%	Filename: bozhcite.tex
%	Last update: January 03, 2025
%	Purpose: Citation data for the Scientific works of
%***************************************************************************%
%**                                                                       **%
%**                                                                       **%
%**	   BOZHIDAR ZAKHARIEV ILIEV:				 	  **%
%**                                                                       **%
%**	   Laboratory of Mathematical Modeling in Physics		  **%
%**	   Institute for Nuclear Research and Nuclear Energy              **%
%**	   Bulgarian Academy of Sciences                                  **%
%**	   Boul. Tzarigradsko chauss\'ee~72, 1784 Sofia, Bulgaria         **%
%**	   E-mail address: bozho at inrne.bas.bg			  **%
%**        URL: http://theo.inrne.bas.bg/~bozho/	      		  **%
%**                                                                       **%
%**                                                                       **%
%***************************************************************************%


% USAGE:
%	\BozhoCite{Bozho's BibTeX citation code without ``bp-'' in front}{
%	\item Bibliographic data of ``cited by'' paper
%	\item ...
%	etc.
%	}
% Do NOT forget the closing brace "}"!!!

% Run Bib TeX after the first LaTeX run!



\documentclass[11pt,a4paper]{article}
% \usepackage[T2A]{fontenc}% required for Cyrillic
 \usepackage[bulgarian]{babel}

% \usepackage[russian]{babel}% required for (babel) the language `Bulgarian'
% \usepackage[cp1251]{inputenc}%hyphenations for (babel)the language `Bulgarian'
  \UseRawInputEncoding

% \renewcommand{\refname}{References}%{����������}% works ONLY without Bable!
\addto{\captionsbulgarian}{\renewcommand{\refname}{List of References}}
    \addto{\captionsenglish}{\renewcommand{\refname}{List of References}}

\def\NewToday{\number\day~% English Months names when using Babel package
 \ifcase \month\or January\or February\or March\or April\or May\or June\or
   July\or August\or September\or October\or November\or December\fi\space
 \number\year} % \today is modified by babel package

% different formats for the text created by the command \today
 \usepackage[UKenglish]{datetime} % defines \dateUKenglish, \currenttime etc.
% \renewcommand\dateUKenglish{\def\today{\number\day~%
% \ifcase \month \or January\or February\or March\or April\or May\or June\or
%   July\or August\or September\or October\or November\or December\fi\space
% \number\year}}


% 	\newdateformat{UKvardate}{\THEDAY\ \monthname, \THEYEAR}
% \newcommand{\UKvardate}{\THEDAY. \THEMONTH. \monthname  \THEYEAR}

\addtolength{\marginparwidth}{0.8em}

%    For maximal and reasonable usage of the a4 paper:
 \topmargin -12.5mm 			% -19mm
 \addtolength{\textheight}{25mm}	% {46mm}
% \addtolength{\textwidth}{1.10in}	% {46mm}
\oddsidemargin  77pt	%-0.05in 	% -9mm
\evensidemargin 77pt	%-0.05in	% -9mm
%-------<<<	End of page layout		-------<<<

 \pagestyle{myheadings}
\markright{\underline{\itshape\bfseries List of citations
	\upshape\sffamily\bfseries of the scientific publications of
	Bozhidar Z.\ Iliev}}

% Fixing the document's layout parameters
\topmargin -12mm
\addtolength{\textheight}{24mm}
\addtolength{\textwidth}{20mm}
\addtolength{\oddsidemargin}{-19mm}


%===============>  beginning of NEW COMMANDS  <==================

\newcounter{General} 	\newcounter{Middle} 	\newcounter{Special}
			\setcounter{Middle}{0}


\newcommand{\BozhoCited}[2]{% Beginning of the definition of \BozhoCited
{\large\sffamily\noindent The work~\cite{bp-#1} is cited by:}
\begin{list}
{%---
\setcounter{Special}{\value{General}} \addtocounter{Special}{-\value{Middle}}
\arabic{Special}.~(\arabic{General})
}%---
	{ \usecounter{General} \addtolength{\labelwidth}{2em} }
\addtocounter{General}{\value{Middle}}
#2
\setcounter{Middle}{\value{General}}
\end{list}
}%%%%%%%%%%%%%%%%%%%%%%%%%%%% End of the definition of \BozhoCited command


\newcommand{\arXivNo}[1]{\\http://arXiv.org e-Print archive,
			 E-print No.\ #1}

%===============>  end of NEW COMMANDS  <==================


% Defining the Title
\title{\vspace*{-22.16mm} \huge\bfseries
C I T A T I O N S\\[4pt]
\Large of the scientific publications\,\thanks{The list of the cited
publications is at the end of this document, p.~\pageref{References}.}~ of
\\[-12pt]
}
\vspace{0pt}
\author{\Large \bfseries \textsl{Bozhidar Zakhariev ILIEV}\,%
\thanks{Laboratory of Mathematical Modeling in Physics,
Institute for Nuclear Research and \mbox{Nuclear} Energy,
Bulgarian Academy of Sciences,
Boul.\ Tzarigradsko chauss\'ee~72, 1784 Sofia, Bulgaria,
tel.:+359-2-979-5646, fax:+359-2-9753619.}
\,\thanks{E-mail address: bozho@inrne.bas.bg}
\,\thanks{URL: http://theo.inrne.bas.bg/$\sim$bozho/}
}


% Empty date field; the date stamp is produced at the end by \today command
\date{ }


\begin{document}


\maketitle



%	ACTUAL BEGINNING OF THE DOCUMENT "Citations of Bozho's works"


% #1
\BozhoCited{DE+Sava-proc}{% ===> Beginning #1

\item S. Manoff,
	Deviation equations of Synge and Schild over spaces with affine
	connections and metrics,
	Intern.\ J.\ Mod.\ Phys.\ A, vol.~16, No.~6, pp.~1109-1122, 2001;
	\arXivNo{gr-qc/0012015}, 2000.

\item   Sawa Manoff,
	Geometry and mechanics in different models of space-time: Geometry and
	kinematics, Nova science Publishers, Inc., Yew York, 2002

\item   Sawa Manoff,
	Geometry and mechanics in different models of space-time: Dynamics and
	applications, Nova science Publishers, Inc., Yew York, 2002

}% <=== End #1


% #2
\BozhoCited{DE+Sava}{% ===> Beginning #2

\item S. Manoff,
	Deviation equations of Synge and Schild over spaces with affine
	connections and metrics,
	Intern.\ J.\ Mod.\ Phys.\ A, vol.~16, No.~6, pp.~1109-1122, 2001;
	\arXivNo{gr-qc/0012015}, 2000.

\item   Sawa Manoff,
	Geometry and mechanics in different models of space-time: Geometry and
	kinematics, Nova science Publishers, Inc., Yew York, 2002

\item   Sawa Manoff,
	Geometry and mechanics in different models of space-time: Dynamics and
	applications, Nova science Publishers, Inc., Yew York, 2002

\item S. Manoff,
	Mechanics of Continuous Media in $(\bar{L}_{n},g)$-Spaces. III.
	Relative Accelerations,
	\arXivNo{gr-qc/0204003}, 2002.

}% <=== End #2


% #16
\BozhoCited{Jacobi-1}{% ===> Beginning #16

\item 	Christian Gebken,
	Conformal Geometric Algebra in Stochastic Optimization Problems of
	3D-Vision Applications,
	Ph.D. Thesis,
	der Technischen Fakultat der Christian-Albrechts-Universit�at zu Kiel,
	Kiel, 2010.

}% <=== End #16


% #17
\BozhoCited{Jacobi-1}{% ===> Beginning #17

\item 	Christian Gebken,
	Conformal Geometric Algebra in Stochastic Optimization Problems of
	3D-Vision Applications,
	Ph.D. Thesis,
	der Technischen Fakultat der Christian-Albrechts-Universit�at zu Kiel,
	Kiel, 2010.

}% <=== End #17


% #19
\BozhoCited{Bases-n+point}{% ===> Beginning #19

\item  S. Manoff,
	Kinematics of vector fields, in: ``Complex  Structure and
	Vector Fields'', World Scientific Publ., Singapore, 1995, pp.~61-113.

\item  S. Manoff,
	Geodesic and autoparallel equation over differentiable
	manifolds, Int.\ J.\ Modern Phys.\ A, vol.~11, No.~21, 1996,
	pp.~3849-3874.

\item  F. Gronwald, F. W. Hehl,
	On the gauge  aspects  of  gravity,
	Proc.\ of the 14th  Course  of  the  School  of  Cosmology  and
	Gravitation on Quantum Gravity, Erice, Italy, May  1995,
	P.G. Bergmann, V. de Sabbata, and H.-J.  Treder,  eds.,
	World Scientific, Singapore, 1996.

\item  S. Manoff,
	Lagrangian formalism for tensor fields, in: Topics
	in complex analysis, differential  geometry  and  mathematical physics,
	eds. K. Sekigawa  and  S.  Dimiev,
	World  Scientific Pbl., 1997, pp.~177-218.

\item  S. Manoff,
	Fermi-Walker transport  over  spaces  with  affine connection and
	metric, JINR Rapid Communications  No.~1(81)-97, Dubna, 1997.

\item S. Manoff,
	Fermi derivative and Fermi-Walker transports over
 	$(\overline{L}_n,g)$-spaces,
	Int.\ J.\ Modern Phys.\ A, vol.~13, No.~25, 1998, pp.~4289-4308.

\item S. Manoff, A. Kolarov, B. Dimitrov,
 	$(\overline{L}_n,g)$-spaces. General relativity over
	$\overline{V}_4$-spaces, Communication JINR, E5-98-184, Dubna, 1998.

\item S. Manoff,
	Lagrangian theory of tensor fields over spaces with contravariant and
	covariant affine connections and metrics and its applications to
	Einstein's theory of gravitation in $\overline{L}_4$ spaces,
	Acta applicandae mathematicae, vol.~55, pp.~51--125, 1999.

\item S. Manoff,
	Frames of reference in spaces with affine connections and metrics,
	Classical and quantum gravity, vol.~18, No.~6, 2001, pp.~1111--1125.
	\arXivNo{gr-qc/9908061}, 1999.

\item S. Manoff,
	Auto-parallel equation as Euler-Lagrange's equation in spaces with
 	affine connections and metrics,
	Gen.\ Rel.\ Grav., vol.~32, No.~8, pp.~1559--1582, 2000.
	\arXivNo{gr-qc/0010048}, 2000.

\item S. Manoff, B. Dimitrov,
	Weyl's spaces with shear-free and expansion-free conformal Killing
	vectors and the motion of a free spinless test particle,
	\arXivNo{gr-qc/0011045}, 2000.

\item S. Manoff,
	Lagrangian formalism for tensor fields,
	\arXivNo{gr-qc/0007056}, 2000.

\item   S. Manoff,
	Mechanics of continuous media in $(\bar{L}_n,g)$ spaces.
	1. Introduction and mathematical tools.
	\arXivNo{gr-qc/0203016}, March 2002.

\item   Sawa Manoff,
	Geometry and mechanics in different models of space-time: Geometry and
	kinematics, Nova science Publishers, Inc., Yew York, 2002

\item   Sawa Manoff,
	Geometry and mechanics in different models of space-time: Dynamics and
	applications, Nova science Publishers, Inc., Yew York, 2002

\item   S. Manoff, B. Dimitrov,
	Flows and particles with shear - free and expansion - free velocities
	in $(\bar{L}_n,g)$ and weyl's spaces,
	Classical and quantum gravity, vol.~19, pp.~4377-4398,2002
	\arXivNo{gr-qc/0207060}, July 2002

\item R. Aldrovandi, P.\ B. Barros, J.\ G. Pereira,
	The equivalence principle revisited,
	Foundations of physics, vol.~33, No.~4, pp.~545--575, 2003;
	\arXivNo{gr-qc/0212034}, 2002.33(4): 545--575; Apr 2003

\item Arminjon, M., Reifler, F,
	General reference frames and their associated space manifolds,
	International Journal of Geometric Methods in Modern Physics
	vol.~8, No.~1, pp.~155--165, 2011, DOI:~10.1142/S0219887811005051.

\item Gagik Ter Kazarian,
	 Probing the origin of inertia behind spacetime deformation,
	\arXivNo{arXiv:1105.5932 [gr-qc]}, May 2011.

\item Gagik Ter Kazarian,
	Spacetime Deformation-Induced Inertia Effects,
	Advances in Mathematical Physics (Hindawi Publishing Corporation),
	Volume 2012, Article ID 692030, 41 pages, 2012;
	doi:10.1155/2012/692030.

}% <=== End #19


% #20
\BozhoCited{Bases-path}{% ===> Beginning #20

\item  S.  Manoff,
	Kinematics  of  vector  fields,  in:  ``Complex  Structure  and
Vector  Fields'',   World   Scientific   Publ., Singapore, 1995, pp.~61-113.

\item  S. Manoff,
	Geodesic and autoparallel equation over differentiable manifolds,
	Int.\ J.\  Modern  Phys.\ A,  vol.~11,  No.~21, 1996, pp.~3849-3874.

\item  F. Gronwald, F. W. Hehl,
	On the gauge  aspects  of  gravity, Proc. of the 14th Course of the
	School of Cosmology and Gravitation on Quantum Gravity, Erice, Italy,
	May 1995, P.G. Bergmann, V. de Sabbata, and  H.-J.  Treder,  eds.,
	World Scientific, Singapore, 1996.

