Some of my writings:
-
A note on "Einstein's special relativity beyond the speed of light
by James M. Hill and Barry J. Cox"
=>[Royal Society Publishing]
=>[arXiv]
to appear in Proc. R. Soc. A
Coauthors: H. Andréka, J. X. Madarász and I. Németi.
-
Special Relativity over the Field of Rational Numbers
=>[springer] =>[arXiv]
to appear in IJTP
Coauthor: J. X. Madarász.
-
The existence of superluminal particles is consistent with the kinematics of Einstein's special theory of relativity
=>[arXiv]
to appear in ROMP
-
The Existence of Superluminal Particles is Consistent with
Relativistic Dynamics
=>[arXiv]
in preperation
Coauthor: J. X. Madarász.
-
What are the numbers, and in which spacetime?
=>[arXiv]
in preperation
Coauthors: H. Andréka, J. X. Madarász and I. Németi.
-
What properties of numbers are needed to model accelerated observers in relativity?
=>[arXiv]
in preperation
-
Existence of Faster Than Light Signals Implies Hypercomputation Already in Special Relativity
=>[springer] =>[arXiv]
Lecture Notes in Computer Science 7318, pp. 528-538. (2012).
Coauthor: P. Németi.
-
Closed Timelike Curves in Relativistic Computation
=>[worldscientific] =>[arXiv]
Parallel Process. Lett. 22 03 15pp. (2012).
Coauthors: H. Andréka and I. Németi.
- A logic road from special relativity to general relativity
=>[springer] =>[arXiv]
=>[pdf]
Synthese 186 3, pp. 633-469. (2012).
Coauthors: H. Andréka, J. X. Madarász
and I. Németi.
-
On Logical Analysis of Relativity Theories =>[arXiv]
Hungarian
Phil Review; 54 2010/4; 2011; pp.204-222.
Coauthors: H. Andréka, J. X. Madarász
and I. Németi.
- A Geometrical Characterization of the Twin Paradox and its Variants
=>[springer] =>[arXiv] =>[pdf]
Studia Logica 95 1-2, 2010, pp.161-182., Special Issue: The Contributions of Logic to the Foundations of Physics
- New Challenges in the Axiomatization of Relativity Theory =>[pdf]
Proceedings of the New Challenges in the Field of Military Sciences 2010 7th International Scientific Conference;
Ákos Poroszlai, Gábor Poroszlai, Zoltán Petrák; Bolyai János Military Foundation; Budapest, Hungary, 2010.; 8pp. (CD)
-
On Why-Questions in Physics
=>[springer] =>[pdf]
In: The Vienna Circle in
Hungary; A. Máté, M. Rédei, F. Stadler, (Eds.) Springer-Verlag;
Wien; 2011; pp.181-189.
-
Vienna Circle and Logical Analysis of Relativity Theory
=>[springer] =>[pdf]
In: The Vienna Circle in
Hungary; A. Máté, M. Rédei, F. Stadler, (Eds.) Springer-Verlag;
Wien; 2011; pp.147-267.
Coauthors: H. Andréka, J. X. Madarász,
I. Németi and P. Németi.
-
Comparing Relativistic and Newtonian Dynamics in First-Order
Logic
=>[springer]
=>[pdf]
In:
The Vienna Circle in Hungary; A. Máté, M. Rédei, F. Stadler, (Eds.)
Springer-Verlag; Wien; 2011; pp.155-179.
Coauthor: J. X. Madarász
-
First-Order Logic Investigation of Relativity Theory
=>[doktori.hu]
=>[pdf]
=>[html]
with an
Emphasis on Accelerated Observers,
PhD thesis ELTE,
Budapest, (2009)
-
Axiomatizing relativistic dynamics without
conservation
postulates =>[springer]
=>[arXiv]
Studia Logica 89 2, pp.163-186
(2008).
Coauthors: H. Andréka, J. X. Madarász
and I. Németi.
-
First-Order Logic Foundation of Relativity
Theories
=>[arXiv]
In:
D. M. Gabbay, M. Zakharyaschev, S. S. Goncharov (eds.),
New Logics
for the XXI-st Century II, Mathematical Problems from Applied
Logics,
International Mathematical Series Vol 5, Springer,
(2007).
Coauthors: J. X. Madarász
and I. Németi.
-
Twin
Paradox and the logical foundation of relativity
theory
=>[springer] =>[arXiv]
Found. Phys. 36 5, pp.681-714
(2006).
Coauthors: J. X. Madarász
and I. Németi.
-
A First Order Logic Investigation of the Twin Paradox and
Related Subjects
=>[pdf]
Master's
thesis, ELTE Univeristy, 47pp., (2004).
-
A logical investigation of inertial and accelerated observers in
flat space-times
=>[pdf]
Logic and
Computer Science. Proceedings of the Kalmár Workshop (Eds:
Gécseg F, Csirik J, Turán Gy)
Department of
Informatics, JATE University of Szeged, Szeged, Hungary, (2003),
pp. 45-57.
Coauthors: H. Andréka, J. X. Madarász
and I. Németi.
-
Az óraparadoxon elsôrendû logikai tárgyalásban
=>[pdf]
TDK paper, ELTE University, 23pp., (2003).