Paradox temporal (Romanian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Paradox temporal" in Romanian language version.

refsWebsite

Global rank Romanian rank

15doi.org

2^nd place

3^rd place

11harvard.edu

18^th place

27^th place

6books.google.com

3^rd place

6^th place

5web.archive.org

1^st place

4stanford.edu

179^th place

36^th place

3nih.gov

4^th place

2archive.org

6^th place

23^rd place

2wikidata.org

43^rd place

2^nd place

2jstor.org

26^th place

69^th place

2leaderu.com

low place

2sfu.ca

3,413^th place

2,945^th place

2arxiv.org

69^th place

132^nd place

2caltech.edu

887^th place

815^th place

1friesian.com

low place

7,218^th place

1thelifeofpsi.com

low place

1hawking.org.uk

low place

archive.org

Nahin, Paul J. (1999). Time Machines: Time Travel in Physics, Metaphysics, and Science Fiction (ed. 2nd). New York: Springer-Verlag. ISBN 0-387-98571-9. Accesat în 19 februarie 2022.
Toomey, David (2012). The New Time Travelers. New York, New York: W. W. Norton & Company. ISBN 978-0-393-06013-3.

arxiv.org

Krasnikov, S. (2001), „The time travel paradox”, Phys. Rev. D, 65 (6), p. 06401, arXiv:gr-qc/0109029 , Bibcode:2002PhRvD..65f4013K, doi:10.1103/PhysRevD.65.064013
Krasnikov, S. (2002), „No time machines in classical general relativity”, Classical and Quantum Gravity, 19 (15), p. 4109, arXiv:gr-qc/0111054 , Bibcode:2002CQGra..19.4109K, doi:10.1088/0264-9381/19/15/316

books.google.com

Klosterman, Chuck (2009). Eating the Dinosaur (ed. 1st Scribner hardcover). New York: Scribner. pp. 60–62. ISBN 9781439168486.
Everett, Allen; Roman, Thomas (2012). Time Travel and Warp Drives. Chicago: University of Chicago Press. pp. 136–139. ISBN 978-0-226-22498-5.
Smeenk, Chris; Wüthrich, Christian (2011), „Time Travel and Time Machines”, În Callender, Craig, The Oxford Handbook of Philosophy of Time, Oxford University Press, p. 581, ISBN 978-0-19-929820-4
Rea, Michael (2014). Metaphysics: The Basics (ed. 1. publ.). New York: Routledge. p. 78. ISBN 978-0-415-57441-9.
Brennan, J.H. (1997). Time Travel: A New Perspective (ed. 1st). Minnesota: Llewellyn Publications. p. 23. ISBN 9781567180855.
Yourgrau, Palle (4 martie 2009). A World Without Time: The Forgotten Legacy of Godel and Einstein. New York: Basic Books. p. 134. ISBN 9780786737000. Accesat în 18 decembrie 2017.

caltech.edu

authors.library.caltech.edu

Friedman, John; Morris, Michael S.; Novikov, Igor D.; Echeverria, Fernando; Klinkhammer, Gunnar; Thorne, Kip S.; Yurtsever, Ulvi (1990). „Cauchy problem in spacetimes with closed timelike curves”. Physical Review D. 42 (6): 1915–1930. Bibcode:1990PhRvD..42.1915F. doi:10.1103/PhysRevD.42.1915. PMID 10013039. Arhivat din original la 28 septembrie 2011. Accesat în 30 mai 2024.
Echeverria, Fernando; Gunnar Klinkhammer; Kip Thorne (1991). „Billiard balls in wormhole spacetimes with closed timelike curves: Classical theory”. Physical Review D. 44 (4): 1077–1099. Bibcode:1991PhRvD..44.1077E. doi:10.1103/PhysRevD.44.1077. PMID 10013968. Arhivat din original la 25 iulie 2011. Accesat în 30 mai 2024.