\item  S.Manoff,
	Lagrangian formalism for tensor fields, in: Topics in complex
	analysis, differential  geometry  and  mathematical physics,
	eds. K. Sekigawa and  S.  Dimiev,  World  Scientific Pbl., 1997,
	pp.~177-218.

\item  S. Manoff,
	Fermi-Walker transport  over  spaces  with  affine connection and
	metric,
	JINR Rapid Communications  No.~1(81)-97, Dubna, 1997.

\item S. Manoff,
	Fermi derivative and Fermi-Walker transports over
 	$(\overline{L}_n,g)$-spaces,
	Int.\ J.\ Modern Phys.\ A, vol.~13, No.~25, 1998, pp.~4289-4308.

\item S. Manoff, A. Kolarov, B. Dimitrov,
 	$(\overline{L}_n,g)$-spaces. General relativity over
	$\overline{V}_4$-spaces, Communication JINR, E5-98-184, Dubna, 1998.

\item S. Manoff,
	Lagrangian theory of tensor fields over spaces with contravariant and
	covariant affine connections and metrics and its applications to
	Einstein's theory of gravitation in $\overline{L}_4$ spaces,
	Acta applicandae mathematicae, vol.~55, pp.~51--125, 1999.

\item S. Manoff,
	Frames of reference in spaces with affine connections and metrics,
	Classical and quantum gravity, vol.~18, No.~6, 2001, pp.~1111--1126.
	\arXivNo{gr-qc/9908061}, 1999.

\item S. Manoff,
	Auto-parallel equation as Euler-Lagrange's equation in spaces with
 	affine connections and metrics,
	Gen.\ Rel.\ Grav., vol.~32, No.~8, pp.~1559--1582, 2000.
	\arXivNo{gr-qc/0010048}, 2000.

\item S. Manoff, B. Dimitrov,
	Weyl's spaces with shear-free and expansion-free conformal Killing
	vectors and the motion of a free spinless test particle,
	\arXivNo{gr-qc/0011045}, 2000.

\item S. Manoff,
	Lagrangian formalism for tensor fields,
	\arXivNo{gr-qc/0007056}, 2000.

\item   S. Manoff, B. Dimitrov,
	Flows and particles with shear - free and expansion - free velocities
	in $(\bar{L}_n,g)$ and weyl's spaces,
	Classical and quantum gravity, vol.~19, pp.~4377-4398,2002
	\arXivNo{gr-qc/0207060}, July 2002

\item   S. Manoff,
	Mechanics of continuous media in $(\bar{L}_n,g)$ spaces.
	1. Introduction and mathematical tools.
	\arXivNo{gr-qc/0203016}, March 2002.

\item R. Aldrovandi, P.\ B. Barros, J.\ G. Pereira,
	The equivalence principle revisited,
	Foundations of physics, vol.~33, No.~4, pp.~545--575, 2003;
	\arXivNo{gr-qc/0212034}, 2002.

\item   Sawa Manoff,
	Geometry and mechanics in different models of space-time: Geometry and
	kinematics, Nova science Publishers, Inc., Yew York, 2002

\item   Sawa Manoff,
	Geometry and mechanics in different models of space-time: Dynamics and
	applications, Nova science Publishers, Inc., Yew York, 2002

\item Gagik Ter Kazarian,
	 Probing the origin of inertia behind spacetime deformation,
	\arXivNo{arXiv:1105.5932 [gr-qc]}, May 2011.

}% <=== End #20


% #21
\BozhoCited{Bases-general}{% ===> Beginning #21

\item  S. Manoff,
	Kinematics of vector fields, in: ``Complex  Structure and Vector
 	Fields'', World Scientific Publ., Singapore, 1995, pp.~61-113.

\item  S. Manoff,
	Geodesic and autoparallel equation over differentiable manifolds,
	Int.\ J.\ Modern Phys.\ A, vol.~11, No.~21, 1996, pp.~3849-3874.

\item  F. Gronwald, F. W. Hehl,
	On the gauge  aspects  of  gravity, Proc. of the 14th Course of the
	School of Cosmology and Gravitation on Quantum Gravity, Erice, Italy, May
	1995, P.G. Bergmann,  V.  de  Sabbata, and  H.-J.  Treder,  eds.,
	World Scientific, Singapore, 1996.

\item  S.Manoff,
	Lagrangian formalism for tensor fields, in: Topics  in complex
	analysis, differential geometry and mathematical physics,
	eds. K. Sekigawa and  S.  Dimiev,
	World  Scientific Pbl., 1997, pp.~177-218.

\item  S. Manoff,
	Fermi-Walker transport  over  spaces  with  affine connection and
	metric, JINR Rapid Communications  No.~1(81)-97, Dubna, 1997.

\item S. Manoff,
	Fermi derivative and Fermi-Walker transports over
 	$(\overline{L}_n,g)$-spaces,
	Int.\ J.\ Modern Phys.\ A, vol.~13, No.~25, 1998, pp.~4289-4308.

\item S. Manoff, A. Kolarov, B. Dimitrov,
 	$(\overline{L}_n,g)$-spaces. General relativity over
	$\overline{V}_4$-spaces, Communication JINR, E5-98-184, Dubna, 1998.

\item S. Manoff,
	Lagrangian theory of tensor fields over spaces with contravariant and
	covariant affine connections and metrics and its applications to
	Einstein's theory of gravitation in $\overline{L}_4$ spaces,
	Acta applicandae mathematicae, vol.~55, pp.~51--125, 1999.

\item S. Manoff,
	Frames of reference in spaces with affine connections and metrics,
	Classical and quantum gravity, vol.~18, No.~6, 2001, pp.~1111--1126.
	\arXivNo{gr-qc/9908061}, 1999.

\item S. Manoff,
	Auto-parallel equation as Euler-Lagrange's equation in spaces with
 	affine connections and metrics,
	Gen.\ Rel.\ Grav., vol.~32, No.~8, pp.~1559--1582, 2000.
	\arXivNo{gr-qc/0010048}, 2000.

\item S. Manoff, B. Dimitrov,
	Weyl's spaces with shear-free and expansion-free conformal Killing
	vectors and the motion of a free spinless test particle,
	\arXivNo{gr-qc/0011045}, 2000.

\item S. Manoff,
	Lagrangian formalism for tensor fields,
	\arXivNo{gr-qc/0007056}, 2000.

\item   S. Manoff,
	Mechanics of continuous media in $(\bar{L}_n,g)$ spaces.
	1. Introduction and mathematical tools.
	\arXivNo{gr-qc/0203016}, March 2002.

\item R. Aldrovandi, P.\ B. Barros, J.\ G. Pereira,
	The equivalence principle revisited,
	Foundations of physics, vol.~33, No.~4, pp.~545--575, 2003;
	\arXivNo{gr-qc/0212034}, 2002.

\item   Sawa Manoff,
	Geometry and mechanics in different models of space-time: Geometry and
	kinematics, Nova science Publishers, Inc., Yew York, 2002

\item   Sawa Manoff,
	Geometry and mechanics in different models of space-time: Dynamics and
	applications, Nova science Publishers, Inc., Yew York, 2002

\item Andrew J.S. Hamilton and Pedro P. Avelino,
	The Physics of the relativistic counter-streaming instability that
	drives mass inflation inside black holes,
	Phys.Rept. 495, pp.~1-32, 2010,
	\arXivNo{arXiv:0811.1926 [gr-qc]}, 2010.

\item Gagik Ter Kazarian,
	 Probing the origin of inertia behind spacetime deformation,
	\arXivNo{arXiv:1105.5932 [gr-qc]}, May 2011.

}% <=== End #21


% #25
\BozhoCited{LTP-general}{% ===> Beginning #25

\item	D.\ D. Ferrante
	Geometric calculus and
	the fibre bundle description of quantum mechanics,
	Preprint BROWN-HET-1307, March 2002;
	\arXivNo{math-ph/0204024}, 2002.

}% <=== End #25


% #26
\BozhoCited{LTP-appl}{% ===> Beginning #26

\item	D.\ D. Ferrante
	Geometric calculus and
	the fibre bundle description of quantum mechanics,
	Preprint BROWN-HET-1307, March 2002;
	\arXivNo{math-ph/0204024}, 2002.

}% <=== End #26


% #27
\BozhoCited{LTP-Cur+Tor}{% ===> Beginning #27

\item	D.\ D. Ferrante
	Geometric calculus and
	the fibre bundle description of quantum mechanics,
	Preprint BROWN-HET-1307, March 2002;
	\arXivNo{math-ph/0204024}, 2002.

}% <=== End #27


% #28
\BozhoCited{TP-general}{% ===> Beginning #28

\item	D.\ D. Ferrante
	Geometric calculus and
	the fibre bundle description of quantum mechanics,
	Preprint BROWN-HET-1307, March 2002;
	\arXivNo{math-ph/0204024}, 2002.

\item	Daniel D. Ferrante,
	Generalized Bundle Quantum Mechanics,
	Preprint BROWN-HET-1374, 2003;
	\arXivNo{math-ph/0308004},  August 2003.

}% <=== End #28


% #30
\BozhoCited{LTP-metrics}{% ===> Beginning #30

\item	D.\ D. Ferrante
	Geometric calculus and
	the fibre bundle description of quantum mechanics,
	Preprint BROWN-HET-1307, March 2002;
	\arXivNo{math-ph/0204024}, 2002.

}% <=== End #30


% #31
\BozhoCited{TP-parallelT}{% ===> Beginning #31

\item	D.\ D. Ferrante
	Geometric calculus and
	the fibre bundle description of quantum mechanics,
	Preprint BROWN-HET-1307, March 2002;
	\arXivNo{math-ph/0204024}, 2002.

\item	Daniel D. Ferrante,
	Generalized Bundle Quantum Mechanics,
	Preprint BROWN-HET-1374, 2003;
	\arXivNo{math-ph/0308004},  August 2003.

}% <=== End #31


% #32
\BozhoCited{TP-morphisms}{% ===> Beginning #32

\item	D.\ D. Ferrante
	Geometric calculus and
	the fibre bundle description of quantum mechanics,
	Preprint BROWN-HET-1307, March 2002;
	\arXivNo{math-ph/0204024}, 2002.

\item	Daniel D. Ferrante,
	Generalized Bundle Quantum Mechanics,
	Preprint BROWN-HET-1374, 2003;
	\arXivNo{math-ph/0308004},  August 2003.

}% <=== End #32

% #33
\BozhoCited{DE-TP}{% ===> Beginning #33

\item	Dirk Puetzfeld and Yuri N. Obukhov,
	Deviation equation in Riemann-Cartan spacetime,
	\arXivNo{arXiv:1804.11106 [gr-qc]}, April 2018.

\item	Yuri N. Obukhov and Dirk Puetzfeld,
	Measuring the gravitational field in General Relativity:
	From deviation equations and the gravitational compass to relativistic
	clock gradiometry,
	\arXivNo{arXiv:1811.10474 [gr-qc]}, 21 November 2018

\item   Yuri N. Obukhov and Dirk Puetzfeld,
	Measuring the Gravitational Field in General Relativity:
	From Deviation Equations and the Gravitational Compass to Relativistic
	Clock Gradiometry,

	Chapter in: Puetzfeld D. and L�mmerzahl C. (eds)
	Relativistic Geodesy. Fundamental Theories of Physics,
	vol 196. Springer, Cham, pp. 87--130,
	10 February 2019\\
	DOI: 10.1007/978-3-030-11500-5$\_$3,
	Print ISBN 978-3-030-11499-2,  Online ISBN 978-3-030-11500-5.

}% <=== End #33


% #36
\BozhoCited{Centre-Mass-flat}{% ===> Beginning #36

\item S\'ergio Costa Ulhoa,
	O momento angular do campo gravitacional e o grupo de Poincar\'e,
	2009. 96 f. Tese (Doutorado em F�sica)-Universidade de Bras�lia,
	Bras�lia, 2009.

}% <=== End #36


% #38
\BozhoCited{Frames-n+point}{% ===> Beginning #38

\item Friedrich W. Hehl,
	Alternative gravitational theories in four dimensions, preprint
	CO\-LOGNE-THP-HE-97-19 (Cologne U.), Dec 1997. 10p.
	\arXivNo{gr-qc/9712096},  December 1997.
\item Friedrich W. Hehl,
	Alternative Gravitational Theories in Four Dimensions Report of
parallel session chair in:  Proc. 8th M. Grossmann Meeting, T.  Piran,
ed., World Scientific, Singapore 1998. Talk given at the 8th Marcel Grossmann
Meeting on Recent Developments in Theoretical and Experimental General
Relativity, Gravitation and Relativistic Field Theories (MG 8), Jerusalem,
Israel, 22-27 Jun 1997; Recent developments in theoretical and experimental
general relativity, gravitation, and relativistic field theories,
Pt.A* 423-432.
\arXivNo{gr-qc/9712096}, 1997.
Report of parallel session chair in: Proc. 8th M. Grossmann Meeting,
T.\ Piran (ed.) World Scientific, Singapore 1998.

\item	Uwe Munc,
	Uber teleparallele Gravitationstheorien,
	Ph.D. Thesis,
	Institut fur Theoretische Physik Universit�at zu Koln,
	1997.

\item  Roman Plyatsko,
	Gravitational ultrarelativistic spin orbit interaction and the weak
	equivalence principle, Phys.Rev.D, vol.~5808, p.~4031, 1998.

\item S. Manoff,
	Fermi derivative and Fermi-Walker transports over
 	$(\overline{L}_n,g)$-spaces,
	Int.\ J.\ Modern Phys.\ A, vol.~13, No.~25, 1998, pp.~4289-4308.

\item S. Manoff, A. Kolarov, B. Dimitrov,
 	$(\overline{L}_n,g)$-spaces. General relativity over
	$\overline{V}_4$-spaces,
	Communication JINR, E5-98-184, Dubna, 1998.

 \item H.~C. Rosu,
	Classical and quantum inertia: A matter of principles,
	Gravitation and Cosmology, vol.~5, No.~2~(18) (June 1999), pp.~81-91;
	\arXivNo{gr-qc/9412012}, 1994.

\item S. Manoff,
	Relative velocity and relative acceleration induced by the torsion
	in (pseudo) Riemannian spaces with torsion and in spaces with an
	affine connection and metrics,
	\arXivNo{gr-qc/0005027}, 2000.

\item S. Manoff,
	Spaces with contravariant and covariant affine connections and
	metrics,
	Part.\ Nucl. vol.~30, 517-549, 1999;
	Fiz.\ Elem.\ Chast.\ Atom.\ Yadra vol.~30, No.~3 1211-1269, 1999.
	\arXivNo{gr-qc/0006024}, 2000.

\item S. Manoff,
	Lagrangian theory of tensor fields over spaces with contravariant and
	covariant affine connections and metrics and its applications to
	Einstein's theory of gravitation in $\overline{L}_4$ spaces,
	Acta applicandae mathematicae, vol.~55, pp.~51--125, 1999.

\item S. Manoff,
	Auto-parallel equation as Euler-Lagrange's equation in spaces with
 	affine connections and metrics,
	Gen.\ Rel.\ Grav., vol.~32, No.~8, pp.~1559--1582, 2000.
	\arXivNo{gr-qc/0010048}, 2000.

\item Friedrich W. Hehl, Yuri N. Obukhov,
	How does the electromagnetic field couple to gravity, in particular
	to metric, nonmetricity, torsion, and curvature?,
	Contribution to "Testing Relativistic Gravity in Space: Gyroscopes,
	Clocks, Interferometers: Testing General Relativity in Space",
	Proceedings of the 220th Heraeus-Seminar, Bad Honnef, Germany,
	22 - 27 August 1999 in Bad Honnef, C. Laemmerzahl et al. (eds.),
	Springer, Berlin, 2000.
	\arXivNo{gr-qc/0001010}, 2000.
	Lect.\ Notes Phys., vol.~562, p.~479, 2001.

\item S. Manoff, B. Dimitrov,
	Weyl's spaces with shear-free and expansion-free conformal Killing
	vectors and the motion of a free spinless test particle,
	\arXivNo{gr-qc/0011045}, 2000.

\item S. Manoff,
	Frames of reference in spaces with affine connections and metrics,
	Classical and quantum gravity, vol.~18, No.~6, 2001, pp.~1111--1126.
	\arXivNo{gr-qc/9908061}, 1999.

\item S. Manoff,
	Deviation equations of Synge and Schild over spaces with affine
	connections and metrics,
	Intern.\ J.\ Mod.\ Phys.\ A, vol.~16, No.~6, pp.~1109-1122, 2001;
	\arXivNo{gr-qc/0012015}, 2000.

\item S. Manoff,
	Deviation operator and deviation equations over spaces with affine
	connections and metrics,
	Journal of Geometry and Physics, Vol.~39, No.~4, October 2001,
	pp.~337-350.

\item   S. Manoff, B. Dimitrov,
	Flows and particles with shear - free and expansion - free velocities
	in $(\bar{L}_n,g)$ and weyl's spaces,
	Classical and quantum gravity, vol.~19, pp.~4377-4398,2002
	\arXivNo{gr-qc/0207060}, July 2002

\item   S. Manoff,
	Mechanics of continuous media in $(\bar{L}_n,g)$ spaces.
	1. Introduction and mathematical tools.
	\arXivNo{gr-qc/0203016}, March 2002.

\item R. Aldrovandi, P.\ B. Barros, J.\ G. Pereira,
	The equivalence principle revisited,
	Foundations of physics, vol.~33, No.~4, pp.~545--575, 2003;
	\arXivNo{gr-qc/0212034}, 2002.

\item S. Manoff, B. Dimitrov,
	On the existence of a gyroscope in spaces with affine connections
	and metrics,
	General Relativity and Gravitation, vol.~35, pp.~25--33, 2003,
	\arXivNo{gr-qc/0012011}, 2000.

\item   Sawa Manoff,
	Geometry and mechanics in different models of space-time: Geometry and
	kinematics, Nova science Publishers, Inc., Yew York, 2002

\item   Sawa Manoff,
	Geometry and mechanics in different models of space-time: Dynamics and
	applications, Nova science Publishers, Inc., Yew York, 2002

\item R. Aldrovandi, P.\ B. Barros, J.\ G. Pereira,
	Gravitation as anholonomy,
	General Relativity and Gravitation, vol.~35, No.~6, pp.~991--1005, 2003;
	\arXivNo{gr-qc/0301077}, 2003.

\item   M. Blagojevi\'c,
	Three lectures on Poincar\'e gauge theory,
	Based on lectures presented at II Summer School in Modern Mathematical
	Physics, Kopaonik, Yugoslavia, 1-12 September 2002.,
	2003.

\item S. Manoff,
	Doppler effect and Hubble effect in different models of space-time in
	the case of auto-parallel motion of the observer,
	\arXivNo{gr-qc/0401012}, January 2004.

\item S. Manoff,
	Determination of the velocity of an emitter in spaces with affine
	connections and metrics,
	In ``Applications and development of Lobachevski ideas in modern
	physics'',
	Proceedings of the International seminar dedicated to the 75th birthday
	of professor Nikolai A.~Chernikov, Dubna 25--27 February 2004,
	Dubna, 2004.
	\arXivNo{gr-qc/0403025}, March 2004.

\item S. Manoff,
	Standard emitters (clocks) and calibrated standard emitters (clocks) in
	spaces with affine connections and metrics,
	\arXivNo{gr-qc/0505061}, May 2005.

\item R. Aldrovandi, A.\ L. Barbosa,
	Connection space approach to ambiguities of gauge theories,
	International Journal of Mathematics and Mathematical Sciences,
	Vol.~2005, No.~15, pp.~2365--2371, 2005.

\item  Mayeul Arminjon,
	Dirac-type equations in a gravitational field, with vector wave
	function,
	Found.\ Phys., Vol.\ 38, pp.~1020-1045, 2008,
	DOI:~10.1007/s10701-008-9249-6;
	\arXivNo{arXiv:gr-qc/0702048}, 2007 and 2008.

\item Mayeul Arminjon,
	Dirac-type equations in a gravitational field, with vector wave
	function,
	Foundations Physics, vol.~\textbf{38}, pp.~1020�1045, 2008,
	DOI 10.1007/s10701-008-9249-6.

\item Pawe� Laskos-Grabowski,
	The Einstein�Cartan theory: the meaning and consequences of torsion,
	Master�s Thesis (Advisor: Professor Jerzy Kowalski-Glikman),
	University of Wroc�aw, Faculty of Physics and Astronomy.
	Theoretical physics, August 11, 2009,
	http://www.ift.uni.wroc.pl/~plg/download/msc.pdf

\item Mayeul Arminjon, Frank Reifler,
	General reference frames and their associated space manifolds,
	\arXivNo{arXiv:1003.3521 [gr-qc]}, April 2010.

\item James M. Nester,
	Normal frames for general connections,
	Ann. Phys. (Berlin), vol.~19, No.~1�2, pp.~45�52, 2010,
	DOI: 10.1002/andp.200910373.

\item Socolovsky M.,
	Locally inertial coordinates with totally antisymmetric torsion,
	\arXivNo{arXiv:1009.3979v2}, v1 September 2010., v2 April 2011.

\item	Aldrovandi R.\ and J.\ G.\ Pereira,
	An Introduction to Teleparallel gravity,
	Instituto de Fisica Teorica, Universidade Estadual Paulista,
	Sao Paulo, Brazil,\\ http://www.ift.unesp.br/gcg/tele.pdf, 2010.

\item	Arminjon, M., Reifler, F,
	General reference frames and their associated space manifolds,
	International Journal of Geometric Methods in Modern Physics
	vol.~8, No.~1, pp.~155--165, 2011,
	DOI: 10.1142/S0219887811005051.

\item   Giglio J.\ F.\ T.\  and W.\ A.\ Rodrigues Jr,
	Locally Inertial Reference Frames in Lorentzian and
	Riemann-Cartan Spacetimes,
	Analen der physik, Vol.\ 524, Issue 5, pp.~302--310, 2012,
	DOI: 10.1002/andp.201100302.
	\arXivNo{arXiv:1111.2206v2 [math-ph]}, November 2011.

\item Garecki Janusz,
	Is torsion needed in a theory of gravity? A reappraisal,
	\arXivNo{arXiv:1110.4251v1 [gr-qc]}, October 2011.

\item Aldrovandi R.\ and J.\ G.\ Pereira,
	An Introduction to teleparallel gravity,
	Fundamental Theories of Physics, Vol.\ 173, pp.~179--186, 2013,
	DOI~10.1007/978-94-007-5143-9$\_$18.

\item R. Aldrovandi, J.~G. Pereira,
	An Introduction to teleparallel gravity,
	Instituto de Fisica Teorica, Universidade Estadual Paulista, Sao Paulo,
	Brazil, 2013.

\item 	Ralitza K. Kovacheva,
	Montel's Type Results and Zero Distribution of Sequences of rational
	Functions,
	Bulletin de la Societe des sciences et des letters de Lodz,
	Se�rie: Recherches sur les de�formations,
	In memory of Professor Roman Stanislaw Ingarden,
	Volume LXI, No.\ 3, pp. 7�-13,
	Lodz, 2011.

\item Friedrich W.\ Hehl and Yuri N.\ Obukhov
	Conservation of energy-momentum of matter as the basis for the gauge
	theory of gravitation,
	In One Hundred Years of Gauge Theory, pp.\ 217-252,
	DOI: 10.1007/978-3-030-51197-5\_10

	In Fundamental Theories of Physics book (FTPH), volume 199,
	Springer, 2020,
	\arXivNo{arXiv:1909.01791 [gr-qc]}, 1 September 2019.


}% <=== End #38


% #39
\BozhoCited{LTP-Cur+Tor-prop}{% ===> Beginning #39

\item	D.\ D. Ferrante
	Geometric calculus and
	the fibre bundle description of quantum mechanics,
	Preprint BROWN-HET-1307, March 2002;
	\arXivNo{math-ph/0204024}, 2002.

}% <=== End #39


% #40
\BozhoCited{TM-general}{% ===> Beginning #40

\item	D.\ D. Ferrante
	Geometric calculus and
	the fibre bundle description of quantum mechanics,
	Preprint BROWN-HET-1307, March 2002;
	\arXivNo{math-ph/0204024}, 2002.

\item	Daniel D. Ferrante,
	Generalized Bundle Quantum Mechanics,
	Preprint BROWN-HET-1374, 2003;
	\arXivNo{math-ph/0308004},  August 2003.

}% <=== End #40


% #41
\BozhoCited{Frames-path}{% ===> Beginning #41

\item	Uwe Munc,
	Uber teleparallele Gravitationstheorien,
	Ph.D. Thesis,
	Institut fur Theoretische Physik Universit�at zu Koln,
	1997.

\item  Roman Plyatsko,
	Gravitational ultrarelativistic spin orbit interaction and the weak
	equivalence principle,
	Phys.Rev.D, vol.~5808, p.~4031, 1998.

\item S. Manoff,
	Fermi derivative and Fermi-Walker transports over
 	$(\overline{L}_n,g)$-spaces,
	Int.\ J.\ Modern Phys.\ A, vol.~13, No.~25, 1998, pp.~4289-4308.

\item S. Manoff, A. Kolarov, B. Dimitrov,
 	$(\overline{L}_n,g)$-spaces. General relativity over
	$\overline{V}_4$-spaces, Communication JINR, E5-98-184, Dubna, 1998.

\item H.~C. Rosu,
	Classical and quantum inertia: A matter of principles,
	Gravitation and Cosmology, vol.~5, No.~2~(18) (June 1999), pp.~81-91;
	\arXivNo{gr-qc/9412012}, 1994.

\item S. Manoff,
	Relative velocity and relative acceleration induced by the torsion
	in (pseudo) Riemannian spaces with torsion and in spaces with an
	affine connection and metrics,
	\arXivNo{gr-qc/0005027}, 2000.

\item S. Manoff,
	Spaces with contravariant and covariant affine connections and
	metrics,
	Part.\ Nucl. vol.~30, 517-549, 1999;
	Fiz.\ Elem.\ Chast.\ Atom.\ Yadra vol.~30, No.~3 1211-1269, 1999.
	\arXivNo{gr-qc/0006024}, 2000.

\item S. Manoff,
	Lagrangian theory of tensor fields over spaces with contravariant and
	covariant affine connections and metrics and its applications to
	Einstein's theory of gravitation in $\overline{L}_4$ spaces,
	Acta applicandae mathematicae, vol.~55, pp.~51--125, 1999.