doi.org

Garrison, J.C.; Mitchell, M.W.; Chiao, R.Y.; Bolda, E.L. (august 1998). „Superluminal Signals: Causal Loop Paradoxes Revisited”. Physics Letters A. 245 (1–2): 19–25. Bibcode:1998PhLA..245...19G. doi:10.1016/S0375-9601(98)00381-8.
Wolpert, D. H.; Benford, G. (iunie 2013). „The lesson of Newcomb's paradox”. Synthese^⁠(d). 190 (9): 1637–1646. doi:10.1007/s11229-011-9899-3. JSTOR 41931515.
Craig (1987). „Divine Foreknowledge and Newcomb's Paradox”. Philosophia. 17 (3): 331–350. doi:10.1007/BF02455055.
Craig, William Lane (1988). „Tachyons, Time Travel, and Divine Omniscience”. The Journal of Philosophy^⁠(d). 85 (3): 135–150. doi:10.2307/2027068. JSTOR 2027068.
Craig, William Lane (1987). „Divine Foreknowledge and Newcomb's Paradox”. Philosophia. 17 (3): 331–350. doi:10.1007/BF02455055.
Krasnikov, S. (2001), „The time travel paradox”, Phys. Rev. D, 65 (6), p. 06401, arXiv:gr-qc/0109029 , Bibcode:2002PhRvD..65f4013K, doi:10.1103/PhysRevD.65.064013
Lossev, Andrei; Novikov, Igor (15 mai 1992). „The Jinn of the time machine: non-trivial self-consistent solutions” (PDF). Class. Quantum Gravity. 9 (10): 2309–2321. Bibcode:1992CQGra...9.2309L. doi:10.1088/0264-9381/9/10/014. Arhivat din original (PDF) la 17 noiembrie 2015. Accesat în 16 noiembrie 2015.
Friedman, John; Morris, Michael S.; Novikov, Igor D.; Echeverria, Fernando; Klinkhammer, Gunnar; Thorne, Kip S.; Yurtsever, Ulvi (1990). „Cauchy problem in spacetimes with closed timelike curves”. Physical Review D. 42 (6): 1915–1930. Bibcode:1990PhRvD..42.1915F. doi:10.1103/PhysRevD.42.1915. PMID 10013039. Arhivat din original la 28 septembrie 2011. Accesat în 30 mai 2024.
Krasnikov, S. (2002), „No time machines in classical general relativity”, Classical and Quantum Gravity, 19 (15), p. 4109, arXiv:gr-qc/0111054 , Bibcode:2002CQGra..19.4109K, doi:10.1088/0264-9381/19/15/316
Gödel, Kurt (1949). „An Example of a New Type of Cosmological Solution of Einstein's Field Equations of Gravitation”. Rev. Mod. Phys. 21 (3): 447–450. Bibcode:1949RvMP...21..447G. doi:10.1103/RevModPhys.21.447.
Echeverria, Fernando; Gunnar Klinkhammer; Kip Thorne (1991). „Billiard balls in wormhole spacetimes with closed timelike curves: Classical theory”. Physical Review D. 44 (4): 1077–1099. Bibcode:1991PhRvD..44.1077E. doi:10.1103/PhysRevD.44.1077. PMID 10013968. Arhivat din original la 25 iulie 2011. Accesat în 30 mai 2024.
Visser, Matt (15 aprilie 1997). „Traversable wormholes: The Roman ring”. Physical Review D. 55 (8): 5212–5214. Bibcode:1997PhRvD..55.5212V. doi:10.1103/PhysRevD.55.5212.
Deutsch, David (15 noiembrie 1991). „Quantum mechanics near closed timelike lines”. Physical Review D. 44 (10): 3197–3217. Bibcode:1991PhRvD..44.3197D. doi:10.1103/PhysRevD.44.3197. PMID 10013776.
Tolksdorf, Juergen; Verch, Rainer (2021). „The D-CTC condition is generically fulfilled in classical (non-quantum) statistical systems”. Foundations of Physics. 51 (93): 93. Bibcode:2021FoPh...51...93T. doi:10.1007/s10701-021-00496-z.
Everett, Allen (2004). „Time travel paradoxes, path integrals, and the many worlds interpretation of quantum mechanics”. Physical Review D. 69 (124023): 124023. Bibcode:2004PhRvD..69l4023E. doi:10.1103/PhysRevD.69.124023.

friesian.com

Ross, Kelley L. (1997). „Time Travel Paradoxes”. Arhivat din original la 18 ianuarie 1998.