\item S. Manoff,
	Auto-parallel equation as Euler-Lagrange's equation in spaces with
 	affine connections and metrics,
	Gen.\ Rel.\ Grav., vol.~32, No.~8, pp.~1559--1582, 2000,
	\arXivNo{gr-qc/0010048}, 2000.

\item S. Manoff, B. Dimitrov,
	Weyl's spaces with shear-free and expansion-free conformal Killing
	vectors and the motion of a free spinless test particle,
	\arXivNo{gr-qc/0011045}, 2000.

\item S. Manoff,
	Frames of reference in spaces with affine connections and metrics,
	Classical and quantum gravity, vol.~18, No.~6, 2001, pp.~1111--1126.
	\arXivNo{gr-qc/9908061}, 1999.

\item S. Manoff,
	Deviation equations of Synge and Schild over spaces with affine
	connections and metrics,
	Intern.\ J.\ Mod.\ Phys.\ A, vol.~16, No.~6, pp.~1109-1122, 2001;
	\arXivNo{gr-qc/0012015}, 2000.

\item   S. Manoff,
	Mechanics of continuous media in $(\bar{L}_n,g)$ spaces.
	1. Introduction and mathematical tools.
	\arXivNo{gr-qc/0203016}, March 2002.

\item   S. Manoff, B. Dimitrov,
	Flows and particles with shear - free and expansion - free velocities
	in $(\bar{L}_n,g)$ and weyl's spaces,
	Classical and quantum gravity, vol.~19, pp.~4377-4398,2002
	\arXivNo{gr-qc/0207060}, July 2002

\item R. Aldrovandi, P.\ B. Barros, J.\ G. Pereira,
	The equivalence principle revisited,
	Foundations of physics, vol.~33, No.~4, pp.~545--575, 2003;
	\arXivNo{gr-qc/0212034}, 2002.

\item S. Manoff, B. Dimitrov,
	On the existence of a gyroscope in spaces with affine connections
	and metrics,
	General Relativity and Gravitation, vol.~35, pp.~25--33, 2003,
	\arXivNo{gr-qc/0012011}, 2000.

\item S. Manoff,
	Deviation operator and deviation equations over spaces with affine
	connections and metrics,
	Journal of Geometry and Physics, Vol.~39, No.~4, October 2001,
	pp.~337-350.

\item R. Aldrovandi, P.\ B. Barros, J.\ G. Pereira,
	Gravitation as anholonomy,
	General Relativity and Gravitation, vol.~35, No.~6, pp.~991--1005, 2003;
	\arXivNo{gr-qc/0301077}, 2003.

\item S. Manoff,
	Doppler effect and Hubble effect in different models of space-time in
	the case of auto-parallel motion of the observer,
	\arXivNo{gr-qc/0401012}, January 2004.

\item   Sawa Manoff,
	Geometry and mechanics in different models of space-time: Geometry and
	kinematics, Nova science Publishers, Inc., Yew York, 2002

\item   Sawa Manoff,
	Geometry and mechanics in different models of space-time: Dynamics and
	applications, Nova science Publishers, Inc., Yew York, 2002

\item S. Manoff,
	Determination of the velocity of an emitter in spaces with affine
	connections and metrics,
	In ``Applications and development of Lobachevski ideas in modern
	physics'',
	Proceedings of the International seminar dedicated to the 75th birthday
	of professor Nikolai A.~Chernikov, Dubna 25--27 February 2004,
	Dubna, 2004.
	\arXivNo{gr-qc/0403025}, March 2004.

\item S. Manoff,
	Standard emitters (clocks) and calibrated standard emitters (clocks) in
	spaces with affine connections and metrics,
	\arXivNo{gr-qc/0505061}, May 2005.

\item Hunter Monroe,
	The equivalence principle along curves, local inflation, and
	nonsingular collapse (Second version: The Duality of Time Dilation and
	Velocity),
	\arXivNo{gr-qc/0512019}, December 2005.

\item R. Aldrovandi, A.\ L. Barbosa,
	Connection space approach to ambiguities of gauge theories,
	International Journal of Mathematics and Mathematical Sciences,
	Vol.~2005, No.~15, pp.~2365--2371, 2005.

\item	Aldrovandi R.\ and J.\ G.\ Pereira,
	An Introduction to Teleparallel gravity,
	Instituto de Fisica Teorica, Universidade Estadual Paulista,
	Sao Paulo, Brazil,\\ http://www.ift.unesp.br/gcg/tele.pdf, 2010.

\item   Giglio J.\ F.\ T.\  and W.\ A.\ Rodrigues Jr,
	Locally Inertial Reference Frames in Lorentzian and
	Riemann-Cartan Spacetimes,
	Analen der physik, Vol.\ 524, Issue 5, pp.~302--310, 2012,
	DOI: 10.1002/andp.201100302.
	\arXivNo{arXiv:1111.2206v2 [math-ph]}, November 2011.

\item  Miguel Socolovsky,
	 Einstein-Cartan Theory and Gauge Symmetry,
	\arXivNo{arXiv:1212.3266 [gr-qc]}, December 2012.

\item Aldrovandi R.\ and J.\ G.\ Pereira,
	An Introduction to teleparallel gravity,
	Fundamental Theories of Physics, Vol.\ 173, pp.~179--186, 2013,
	DOI~10.1007/978-94-007-5143-9$\_$18.

\item R. Aldrovandi, J.~G. Pereira,
	An Introduction to teleparallel gravity,
	Instituto de Fisica Teorica, Universidade Estadual Paulista, Sao Paulo,
	Brazil, 2013.

\item	Tzanetatos Dimitrios,
	Determination of the ratio M/R via numerical solution the
	Tolman-Oppenheimer-Volkov equation for non-rotating spherically
	symmetric neutron stars and white dwarfs in the context of general
	relativity (in Greek),
	Bachelor's Thesis,
	Supervisor associate professor Koutsoubas George,
	National Technical University of Athens,
	Faculty of applyed mathematics and natural sciences,
	Athens, 2014.

}% <=== End #41


% #42
\BozhoCited{PE-P?}{% ===> Beginning #42

\item S. Manoff, A. Kolarov, B. Dimitrov,
 	$(\overline{L}_n,g)$-spaces. General relativity over
	$\overline{V}_4$-spaces, Communication JINR, E5-98-184, Dubna, 1998.

\item Vesselin Petkov,
	Does gravitational redshift support the curved-spacetime
	interpretation of general relativity?,
	\arXivNo{gr-qc/9810030}, 1998.

\item S. Manoff,
	Relative velocity and relative acceleration induced by the torsion
	in (pseudo) Riemannian spaces with torsion and in spaces with an
	affine connection and metrics,
	\arXivNo{gr-qc/0005027}, 2000.

\item S. Manoff,
	Spaces with contravariant and covariant affine connections and
	metrics,
	Part.\ Nucl. vol.~30, 517-549, 1999;
	Fiz.\ Elem.\ Chast.\ Atom.\ Yadra vol.~30, No.~3 1211-1269, 1999.
	\arXivNo{gr-qc/0006024}, 2000.

\item S. Manoff,
	Auto-parallel equation as Euler-Lagrange's equation in spaces with
 	affine connections and metrics,
	Gen.\ Rel.\ Grav., vol.~32, No.~8, pp.~1559--1582, 2000,
	\arXivNo{gr-qc/0010048}, 2000.

\item S. Manoff,
	Frames of reference in spaces with affine connections and metrics,
	Classical and quantum gravity, vol.~18, No.~6, 2001, pp.~1111--1126.
	\arXivNo{gr-qc/9908061}, 1999.

\item S. Manoff, B. Dimitrov,
	Weyl's spaces with shear-free and expansion-free conformal Killing
	vectors and the motion of a free spinless test particle,
	\arXivNo{gr-qc/0011045}, 2000.

\item S. Manoff,
	Deviation operator and deviation equations over spaces with affine
	connections and metrics,
	Journal of Geometry and Physics, Vol.~39, No.~4, October 2001,
	pp.~337-350.

\item S. Manoff,
	Deviation equations of Synge and Schild over spaces with affine
	connections and metrics,
	Intern.\ J.\ Mod.\ Phys.\ A, vol.~16, No.~6, pp.~1109-1122, 2001;
	\arXivNo{gr-qc/0012015}, 2000.
\item   Jakub Czajko,
	On conjugate complex time III: Superstrings and complex Lorentz
	transformation,
	Chaos, Solitons \& Fractals ,
	Vol~12, No~5 , 2001, pp.~951-967

\item   S. Manoff,
	Mechanics of continuous media in $(\bar{L}_n,g)$ spaces.
	1. Introduction and mathematical tools.
	\arXivNo{gr-qc/0203016}, March 2002.

\item R. Aldrovandi, P.\ B. Barros, J.\ G. Pereira,
	The equivalence principle revisited,
	Foundations of physics, vol.~33, No.~4, pp.~545--575, 2003;
	\arXivNo{gr-qc/0212034}, 2002.

\item S. Manoff, B. Dimitrov,
	On the existence of a gyroscope in spaces with affine connections
	and metrics,
	General Relativity and Gravitation, vol.~35, pp.~25--33, 2003,
	\arXivNo{gr-qc/0012011}, 2000.

\item   Sawa Manoff,
	Geometry and mechanics in different models of space-time: Geometry and
	kinematics, Nova science Publishers, Inc., Yew York, 2002

\item   Sawa Manoff,
	Geometry and mechanics in different models of space-time: Dynamics and
	applications, Nova science Publishers, Inc., Yew York, 2002

\item   S. Manoff, B. Dimitrov,
	Flows and particles with shear - free and expansion - free velocities
	in $(\bar{L}_n,g)$ and weyl's spaces,
	Classical and quantum gravity, vol.~19, pp.~4377-4398,2002
	\arXivNo{gr-qc/0207060}, July 2002

\item R. Aldrovandi, P.\ B. Barros, J.\ G. Pereira,
	Gravitation as anholonomy,
	General Relativity and Gravitation, vol.~35, No.~6, pp.~991--1005, 2003;
	\arXivNo{gr-qc/0301077}, 2003.

\item 	C.\ Y.\ Lo,
	On Criticisms of Einstein's Equivalence Principle,
	Physics Essays,  Volume 16, No.1,March 2003.

\item S. Manoff,
	Standard emitters (clocks) and calibrated standard emitters (clocks) in
	spaces with affine connections and metrics,
	\arXivNo{gr-qc/0505061}, May 2005.

\item David Hestenes,
	Spacetime Geometry with Geometric Calculus,
	Document \\
	http://modelingnts.la.asu.edu/pdf/SpacetimeGeometry.w.GC.proc.pdf,
	Preceedings of the Seventh International Conference on Clifford Algebra,
	2005.

\item   Giglio J.\ F.\ T.\  and W.\ A.\ Rodrigues Jr,
	Locally Inertial Reference Frames in Lorentzian and
	Riemann-Cartan Spacetimes,
	Analen der physik, Vol.\ 524, Issue 5, pp.~302--310, 2012,
	DOI: 10.1002/andp.201100302.
	\arXivNo{arXiv:1111.2206v2 [math-ph]}, November 2011.

\item R. Aldrovandi, J.~G. Pereira,
	An Introduction to teleparallel gravity,
	Instituto de Fisica Teorica, Universidade Estadual Paulista, Sao Paulo,
	Brazil, 2013.

\item	Enzo Zanchini,
	Reply to Comment on �Correct interpretation of two experiments on the
	transverse Doppler shift�,
	Physica Scripta, Volume 89, Issue 6, article id. 067005,
	DOI:
	10.1088/0031-8949/89/6/067005, 2014.

\item   James Read and Nicholas J. Teh,
	Newtonian Equivalence Principles, Erkenntnis, Springer, 2022,
	DOI: 10.1007/s10670-021-00513-7,
	https://doi.org/10.1007/s10670-021-00513-7

}% <=== End #42


% #44
\BozhoCited{Frames-general}{% ===> Beginning #44

\item  Roman Plyatsko,
	Gravitational ultrarelativistic spin orbit interaction and the weak
	equivalence principle, Phys.Rev.D, vol.~5808, p.~4031, 1998.

\item S. Manoff, A. Kolarov, B. Dimitrov,
 	$(\overline{L}_n,g)$-spaces. General relativity over
	$\overline{V}_4$-spaces, Communication JINR, E5-98-184, Dubna, 1998.

\item S. Manoff,
	Relative velocity and relative acceleration induced by the torsion
	in (pseudo) Riemannian spaces with torsion and in spaces with an
	affine connection and metrics,
	\arXivNo{gr-qc/0005027}, 2000.

\item S. Manoff,
	Spaces with contravariant and covariant affine connections and
	metrics,
	Part.\ Nucl. vol.~30, 517-549, 1999;
	Fiz.\ Elem.\ Chast.\ Atom.\ Yadra vol.~30, No.~3 1211-1269, 1999.
	\arXivNo{gr-qc/0006024}, 2000.

\item S. Manoff,
	Auto-parallel equation as Euler-Lagrange's equation in spaces with
 	affine connections and metrics,
	Gen.\ Rel.\ Grav., vol.~32, No.~8, pp.~1559--1582, 2000,
	\arXivNo{gr-qc/0010048}, 2000.

\item S. Manoff,
	Frames of reference in spaces with affine connections and metrics,
	Classical and quantum gravity, vol.~18, No.~6, 2001, pp.~1111--1126.
	\arXivNo{gr-qc/9908061}, 1999.

\item S. Manoff, B. Dimitrov,
	Weyl's spaces with shear-free and expansion-free conformal Killing
	vectors and the motion of a free spinless test particle,
	\arXivNo{gr-qc/0011045}, 2000.

\item S. Manoff,
	Deviation equations of Synge and Schild over spaces with affine
	connections and metrics,
	Intern.\ J.\ Mod.\ Phys.\ A, vol.~16, No.~6, pp.~1109-1122, 2001;
	\arXivNo{gr-qc/0012015}, 2000.

\item   S. Manoff,
	Mechanics of continuous media in $(\bar{L}_n,g)$ spaces.
	1. Introduction and mathematical tools.
	\arXivNo{gr-qc/0203016}, March 2002.

\item R. Aldrovandi, P.\ B. Barros, J.\ G. Pereira,
	The equivalence principle revisited,
	Foundations of physics, vol.~33, No.~4, pp.~545--575, 2003;
	\arXivNo{gr-qc/0212034}, 2002.

\item S. Manoff, B. Dimitrov,
	On the existence of a gyroscope in spaces with affine connections
	and metrics,
	General Relativity and Gravitation, vol.~35, pp.~25--33, 2003,
	\arXivNo{gr-qc/0012011}, 2000.

\item   Sawa Manoff,
	Geometry and mechanics in different models of space-time: Geometry and
	kinematics, Nova science Publishers, Inc., Yew York, 2002

\item S. Manoff,
	Deviation operator and deviation equations over spaces with affine
	connections and metrics,
	Journal of Geometry and Physics, Vol.~39, No.~4, October 2001,
	pp.~337-350.

\item   Sawa Manoff,
	Geometry and mechanics in different models of space-time: Dynamics and
	applications, Nova science Publishers, Inc., Yew York, 2002

\item   S. Manoff, B. Dimitrov,
	Flows and particles with shear - free and expansion - free velocities
	in $(\bar{L}_n,g)$ and weyl's spaces,
	Classical and quantum gravity, vol.~19, pp.~4377-4398,2002
	\arXivNo{gr-qc/0207060}, July 2002

\item R. Aldrovandi, P.\ B. Barros, J.\ G. Pereira,
	Gravitation as anholonomy,
	General Relativity and Gravitation, vol.~35, No.~6, pp.~991--1005, 2003;
	\arXivNo{gr-qc/0301077}, 2003.

\item S. Manoff,
	Doppler effect and Hubble effect in different models of space-time in
	the case of auto-parallel motion of the observer,
	\arXivNo{gr-qc/0401012}, January 2004.

\item S. Manoff,
	Determination of the velocity of an emitter in spaces with affine
	connections and metrics,
	In ``Applications and development of Lobachevski ideas in modern
	physics'',
	Proceedings of the International seminar dedicated to the 75th birthday
	of professor Nikolai A.~Chernikov, Dubna 25--27 February 2004,
	Dubna, 2004.
	\arXivNo{gr-qc/0403025}, March 2004.

\item R. Aldrovandi, A.\ L. Barbosa,
	Connection space approach to ambiguities of gauge theories,
	International Journal of Mathematics and Mathematical Sciences,
	Vol.~2005, No.~15, pp.~2365--2371, 2005.

\item	Aldrovandi R.\ and J.\ G.\ Pereira,
	An Introduction to Teleparallel gravity,
	Instituto de Fisica Teorica, Universidade Estadual Paulista,
	Sao Paulo, Brazil,\\ http://www.ift.unesp.br/gcg/tele.pdf, 2010.

\item   Giglio J.\ F.\ T.\  and W.\ A.\ Rodrigues Jr,
	Locally Inertial Reference Frames in Lorentzian and
	Riemann-Cartan Spacetimes,
	Analen der physik, Vol.\ 524, Issue 5, pp.~302--310, 2012,
	DOI: 10.1002/andp.201100302.
	\arXivNo{arXiv:1111.2206v2 [math-ph]}, November 2011.

\item Andrew J.S. Hamilton and Pedro P. Avelino,
	The Physics of the relativistic counter-streaming instability that
	drives mass inflation inside black holes,
	Phys.Rept. 495, pp.~1-32, 2010,
	\arXivNo{arXiv:0811.1926 [gr-qc]}, 2010.

\item Aldrovandi R.\ and J.\ G.\ Pereira,
	An Introduction to teleparallel gravity,
	Fundamental Theories of Physics, Vol.\ 173, pp.~179--186, 2013,
	DOI~10.1007/978-94-007-5143-9$\_$18.

\item R. Aldrovandi, J.~G. Pereira,
	An Introduction to teleparallel gravity,
	Instituto de Fisica Teorica, Universidade Estadual Paulista, Sao Paulo,
	Brazil, 2013.

}% <=== End #44


% #45
\BozhoCited{BQM-preliminary}{% ===> Beginning #45

\item A. Echeverria-Enriquez, M.\ C. Munoz-Lecanda, N. Roman-Roy,
	C. Victoria-Monge,
	Mathematical Foundations of Geometric Quantization,
	Extracta Math., vol.~13, pp.~\hspace*{-1.3pt}135-238, 1998.
	\arXivNo{math-ph/9904008}, 1999.

\item G. Sardanashvily,
	On quantum evolution as a parallel transport,
	\arXivNo{quant-ph/0004050}, 2000.

\item L. Mangiarotti, G. Sardanashvily,
	Connections in classical and quantum field theory,
	World Scientific, Singapore-New Jersey-London-Hong Kong,
	2000. (Reference No.~160.)

\item Pravabati Chingangbam, Pankaj Sharan,
	Pseudoforces in quantum mechanics,
	Physical Review A, vol.~64, No.~042107, 2001.
	\arXivNo{quant-ph/0105074}, 2001.

}% <=== End #45


% #47
\BozhoCited{Metrics-Lorentzian+Euclidean}{% ===> Beginning #47

\item Reza Mansouri, Kourosh Nozari,
	Signature Change, Inflation, and the Cosmological Constant,
	Preprint IPM/P-98/15, 1998.
	\arXivNo{gr-qc/9806109}, 1998.

\item Reza Mansouri, Kourosh Nozari,
	Application of Colombeau's Generalized Functions to Cosmological
	Models with Signature Change,
	Talk given at International Seminar on Mathematical Cosmology
	(ISMC 98), Potsdam, Germany, 30 Mar - 4 Apr 1998.
	Preprint IPM-98-283.
	\arXivNo{gr-qc/9806007}, 1998.

\item Reza Mansouri, Kourosh Nozari,
	A New Distributional Approach to Signature Change,
	General Relativity and Gravitation,
	Vol.~32, No.~2, pp.~253--269, 2000.

 \item K Nozari,
	New Junction Conditions for Signature Change: Null Boundary Proposal,
	International Journal of Theoretical Physics,
	vol.~44, Number 2, pp.~235-244, February, 2005

\item Craig Callender,
	Time is the Simplest (and Strongest) Thing,
	Centre for Time, Department of Philosophy, University of Sydney, 2006,
	http://ses.library.usyd.edu.au/handle/2123/1071,
	http://ses.library.usyd.edu.au/bitstream/2123/1071/2/Callender1.ppt

\item Tomi Koivisto, Lucy Zheng and Tom Zlosnik,
	The Spin(4) gauge theory of space, time, gravitation, matter
	and dark 	matter,
	\arXivNo{2507.00968[gr-qc]}, 1 July 2025.
	DOI: 10.48550/arXiv.2507.0096


}% <=== End #47


% #48
\BozhoCited{`BQM-full}{% ===> Beginning #48

\item G. Sardanashvily,
	On quantum evolution as a parallel transport,
	\arXivNo{quant-ph/0004050}, 2000.

\item Tony Rothman, George F. R. Ellis, Jeff Murugan,
	Holonomy in the Schwarzschild-Droste Geometry,
	Class.~Quant.~Grav. vol~18, pp.~1217-1234, 2001;
	\arXivNo{gr-qc/0008070}, 2000.

\item D.\ D. Ferrante
	Geometric calculus and
	the fibre bundle description of quantum mechanics,
	Preprint BROWN-HET-1307, March 2002;
	\arXivNo{math-ph/0204024}, 2002.

\item G.Giachetta, L.Mangiarotti, G.Sardanashvily,
	Geometric quantization of completely integrable Hamiltonian systems in
	the action-angle variables,
	Physics letters A,
	vol.~301, pp.~53--57, 2002.
	\arXivNo{quant-ph/0112083}, 2001.

\item E.Fiorani, G.Giachetta, G.Sardanashvily,
	Geometric quantization of time-dependent completely integrable
	Hamiltonian systems,
	J. Math. Phys. 43 (2002) 5013-5025.
	\arXivNo{quant-ph/0202093}, 2002.

\item Daniel D. Ferrante,
	Generalized Bundle Quantum Mechanics,
	Preprint BROWN-HET-1374, 2003;
	\arXivNo{math-ph/0308004},  August 2003.

\item G.Giachetta, L.Mangiarotti, G.Sardanashvily,
	Non-adiabatic holonomy operators in classical and quantum completely
	integrable systems,
	Journal of mathematical physics, vol.~45, No.~1, pp.~76--86, 2004.
	\arXivNo{quant-ph/0212108}, 2002.

\item G. Sardanashvily, G. Giachetta,
	What is geometry in quantum theory,
	International Journal of Geometric Methods in Modern Physics,
	vol.~I, No.~1 \&\ 2, pp.~1--22, 2004.
	\arXivNo{hep-th/0401080}, 2004.

\item David Viennot,
	Principal bundle structure of quantum adiabatic dynamics with a Berry
	phase which does not commute with the dynamical phase,
	Journal of Mathematical Physics, vol.~46, No.~072102, 2005

\item David Viennot,
	G\'eom\'etrie et Adiabaticit\'e des Syst\'emes Photodynamiques
	Quantiques,
	These de Doctorat Sp\'cialit\' Physique, Universit\'e de
	 Franche-Com\'e, Ecole doctorale Louis Pasteur, 2005.

\item Katarzyna Grabowska, Janusz Grabowski and Pawel Urba\'nski,
	The Schroedinger operator in Newtonian space-time,
	\arXivNo{math-ph/0611044}, 2006.

\item	Paul Benioff,
	Effects of a scalar scaling field on quantum mechanics,
	\arXivNo{ arXiv:1512.05669 [quant-ph]}, 2015.

\item	Paul Benioff,
	Effect of number scaling on entangled states in quantum mechanics,
	Proc.\ SPIE Int.\ Soc.\ Opt.\ Eng.\ 9873 (2016) 98730D;
	Proceedings Volume 9873, Quantum Information and Computation IX; 98730D
	(2016),
	https://doi.org/10.1117/12.2221958,
	Event: SPIE Commercial + Scientific Sensing and Imaging, 2016,
	Baltimore, Maryland, United States
	\arXivNo{arXiv:1603.04752 [quant-ph]}, 2016.

\item   Thomas Bittner,
	Towards a Quantum Theory of Geographic Fields,
	13th International Conference on Spatial Information Theory
	(COSIT 2017),
	Editors: Eliseo Clementini, Maureen Donnelly, May Yuan, Christian Kray,
	Paolo Fogliaroni, and Andrea Ballatore;
	Article No.\ 5; pp.\ 5:1�5:14,
	Leibniz International Proceedings in Informatics,
	Schloss Dagstuhl � Leibniz-Zentrum f�r Informatik, Dagstuhl Publishing,
	Germany,
	2017.


}% <=== End #48


% #49
\BozhoCited{BQM-1}{% ===> Beginning #49

\item A. Echeverria-Enriquez, M.\ C. Munoz-Lecanda, N. Roman-Roy,
	C.~Victoria-Monge,
	Mathematical Foundations of Geometric Quantization,
	Extracta Math. vol.~13, pp.~\hspace*{-1.3pt}135-238,
	1998.
	\arXivNo{math-ph/9904008}, 1999.

\item Vadim~G. Zhotikov,
	Geometry of variational analysis and its applications to theoretical
	physics, Science and technology litrerature Publisher, Tomsk, 2002,
	In Russian.

\item G.Giachetta, L.Mangiarotti, G.Sardanashvily,
	Geometric quantization of completely integrable Hamiltonian systems in
	the action-angle variables,
	Physics letters A,
	vol.~301, pp.~53--57, 2002.
	\arXivNo{quant-ph/0112083}, 2001.

\item E.Fiorani, G.Giachetta, G.Sardanashvily,
	Geometric quantization of time-dependent completely integrable
	Hamiltonian systems,
	J. Math. Phys. 43 (2002) 5013-5025.
	\arXivNo{quant-ph/0202093}, 2002.

\item G.Giachetta, L.Mangiarotti, G.Sardanashvily,
	Non-adiabatic holonomy operators in classical and quantum completely
	integrable systems,
	Journal of mathematical physics, vol.~45, No.~1, pp.~76--86, 2004.
	\arXivNo{quant-ph/0212108}, 2002.

\item G. Sardanashvily, G. Giachetta,
	What is geometry in quantum theory,
	International Journal of Geometric Methods in Modern Physics,
	vol.~I, No.~1 \&\ 2, pp.~1--22, 2004.
	\arXivNo{hep-th/0401080}, 2004.

\item G.Giachetta, L.Mangiarotti, G.Sardanashvily,
	Geometric and Algebraic Topological Methods in Quantum Mechanics,
	World Scientific, Singapore, 2005.
	\arXivNo{math-ph/0410040}, 2004.