harvard.edu

adsabs.harvard.edu

Garrison, J.C.; Mitchell, M.W.; Chiao, R.Y.; Bolda, E.L. (august 1998). „Superluminal Signals: Causal Loop Paradoxes Revisited”. Physics Letters A. 245 (1–2): 19–25. Bibcode:1998PhLA..245...19G. doi:10.1016/S0375-9601(98)00381-8.
Krasnikov, S. (2001), „The time travel paradox”, Phys. Rev. D, 65 (6), p. 06401, arXiv:gr-qc/0109029 , Bibcode:2002PhRvD..65f4013K, doi:10.1103/PhysRevD.65.064013
Lossev, Andrei; Novikov, Igor (15 mai 1992). „The Jinn of the time machine: non-trivial self-consistent solutions” (PDF). Class. Quantum Gravity. 9 (10): 2309–2321. Bibcode:1992CQGra...9.2309L. doi:10.1088/0264-9381/9/10/014. Arhivat din original (PDF) la 17 noiembrie 2015. Accesat în 16 noiembrie 2015.
Friedman, John; Morris, Michael S.; Novikov, Igor D.; Echeverria, Fernando; Klinkhammer, Gunnar; Thorne, Kip S.; Yurtsever, Ulvi (1990). „Cauchy problem in spacetimes with closed timelike curves”. Physical Review D. 42 (6): 1915–1930. Bibcode:1990PhRvD..42.1915F. doi:10.1103/PhysRevD.42.1915. PMID 10013039. Arhivat din original la 28 septembrie 2011. Accesat în 30 mai 2024.
Krasnikov, S. (2002), „No time machines in classical general relativity”, Classical and Quantum Gravity, 19 (15), p. 4109, arXiv:gr-qc/0111054 , Bibcode:2002CQGra..19.4109K, doi:10.1088/0264-9381/19/15/316
Gödel, Kurt (1949). „An Example of a New Type of Cosmological Solution of Einstein's Field Equations of Gravitation”. Rev. Mod. Phys. 21 (3): 447–450. Bibcode:1949RvMP...21..447G. doi:10.1103/RevModPhys.21.447.
Echeverria, Fernando; Gunnar Klinkhammer; Kip Thorne (1991). „Billiard balls in wormhole spacetimes with closed timelike curves: Classical theory”. Physical Review D. 44 (4): 1077–1099. Bibcode:1991PhRvD..44.1077E. doi:10.1103/PhysRevD.44.1077. PMID 10013968. Arhivat din original la 25 iulie 2011. Accesat în 30 mai 2024.
Visser, Matt (15 aprilie 1997). „Traversable wormholes: The Roman ring”. Physical Review D. 55 (8): 5212–5214. Bibcode:1997PhRvD..55.5212V. doi:10.1103/PhysRevD.55.5212.
Deutsch, David (15 noiembrie 1991). „Quantum mechanics near closed timelike lines”. Physical Review D. 44 (10): 3197–3217. Bibcode:1991PhRvD..44.3197D. doi:10.1103/PhysRevD.44.3197. PMID 10013776.
Tolksdorf, Juergen; Verch, Rainer (2021). „The D-CTC condition is generically fulfilled in classical (non-quantum) statistical systems”. Foundations of Physics. 51 (93): 93. Bibcode:2021FoPh...51...93T. doi:10.1007/s10701-021-00496-z.
Everett, Allen (2004). „Time travel paradoxes, path integrals, and the many worlds interpretation of quantum mechanics”. Physical Review D. 69 (124023): 124023. Bibcode:2004PhRvD..69l4023E. doi:10.1103/PhysRevD.69.124023.

hawking.org.uk

Hawking, Stephen (1999). „Space and Time Warps”. Arhivat din original la 10 februarie 2012. Accesat în 25 februarie 2012.

jstor.org

Wolpert, D. H.; Benford, G. (iunie 2013). „The lesson of Newcomb's paradox”. Synthese^⁠(d). 190 (9): 1637–1646. doi:10.1007/s11229-011-9899-3. JSTOR 41931515.
Craig, William Lane (1988). „Tachyons, Time Travel, and Divine Omniscience”. The Journal of Philosophy^⁠(d). 85 (3): 135–150. doi:10.2307/2027068. JSTOR 2027068.

leaderu.com

Craig (1987). „Divine Foreknowledge and Newcomb's Paradox”. Philosophia. 17 (3): 331–350. doi:10.1007/BF02455055.
Craig, William Lane (1987). „Divine Foreknowledge and Newcomb's Paradox”. Philosophia. 17 (3): 331–350. doi:10.1007/BF02455055.