\item   David Viennot,
	Principal bundle structure of quantum adiabatic dynamics with a Berry
	phase which does not commute with the dynamical phase,
	Journal of Mathematical Physics, vol.~46, No.~072102, 2005.

\item David Viennot,
	G\'eom\'etrie et Adiabaticit\'e des Syst\'emes Photodynamiques
	Quantiques,
	These de Doctorat Sp\'cialit\' Physique, Universit\'e de
	 Franche-Com\'e, Ecole doctorale Louis Pasteur, 2005.

\item Katarzyna Grabowska, Janusz Grabowski and Pawel Urba\'nski,
	The Schroedinger operator in Newtonian space-time,
	\arXivNo{math-ph/0611044}, 2006.

\item	Katarzyna Grabowska, Janusz Grabows and Pawel Urban\'ski
	The Schroedinger operator as a generalized Laplacian,
	J. Phys. A: Math. Theor, vol.~ 41, 145204. 2008,
	DOI: 10.1088/1751-8113/41/14/145204

\item	D.\ J.\ Hurley and M.\ Vandyck,
	$\mathcal{D}$-differentiation in Hilbert space and the structure of
	Quantum Mechanics,
	Foundations of Physics, vol.~30, pp.433-473 2009.

\item	D.\ J.\ Hurley and M.\ Vandyck,
	$\mathcal{D}$-differentiation in Hilbert space and the structure of
	Quantum Mechanics, II. Accelerated observers and fictitious forces.
	Foundations of Physics vol.~39, No.~5, pp.~433-473, 2009,
	DOI: 10.1007/s10701-009-9297-6.

\item	D.\ J.\ Hurley and M.\ A.\ Vandyck,
	Differentiation in Hilbert Space and the Structure of Quantum
	Mechanics Part II: Accelerated Observers and Fictitious Forces,
	Foundations of Physics vol.~41, No.~4 , pp.~667--685, 2011.

\item	Liang Dong and Qian Niu,
	Geometrodynamics of electrons in a crystal under position and
	time dependent deformation,
	\arXivNo{arXiv:1802.02887}, 8 February 2018.

\item Marcelo Epstein,
	Hilbert bundles as quantum-classical continua,
	Mathematics and Mechanics of Solids,
	Vol 25, Issue 6, pp. 1312�1317, June 17 2020,
	DOI: 10.1177/1081286519888964.
	\arXivNo{arXiv:1908.09069 [quant-ph]}, 2019.

\item   Hoi Van Nguyen, Lo�c Le Marrec and Guy Casale,
	On tangent geometry and generalised continuum with defects,
	Reference (Citation) No.44,
	Preprint in Mathematics and Mechanics of Solids, November 2021,
	DOI: 10.1177/10812865211059222
	Foundations of Physics, vol.~30, pp.433-473, 2009.

\item 	Varga Bonbien Aurelien and Manchon Aurelien Manchon,
	Theory of perturbatively nonlinear quantum transport II: Hilbert space
	truncation, gauge invariance, and second order transport in a spatially
	uniform, time-varying electric field,
	\arXivNo{2202.05378 [cond-mat.mes-hall]}, February 2022,
	https://doi.org/10.48550/arXiv.2202.05378;
	Citation No.41.

\item Hoi Van Nguyen,
	Geometric models and applications to material media with defects,
	Doctoral Thesis, Universi'e Rennes 1, Advisor Loic Le Marrec, 2022,
	http://www.theses.fr/s209162,
	https://www.researchgate.net/publication/358893809\_Geometric\_models\_and\_applications\_to\_material\_media\_with\_defects
	See pages 82 and 130.

\item Cherkashin A.\ K.\ and Frolov A.\ A.,
	Discrete Analysis of Spatial and Temporal Variability of Geosystems of
	Baikal Siberia,
	Izvesti� Russkogo geograficeskogo obsestva (�������� ��������
��������������� ��������)
	 Vol.~156, No~3, pp. 205--212, 2024,
	DOI: 10.31857/S0869607124030044
	DOI: https://doi.org/10.31857/S0869607124030044,
	URL: https://journals.rcsi.science/0869-6071/article/view/274159,
	EDN: https://elibrary.ru/LLSLRG



}% <=== End #49


% #50
\BozhoCited{BQM-2}{% ===> Beginning #50

\item M. Reuter,
	Symplectic Dirac-K\"ahler Fields,
	J.~Math.~Phys., vol.~40, pp.~5593-5640, 1999.
	\arXivNo{hep-th/9910085}, 1999.

\item Vadim~G. Zhotikov,
	Geometry of variational analysis and its applications to theoretical
	physics, Science and technology litrerature Publisher, Tomsk, 2000,
	In Russian.

\item G. Sardanashvily, G. Giachetta,
	What is geometry in quantum theory,
	International Journal of Geometric Methods in Modern Physics,
	vol.~I, No.~1 \&\ 2, pp.~1--22, 2004.
	\arXivNo{hep-th/0401080}, 2004.

\item G.Giachetta, L.Mangiarotti, G.Sardanashvily,
	Geometric and Algebraic Topological Methods in Quantum Mechanics,
	World Scientific, Singapore, 2005.
	\arXivNo{math-ph/0410040}, 2004.

\item   David Viennot,
	Principal bundle structure of quantum adiabatic dynamics with a Berry
	phase which does not commute with the dynamical phase,
	Journal of Mathematical Physics, vol.~46, No.~072102, 2005

\item Katarzyna Grabowska, Janusz Grabowski and Pawel Urba\'nski,
	The Schroedinger operator in Newtonian space-time,
	\arXivNo{math-ph/0611044}, 2006.

\item	Katarzyna Grabowska, Janusz Grabows and Pawel Urba	The Schroedinger operator as a generalized Laplacian,
	J. Phys. A: Math. Theor, vol.~ 41, 145204. 2008,
	DOI: 10.1088/1751-8113/41/14/145204

\item	D.\ J.\ Hurley and M.\ Vandyck,
	$\mathcal{D}$-differentiation in Hilbert space and the structure of
	Quantum Mechanics,
	Foundations of Physics, vol.~30, pp.433-473, 2009.

\item 	Varga Bonbien and Aurelien Manchon,
	Theory of perturbatively nonlinear quantum transport II: Hilbert space
	truncation, gauge invariance, and second order transport in a spatially
	uniform, time-varying electric field,
	\arXivNo{2202.05378 [cond-mat.mes-hall]}, February 2022,
	https://doi.org/10.48550/arXiv.2202.05378
	Citation No.43.


}% <=== End #50


% #51
\BozhoCited{BQM-3}{% ===> Beginning #51

\item Vadim~G. Zhotikov,
	Geometry of variational analysis and its applications to theoretical
	physics, Science and technology litrerature Publisher, Tomsk, 2000,
	In Russian.

\item G. Sardanashvily, G. Giachetta,
	What is geometry in quantum theory,
	International Journal of Geometric Methods in Modern Physics,
	vol.~I, No.~1 \&\ 2, pp.~1--22, 2004.
	\arXivNo{hep-th/0401080}, 2004.

\item G.Giachetta, L.Mangiarotti, G.Sardanashvily,
	Geometric and Algebraic Topological Methods in Quantum Mechanics,
	World Scientific, Singapore, 2005.
	\arXivNo{math-ph/0410040}, 2004.

\item   David Viennot,
	Principal bundle structure of quantum adiabatic dynamics with a Berry
	phase which does not commute with the dynamical phase,
	Journal of Mathematical Physics, vol.~46, No.~072102, 2005

\item Katarzyna Grabowska, Janusz Grabowski and Pawel Urba\'nski,
	The Schroedinger operator in Newtonian space-time,
	\arXivNo{math-ph/0611044}, 2006.

\item	Katarzyna Grabowska, Janusz Grabows and Pawel Urban\'ski
	The Schroedinger operator as a generalized Laplacian,
	J. Phys. A: Math. Theor, vol.~ 41, 145204. 2008,
	DOI: 10.1088/1751-8113/41/14/145204

\item	D.\ J.\ Hurley and M.\ Vandyck,
	$\mathcal{D}$-differentiation in Hilbert space and the structure of
	Quantum Mechanics,
	Foundations of Physics, vol.~30, pp.433-473, 2009.

\item   Marcelo Epstein, Hilbert bodies as quantum-classical continua,
	\arXivNo{1908.09069 [quant-ph]}, 2019.

\item   Gao Zhi Fu1, Chen Ci Xing and Wang Na,
	The scattering of Dirac spinors in rotating spheroids,
	The European Physical Journal C,
	80:582, 2020,
	DOI: 10.1140/epjc/s10052-020-8140-2.
	Foundations of Physics, vol.~30, pp.433-473, 2009.

\item 	Varga Bonbien and Aurelien Manchon,
	Theory of perturbatively nonlinear quantum transport II: Hilbert space
	truncation, gauge invariance, and second order transport in a spatially
	uniform, time-varying electric field,
	\arXivNo{2202.05378 [cond-mat.mes-hall]}, February 2022,
	https://doi.org/10.48550/arXiv.2202.05378,
	Citation No.44.


}% <=== End #51


% #52
\BozhoCited{BQM-4}{% ===> Beginning #52

\item	D.\ J.\ Hurley and M.\ Vandyck,
	$\mathcal{D}$-differentiation in Hilbert space and the structure of
	Quantum Mechanics,
	Foundations of Physics, vol.~30, pp.433-473, 2009.

\item   Pankaj Sharan,
	A Bundle Picture of Quantum Mechanics,
	In: Some Unusual Topics in Quantum Mechanics.
	Springer Briefs in Physics. Springer, 2020,
	DOI https://doi.org/10.1007/978-3-030-60418-9.


}% <=== End #52


% #53
\BozhoCited{BQM-5}{% ===> Beginning #51

\item	D.\ J.\ Hurley and M.\ Vandyck,
	$\mathcal{D}$-differentiation in Hilbert space and the structure of
	Quantum Mechanics,
	Foundations of Physics, vol.~30, pp.433-473, 2009.

\item	D.\ J.\ Hurley and M.\ Vandyck,
	$\mathcal{D}$-differentiation in Hilbert space and the structure of
	Quantum Mechanics, II. Accelerated observers and fictitious forces.
	Foundations of Physics vol.~39, No.~5, pp.~433-473, 2009,
	DOI: 10.1007/s10701-009-9297-6.

\item	D.\ J.\ Hurley and M.\ A.\ Vandyck,
	Differentiation in Hilbert Space and the Structure of Quantum
	Mechanics Part II: Accelerated Observers and Fictitious Forces,
 	Foundations of Physics vol.~41, No.~4 , pp.~667--685, 2011.

\item   Pankaj Sharan,
	A Bundle Picture of Quantum Mechanics,
	In: Some Unusual Topics in Quantum Mechanics.
	Series Lecture Notes in Physics. Springer, 2023,
	DOI https://doi.org/10.1007/978-3-031-35962-0.

	Softcover ISBN 978-3-031-35961-3, Published: 22 September 2023.
	eBook ISBN 978-3-031-35962-0, Published: 21 September 2023.
	Edition Number 2.


}% <=== End #53


% #54
\BozhoCited{Metrics-compatibility+signature}{% ===> Beginning #54

\item Reza Mansouri, Kourosh Nozari,
	Signature Change, Inflation, and the Cosmological Constant,
	Preprint IPM/P-98/15, 1998.
	\arXivNo{gr-qc/9806109}, 1998.

\item Reza Mansouri, Kourosh Nozari,
	Application of Colombeau's Generalized Functions to Cosmological
	Models with Signature Change,
	Talk given at International Seminar on Mathematical Cosmology
	(ISMC 98), Potsdam, Germany, 30 Mar - 4 Apr 1998.
	Preprint IPM-98-283.
	\arXivNo{gr-qc/9806007}, 1998.

\item K Nozari,
	New Junction Conditions for Signature Change: Null Boundary Proposal,
	International Journal of Theoretical Physics,
	vol.~44, Number 2, pp.~235-244, February, 2005

\item Andrew James Bruce,
	Para-associative algebroids,
	DMPI Mathematics, vol.~13, p.~2237,, 2025,
	URL: https://www.mdpi.com/2227-7390/13/14/2237 ,
	DOI: https://doi.org/10.3390/math13142237 ,
	\arXivNo{25.01.01350 [math.DG]}, 2 May 2025,
	DOI: 10.48550/arXiv.2505.01350.

\item
%  ������ ������ �����������,
% 	������������� ������ � ����������������� ����������� ������,
% 	����������� �� ��������� ������ ������� ������� ������.�������������
% 	����,
% 	����������� ��������������� �����������, �������, 1999 \\
	 Duplij Stepsn
	Semigroup Methods In Supersymmetric Theories Of Elementary Particles,
	Habilitation Thesis in Russian, 483 pp
	(Kharkov State University, Ukraine).
	\arXivNo{math-ph/9910045}, 1999. (Reference No.~197.)

\item Duplij S.~A.,
	Semisupermenifolds and semigroups,
	``Krok'' Publisher, Kharkov, 2000. (Reference No.~553.)

\item Reza Mansouri, Kourosh Nozari,
	A New Distributional Approach to Signature Change,
	General Relativity and Gravitation,
	Vol.~32, No.~2, pp.~253--269, 2000.

\item A. Das, A. DeBenedictis, N. Tariq,
	General solutions of Einstein's spherically symmetric gravitational
	equations with junction conditions,
	J.\ Math.\ Phys. vol.~44, 2003, pp.~5637-5655.
	\arXivNo{gr-qc/0307009}, 2003.

\item R.A. El-Nabulsi
	Nonstandard fractional exponential Lagrangians, fractional geodesic
	equation, complex general relativity, and discrete gravity,
	Canadian Journal of Physics,
	Volume 91, Issue 8, August 2013, Pages 618-622.

\item	Rami Ahmad El-Nabulsi,
	From Classical to Discrete Gravity through Exponential Non-Standard
	Lagrangians in General Relativity,
	Mathematics Volume 3, Issue~3, pp.~727-745, 2015;
	doi:10.3390/math3030727, http://www.mdpi.com/2227-7390/3/3/727/htm

\item Justin C. Feng, Shinji Mukohyama and Sante Carloni,
	Singularity at the demise of a black hole,
	Phys. Rev. D 109, 024040, 24 January 2024.
	DOI: https://doi.org/10.1103/Phys0RevD.109.024040 ;
	\arXivNo{2310.17266 [gr-qc]}, 2024.
	DOI: https://doi.org/10.48550/arXiv.2310.17266 ;
	Report number:	YITP-23-134, IPMU23-0039
	URL: DOI: https://doi.org/10.1103/PhysRevD.109.024040

}% <=== End #54


% #55
\BozhoCited{BRQM-full}{% ===> Beginning #55

\item	D.\ D. Ferrante
	Geometric calculus and
	the fibre bundle description of quantum mechanics,
	Preprint BROWN-HET-1307, March 2002;
	\arXivNo{math-ph/0204024}, 2002.

\item	Daniel D. Ferrante,
	Generalized Bundle Quantum Mechanics,
	Preprint BROWN-HET-1374, 2003;
	\arXivNo{math-ph/0308004},  August 2003.

}% <=== End #55


% #56
\BozhoCited{QFT-action-principle}{% ===> Beginning #56

\item E. B. Manoukian, S. Sukkhasena and S. Siranan,
	Variational derivatives of transformation functions in quantum
	field theory,
	Physica Scripta, vol.~75, p.~751, 2007,
	DOI: 10.1088/0031-8949/75/6/001

\item  Sukkhasena Seckson,
	Closed�time path in quantum physics and quantum field theory,
	A Thesis for the Degree of Doctor of Philosophy in Physics
	Suranaree University of Technology, Academic Year 2007.

\item E. B. Manoukian1 and K. Limboonsong,
	Quadratic Actions in Dependent Fields and the Action Principle,
	International Journal of Theoretical Physics,
	Volume 47, Number 5, pp.~1424-1431, May, 2008,
	DOI: 10.1007/s10773-007-9584-y

\item E. B. Manoukian and K. Limboonsong ,
	Constraints, dependent fields and the quantum dynamical principle,
	Physica Scripta, vol.77, 065010, 2008
	DOI: 10.1088/0031-8949/77/06/065010

\item Tukkamon Vijaktanawudhi,
	Quantum dynamical principle of constrained dynamics in quantum physics
	and quantum field theory,
	A Thesis Submitted in Partial Fulfillment of the Requirements for the
	Degree of Doctor of Philosophy,
	Physics Suranaree University of Technology Academic Year, 2008,

}% <=== End #56



% #57
\BozhoCited{NF-D+EP}{% ===> Beginning #57

\item R. Aldrovandi, P.\ B. Barros, J.\ G. Pereira,
	The equivalence principle revisited,
	Foundations of physics, vol.~33, No.~4, pp.~545--575, 2003;
	\arXivNo{gr-qc/0212034}, 2002.

\item R. Aldrovandi, P.\ B. Barros, J.\ G. Pereira,
	Gravitation as anholonomy,
	General Relativity and Gravitation, vol.~35, No.~6, pp.~991--1005, 2003;
	\arXivNo{gr-qc/0301077}, 2003.

\item R. Aldrovandi, A.\ L. Barbosa,
	Connection space approach to ambiguities of gauge theories,
	International Journal of Mathematics and Mathematical Sciences,
	Vol.~2005, No.~15, pp.~2365--2371, 2005.

\item James M. Nester,
	Normal frames for general connections,
	Ann. Phys. (Berlin), vol.~19, No.~1�2, pp.~45�52, 2010,
	DOI: 10.1002/andp.200910373

\item Garecki Janusz,
	Is torsion needed in a theory of gravity? A reappraisal,
	\arXivNo{arXiv:1110.4251v1 [gr-qc]}, October 2011.

\item 	Ralitza K. Kovacheva,
	Montel's Type Results and Zero Distribution of Sequences of rational
	Functions,
	Bulletin de la Societe des sciences et des letters de Lodz,
	Se�rie: Recherches sur les de�formations,
	In memory of Professor Roman Stanislaw Ingarden,
	Volume LXI, No.\ 3, pp. 7�-13,
	Lodz, 2011.



}% <=== End #57


% #59
\BozhoCited{EPinED}{% ===> Beginning #59

\item Abdelmoumene Belabbas,
	Les Interactions Fondamentales et la Structure de l'Espace-temps
	\arXivNo{arXiv:1401.0800 [gr-qc]}, 2014.

\item	Alessio Rocci,
	La storia della Gravit� Quantistica: Dalla nascita della Relativit�
	Generale al secondo dopoguerra (1915-1945) (In Italian, History of
	Quantum Gravity: from the birth of General Relativity to the end of
	WWII (1915-1945)),
	Universit� degli Studi di Padova,
	Dipartimento di Fisica e Astronomia ''Galileo Galilei'',
	Ph.D. Theses, 297 pp, July 30, 2016.

}% <=== End #59



% #63
\BozhoCited{QFT-pictures}{% ===> Beginning #63

\item Exercises of \emph{The Mathematica GuideBook for Symbolics},
	\\Document
	http://www.mathematicaguidebooks.org/scripts/download~file.cgi?software
	download=Sample\_Exercises\_Symbolics.nb.pdf
	from the site
	www.mathematicaguidebooks.org.

\item Notebooks accompanying \emph{The Mathematica GuideBook for Programming},
	Springer, 2006.

}% <=== End #63


% #66
\BozhoCited{QFTinMP-spinors}{% ===> Beginning #64

\item Kiyoumars A. Sohrabi,
	Microscopic Study of Vorticities in Relativistic Chiral Fermions,
	\arXivNo{1409.4528 [hep-ph]}, 2014.

}% <=== End #64



% #66
\BozhoCited{NF-LTP}{% ===> Beginning #66

\item R. Aldrovandi, P.\ B. Barros, J.\ G. Pereira,
	Gravitation as anholonomy,
	General Relativity and Gravitation, vol.~35, No.~6, pp.~991--1005, 2003;
	\arXivNo{gr-qc/0301077}, 2003.

}% <=== End #66


% #67
\BozhoCited{C-TP}{% ===> Beginning #67

\item Tobias Fritz,
	Lokalkompakte Gruppoide,
	University of Munster, e-Print\\
	URL:
http://www.math.uni-muenster.de/u/rameyer/Morita\_Gruppoide/Beispiele\_Gruppoide.pdf,
15 April 2005

}% <=== End #67


% #69
\BozhoCited{QFTinMP-vectors}{% ===> Beginning #69

\item Daniel Arean and Alfonso V.\ Ramallo,
	Open string modes at brane intersections,
	JHEP 0604 (2006) 037,
	\arXivNo{hep-th/0602174}, February 2006.

\item Daniel Arean Fraga,
	Holographic flavor in the gauge/gravity duality,
	\arXivNo{arXiv:0906.5183 [hep-th]}, June 2009.

\item Phillip E. Parker
	Lectures on Connection Geometry,
	2013, Mathematics Department, Wichita State University,
	Wichita KS 67260-0033, USA,
	URL: http://www.math.wichita.edu/\~pparker/research/lcg.pdf


}% <=== End #69


% #70
\BozhoCited{NF-book}{% ===> Beginning #70

\item Carlo Cercignani,
	Slow Rarefied Flows: Theory and Application to
	Micro-Electro-Mechanical Systems,
	Progress in Mathematical Physics vol. 41,
	Birkhauser, 2006.

\item Biological Physics: Poincar� Seminar 2009
	(Progress in Mathematical Physics No.60),
	Birkhauser; 2011 edition (December 17, 2012),
	ISBN-10: 303480315X, ISBN-13: 978-3034803151
	(See page 170).

\item James M. Nester,
	Normal frames for general connections,
	Ann. Phys. (Berlin), vol.~19, No.~1�2, pp.~45�52, 2010,
	DOI: 10.1002/andp.200910373

\item Jotz M., T.\ S.\ Ratiu and M. Zambon,
	Invariant frames for vector bundles and applications,
	Geometriae Dedicata, Springer, 2011,
	DOI: 10.1007/s10711-011-9618-8

\item Jotz Madeleine,
	The leaf space of a multiplicative foliation,
 	\arXivNo{arXiv:1010.3127v3}, v1 October 2010 and v3 October 2011

\item Mintas Fatmag�l,
	The length function of a twistor spinor with zero,
	Annals of Global Analysis and Geometry, Vol.~41, Number 4, 493-514,
	Springer, 2011

\item Knox Eleanor,
	Newton-Cartan theory and teleparallel gravity: the force of a
	formulation
	King�s College London, Pre-print, 20 September 2011.

\item Christakos G.,
	Space�Time and Uncertainty,
	Integrative problem-solving in a time of decadence, 2011, pp 205-242.

\item  Thomas M.\ and Muller Ewald,
	The Bondi-Sachs metric at the vertex of a null cone: axially symmetric
	vacuum solutions, Classical and Quantum Gravity, Volume 30, Number 5,
	p.~055019, 2013, DOI:~10.1088/0264-9381/30/5/055019;
	\arXivNo{arXiv:1211.4980 [gr-qc]}, Nov. 2012 (v1) and Jan. 2013 (v2).

\item Knox E.,
	Effective spacetime geometry,
	Studies in history and philosophy of Science Part {B}: {Studies} in
	history and philosophy of modern physics, Vol.~44, Issue~3, August
	2013, pp.~346�356, doi:10.1016/j.shpsb.2013.04.002.

\item Milutin Blagojevi\'c and Friedrich W. Hehl (Editors)
	Gauge theories of gravitation. A reader with commentaries,
	Imperial College Press, London, April 2013  (See Chapter 5
	General Structure of Poincar�e Gauge.
	Theory (Including Quadratic Lagrangians)).

\item   Bogdan Georgiev Dimitrov,
	Methods of algebraic geometry and Fermi-Walker transport in extended
	gravity theory (in Russian),
	Ph.D. Thesis,

	Russian University Druzhba Narodov, Moskow, 2013.

\item Homero G.~Diaz-Marin,
	General Boundary Formulation for n-Dimensional Classical Abelian Theory
	with Corners,
	Symmetry, Integrability and Geometry: Methods and Applications (SIGMA),
	volume~11, 2015,
	DOI:~10.3842/SIGMA.2015.048,
	\arXivNo{arXiv:1407.4741 [math-ph]}, v.~4, 2014.

\item 	Homero G. D�az-Mar�n,
	General Boundary Formulation for n-Dimensional Classical Abelian
	Theory with Corners,
	\arXivNo{arXiv:1100592 [math-ph]}, 28 October 2014.

\item	Richard Chapling,
	A Hypergeometric Integral with Applications to the Fundamental Solution
	of Laplace�s Equation on Hyperspheres,
	\arXivNo{arXiv:1508.06689 [math-ph]}, August 2015.

\item	Luca Rizzi and Pavel Silveira,
	Sub-Riemannian Ricci curvatures and universal diameter bounds for
	3-Sasakian manifolds,
	\arXivNo{arXiv:1509.05410 [math.DG]}, v.~2, October 2015.

\item	Crasmareanu, M.\ and Frigioiu, C.,
	Unitary vector fields are Fermi-Walker transported along Rytov-Legendre
	curves,
	International Journal of Geometric Methods in Modern Physics,
	Volume 12, Issue 10, 1 November 2015, Article number 1550111,
	DOI: 10.1142/S021988781550111X.

\item 	Homero G. D�az-Marin,
	General Boundary Formulation for n-Dimensional Classical Abelian
	Theory with Corners,
	Symmetry, Integrability and Geometry: Methods and Applications,
	SIGMA Volume 11, page 048, 35 pages, 2015.

\item 	Homero Geovani Diaz Marin,
	Operador de Dirichlet-Neumann para campos abelianos de Yang-Mills en
	superficies,
	In Proceedings of the Second International Conference on Mathematics
	and its Applications su composici�n, dise�o y cuidado, estuvo a cargo
	de Fernando Mac�as Romero,
	Edici�n electr�nica, 21.9 MB, disponible en,
	http://www.fcfm.buap.mx/cima/assets/docs/2015/memoriasCIMA2015.pdf

\item	R. Chapling,
	A Hypergeometric Integral with Applications to the Fundamental Solution
	of Laplace�s Equation on Hyperspheres,
	Symmetry, Integrability and Geometry: Methods and Applications (SIGMA),
	Volume 12, p.~079, 20 pages, 2016;
	http://dx.doi.org/10.3842/SIGMA.2016.079

\item	Davide Barilari and Stefan Ivanov,
	A Bonnet-Myers type theorem for quaternionic contact structures,
	Calculus of Variations, vol. 58, No.1, Feb. 2019,
	\arXivNo{arXiv:1703.04340 [math]}, 2017, 2018.

\item 	Ivan Potashov and Alexander Tsiruev,
	Computational Algorithm for Covariant Series Expansions
	in General Relativity,
	The European Physical Journal Conferences, vol. 173(1):03021,
	January 2018,
	DOI: 10.1051/epjconf/201817303021.

\item   Ivan Potashov and Alexander Tsirulev,
	Computational Algorithm for Covariant Series Expansions in
	General Relativity,
	Faculty of Mathematics,
	Tver State University, Tver, Russia,
	EPJ Web Conf, Volume 173, 2018,
	Mathematical Modeling and Computational Physics 2017 (MMCP 2017),
	Article Number 03021,
	Number of pages	4,
	Section	Numerical Modeling and Methods,
	DOI https://doi.org/10.1051/epjconf/201817303021,
	Published online 14 February 2018.

\item	Davide Barilari and Stefan Ivanov,
	A Bonnet-Myers type theorem for quaternionic contact structures,
	Calculus of Variations 58(1), DOI: 10.1007/s00526-018-1467-y, 2019.

\item   Naveed S. Bari and Eugenie Hunsicker,
	Isospectrality for Orbifold Lens Spaces,
	Canadian Journal of Mathematics, 1-45,
	DOI: 10.4153/S0008414X19000178,
	Cambridge University Press, 28 March 2019.
	\arXivNo{arXiv:1705.01412 [math]}, 2017.

\item	Luca Rizzi and Pavel Silveira,
	Sub-Riemannian Ricci curvatures and universal diameter bounds for
	3-Sasakian manifolds,
	Journal of the Institute of Mathematics of Jussieu,
	Volume 18, Issue 4, July 2019 , pp. 783--827,
	DOI: 10.1017/S1474748017000226,
	2019;
	J. Inst. Math. Jussieu, pp.\ 1-45, 2017.

\item	Oliver Gabel,
	Bose-Einsteincondensation in curved space-time.
	From Concepts of General Relativity to Tidal Corrections
	for Quantum Gases in Local Frames,
	Dissertation,
	Fachbereich Physik, der Technischen Universit�t Darmstadt
	Darmstadt, Germany, 2019.

\item	Qianqian Xia,
	On controlled invariance of regular distributions,
	Mathematics of Control, Signals, and Systems,
	volume 33, pp.~79--107, 2021.
	https://orcid.org/0000-0002-2337-8407,
	DOI: 10.1007/s00498-020-00275-7.
	\arXivNo{arXiv:2111.08850 [math.OC]}, 2021.

\item   Niels Linnemann and  James Read,
	Constructive Axiomatics in Spacetime Physics Part I: Walkthrough to
	the Ehlers-Pirani-Schild Axiomatisation,
	An Archive for Preprints in Philosophy of Science,
	http://philsci-archive.pitt.edu/20056/;
	\arXivNo{arXiv:2112.14063 [gr-qc]}, 2021.

\item   Samuel C. Fletcher and James Owen Weatherall,
	The Local Validity of Special Relativity, Part 1: Geometry,\\
	DOI: 10.48550/arXiv.2206.10768,
	https://doi.org/10.48550/arXiv.2206.10768
	\arXivNo{arXiv:2206.10768v1 [physics.hist-ph]}, 21 Jun 2022.

\item	Henrique Gomes,
	"Is spacetime locally flat?": a note, Preprint, PhilSci Archive,
	http://philsci-archive.pitt.edu/21311/,
	25 Octiber 2022,

\item 	Niels Linneman, James Read and Nicholas Teh,
	The local validity of special relativity: the standard story
	articulated and defended,\\
	DOI: https://doi.org/10.48550/arXiv.2305.0153
	\arXivNo{arXiv:2305.01534v1 [physics.hist-ph]}, 2 and 15 May 2023.

\item   Nathaniel Craig, Yu-Tse Lee, Xiaochuan Lu and Dave Sutherland,
	Effective Field Theories as Lagrange Spaces,
	DOI: https://doi.org/10.48550/arXiv.2305.09722
	\arXivNo{arXiv:2305.09722 [hep-th]}, 16 May 2023.

\item   Fabio Sozio and Arash Yavari,
	A Geometric Field Theory of Dislocation Mechanics,
	Journal of Nonlinear Science, vol.~33, No.~5, 2023,
	DOI: 10.1007/s00332-023-09919-9
	(http://dx.doi.org/10.1007/s00332-023-09919-9);
	\\
	DOI: https://doi.org/10.48550/arXiv.2307.00164
	\arXivNo{arXiv:2307.00164 [cond-mat.mtrl-sci]}, 30 June 2023.

\item   ������� �. �.,
	��������� �������� ���������� ������������� ������������ ����� �������
	(Generalized algorithm of computation of coefficients of the covariant
	Taylor series),
	������� ��������� ��������������� ������������ (������� ����),
	�����: ���������� ����������, ������������� ����������,
	������ 2, �������� 51--66, �����, 2023,
	DOI: https://doi.org/10.26456/vtpmk670 (Mi vtpmk670);
	���: 514.743, 519.165
	URL
	\\
https://www.mathnet.ru/php/archive.phtml?wshow=paper\& jrnid=vtpmk\&
paperid=670\& option$\_$lang=rus
	\\
	����� 7.

\item   Samuel C. Fletcher, and James Owen Weatherall,
	The Local Validity of Special Relativity, Part 1: Geometry,
	Philosophy of Physics 1(1): 7, 1--21, 2023,
	DOI: https://doi.org/10.31389/pop.6 ;
	URL: https://philosophyofphysics.lse.ac.uk/articles/10.31389/pop.6

\item   Nathaniel CraigYu-Tse and Lee Xiaochuan Lu and Dave Sutherland,
	Effective field theories as Lagrange spaces,
	Journal of High Energy Physics, November 2023,
	DOI: 10.1007/JHEP11(2023)069,
	URL: https://link.springer.com/article/10.1007/JHEP11(2023)069

\item	Nicholas J.\ Teh, James Alexander Mabyn Read and Niels Linnemann,
	The local validity of special relativity from a scale-relative
	perspective,
	British Journal for the Philosophy of Science, July 2024,
	DOI: 10.1086/732151,
	DOI: https://doi.org/10.1086/732151,
	URL: https://www.journals.uchicago.edu/doi/10.1086/732151
	\arXivNo{arXiv:2305.01534v3 [physics.hist-ph]}, 6 Mart 2024.
	DOI: https://doi.org/10.48550/arXiv.2305.01534,
	URL: https://arxiv.org/abs/2305.01534


}% <=== End #70


% #71
\BozhoCited{Axiomatization-PT}{% ===> Beginning #71

\item	Marielle Hui Yi Ong,
	Donaldson's proof of the Narasimhan-Seshadri Theorem,
	A thesis submitted for the degree of Master of Philosophy at
	The University of Queensland in 2018,
	School of Mathematics and Physics,
	The University of Quinsland, Austalia,
	2018.


}% <=== End #71


% #74
\BozhoCited{LVF-ExpL}{% ===> Beginning #74

\item	Tunahan Turhan and Nihat Ayyildiz,
	Characterization of integral curves of a linear vector field in
	Lorentz 3-space,
	International Journal of Geometric Methods in Modern Physics,
	Volume 13, Issue 6, id. 1650073-35, DOI:
	10.1142/S0219887816500730, 2016.


}% <=== End #74



% #77
\BozhoCited{MP-book}{% ===> Beginning #77

\item	Article in the Wikipedia (French edition, https://fi.wikipedia.org),
	Gamma-matriisit,

	https://fi.wikipedia.org/wiki/Gamma-matriisit

}% <=== End #77


% #78
\BozhoCited{QFT-MP}{% ===> Beginning #78

\item	T. Ryu, T. Tanaka and R. Perna,
	Population III X-Ray Binaries,
	Frontier Research in Astrophysics II, held 23-28 May, 2016 in Mondello
	(Palermo), Italy (FRAPWS2016), 2016.
	\\
	Online at https://pos.sissa.it/cgi-bin/reader/conf.cgi?confid=269, id.40

}% <=== End #78


% #81
\BozhoCited{C-TP-revised}{% ===> Beginning #81

\item	Crasmareanu, M.\ and Frigioiu, C.,
	Unitary vector fields are Fermi-Walker transported along Rytov-Legendre
	curves,
	International Journal of Geometric Methods in Modern Physics,
	Volume 12, Issue 10, 1 November 2015, Article number 1550111,
	DOI: 10.1142/S021988781550111X.

}% <=== End #81

% #82
\BozhoCited{Lorenz}{% ===> Beginning #82

\item	Daniel Grumiller (Author, Editor), Anton Rebhan (Editor) and
	 Dimitri Vassilevich (Editor),
	Fundamental Interactions: A Memorial Volume for Wolfgang Kummer,
	World Scientific. 2009.

\item	Article in the Wikipedia (French edition, https://fi.wikipedia.org),
	Jauge de Lorenz,

	https://fr.wikipedia.org/wiki/Jauge$\_$de$\_$Lorenz,

	see also

	https://fr.wikipedia.org/wiki/Discussion:Jauge$\_$de$\_$Lorenz

\item	Article in http://dictionnaire.sensagent.leparisien.fr
	Jauge de Lorenz,

	http://dictionnaire.sensagent.leparisien.fr/JAUGE\ DE\ LORENZ/fr-fr/

\item	D.~N.~Blaschke et.~al.,
	Gage fixing in Yang-MIlls Theories,
	in Fundamental Interactions: A Memorial Volume for Wolfgang Kummer
	Edited by Daniel Grumiller, Anton Rebhan, and Dimitri Vassilevich,
	World Scientific, 2009;
	ISBN: 978-981-4273-07-7 (hardcover),
	ISBN: 978-981-4468-01-5 (ebook),
	DOI: http://dx.doi.org/10.1142/9789814277839$\_$fmatter

\item   Alessio Rocci,
	History of Quantum Gravity: from the birth of General Relativity to the
	end of WWII (1915-1945)
	(History of Quantum Gravity: from the birth of General Relativity to
	the end of WWII (1915-1945)),
	URL: http://paduaresearch.cab.unipd.it/8916/,
	Note: Presented on 2016-07-30, Universit� degli Studi di Padova,
	Dipartimento di Fisica e Astronomia ''Galileo Galilei''
	Supervisor: Kurt Lechner,
	Ph.D. thesis, 2015

\item   Jonas Frafjord,
	The Vacuum Polarisation Contribution to the Lamb Shift Using
	Non-Relativistic Quantum Electrodynamics,
	Ph.D. Thesis,
	Norwegian University of Science and Technology,
	Department of Physics,
	Trondheim, Norway, 2016.

}% <=== End #82


% #86
\BozhoCited{Measuring-papers-authors-Impact}{% ===> Beginning #86

\item   Tariq Ahmad Shah, Sumeer Gul, and Ramesh C Gaur,
	Authors self-citation behaviour in the field of Library and
	Information Science,
	Aslib Journal of Information Management, Volume 67, Issue 4,
	pp.458 - 468, 2015;
	DOI: http://dx.doi.org/10.1108/AJIM-10-2014-0134


\item   M.~G.~Kreines and E.~M.~Kreines,
	The control model for the selection of reference collections providing
	the impartial assessment of the quality of scientific and technological
	publications by using bibliometric and scientometric indicators,
	Journal of Computer and Systems Sciences International,
	Volume 55, Issue 5, pp.~750--766, September 2016.

\item	�. �. �������  �. �. �������,
	������ ���������� ������� ����������� ��������� ��� ����������� ������
	�������� ������-����������� ���������� �� ����������������� �
	���������������� �����������,
	�������� ���������� �������� ����, ������ �������� ����������,
	������������ ��������� ��������� ����, ������, 2016.
\\
	ISSN: 0002-3388,
	DOI: 10.7868/S0002338816040090, ���: 519.847

}% <=== End #86


% #87
\BozhoCited{Bibl-indicators-Authors-achievements}{% ===> Beginning #87

\item
	Lorna Wildgaard,
	A critical cluster analysis of 44 indicators of author-level
	performance,
	Journal of Informetrics,
	Volume 10, Issue 4, Pages 1055-1078, November 2016;
	DOI: https://doi.org/10.1016/j.joi.2016.09.003

\item	Zahid Ashraf Wani and Tazeem Zainab,
	A review of eminence of scientometric indicators in scientific research
	productivity,
	COLLNET Journal of Scientometrics and Information Management,
	Pages 1-14, Published online: 26 Oct 2017;
	DOI: http://dx.doi.org/10.1080/09737766.2017.1306179

\item	Zahid Ashraf Wani and Tazeem Zainab,
	Scholarly Content and Its Evolution by Scientometric Indicators:
	Emerging Research and Opportunities,
	IGI Global, 1 edition, 3 August 2018,
	201 pages,
	ISBN13: 9781522559450, ISBN10: 1522559450, EISBN13: 9781522559467,
	DOI: 10.4018/978-1-5225-5945-0


}% <=== End #87


\label{References}
\bibliography{Bozho-BiBTeX-Published-Works}
\bibliographystyle{unsrt}


\vspace{6ex}\center{Produced on \NewToday\ at \currenttime.


\end{document}


% #
\BozhoCited{}{% ===> Beginning #

\item

\arXivNo{}, 2004.

}% <=== End #