nih.gov

ncbi.nlm.nih.gov

Friedman, John; Morris, Michael S.; Novikov, Igor D.; Echeverria, Fernando; Klinkhammer, Gunnar; Thorne, Kip S.; Yurtsever, Ulvi (1990). „Cauchy problem in spacetimes with closed timelike curves”. Physical Review D. 42 (6): 1915–1930. Bibcode:1990PhRvD..42.1915F. doi:10.1103/PhysRevD.42.1915. PMID 10013039. Arhivat din original la 28 septembrie 2011. Accesat în 30 mai 2024.
Echeverria, Fernando; Gunnar Klinkhammer; Kip Thorne (1991). „Billiard balls in wormhole spacetimes with closed timelike curves: Classical theory”. Physical Review D. 44 (4): 1077–1099. Bibcode:1991PhRvD..44.1077E. doi:10.1103/PhysRevD.44.1077. PMID 10013968. Arhivat din original la 25 iulie 2011. Accesat în 30 mai 2024.
Deutsch, David (15 noiembrie 1991). „Quantum mechanics near closed timelike lines”. Physical Review D. 44 (10): 3197–3217. Bibcode:1991PhRvD..44.3197D. doi:10.1103/PhysRevD.44.3197. PMID 10013776.

sfu.ca

Norman Swartz (2001), Beyond Experience: Metaphysical Theories and Philosophical Constraints, University of Toronto Press, pp. 226–227
Norman Swartz (1993). „Time Travel - Visiting the Past”. SFU.ca. Accesat în 21 aprilie 2016.

stanford.edu

plato.stanford.edu

Jan Faye (18 noiembrie 2015), „Backward Causation”, Stanford Encyclopedia of Philosophy, accesat în 25 mai 2019
Smith, Nicholas J.J. (2013). „Time Travel”. Stanford Encyclopedia of Philosophy. Accesat în 13 iunie 2015.
„Time Travel”. Stanford Encyclopedia of Philosophy. 2013. Accesat în 2 noiembrie 2015.
Frank Arntzenius; Tim Maudlin (23 decembrie 2009), „Time Travel and Modern Physics”, Stanford Encyclopedia of Philosophy, accesat în 25 mai 2019

thelifeofpsi.com

Lossev, Andrei; Novikov, Igor (15 mai 1992). „The Jinn of the time machine: non-trivial self-consistent solutions” (PDF). Class. Quantum Gravity. 9 (10): 2309–2321. Bibcode:1992CQGra...9.2309L. doi:10.1088/0264-9381/9/10/014. Arhivat din original (PDF) la 17 noiembrie 2015. Accesat în 16 noiembrie 2015.

web.archive.org

Ross, Kelley L. (1997). „Time Travel Paradoxes”. Arhivat din original la 18 ianuarie 1998.
Lossev, Andrei; Novikov, Igor (15 mai 1992). „The Jinn of the time machine: non-trivial self-consistent solutions” (PDF). Class. Quantum Gravity. 9 (10): 2309–2321. Bibcode:1992CQGra...9.2309L. doi:10.1088/0264-9381/9/10/014. Arhivat din original (PDF) la 17 noiembrie 2015. Accesat în 16 noiembrie 2015.
Friedman, John; Morris, Michael S.; Novikov, Igor D.; Echeverria, Fernando; Klinkhammer, Gunnar; Thorne, Kip S.; Yurtsever, Ulvi (1990). „Cauchy problem in spacetimes with closed timelike curves”. Physical Review D. 42 (6): 1915–1930. Bibcode:1990PhRvD..42.1915F. doi:10.1103/PhysRevD.42.1915. PMID 10013039. Arhivat din original la 28 septembrie 2011. Accesat în 30 mai 2024.
Echeverria, Fernando; Gunnar Klinkhammer; Kip Thorne (1991). „Billiard balls in wormhole spacetimes with closed timelike curves: Classical theory”. Physical Review D. 44 (4): 1077–1099. Bibcode:1991PhRvD..44.1077E. doi:10.1103/PhysRevD.44.1077. PMID 10013968. Arhivat din original la 25 iulie 2011. Accesat în 30 mai 2024.
Hawking, Stephen (1999). „Space and Time Warps”. Arhivat din original la 10 februarie 2012. Accesat în 25 februarie 2012.

wikidata.org

Wolpert, D. H.; Benford, G. (iunie 2013). „The lesson of Newcomb's paradox”. Synthese^⁠(d). 190 (9): 1637–1646. doi:10.1007/s11229-011-9899-3. JSTOR 41931515.
Craig, William Lane (1988). „Tachyons, Time Travel, and Divine Omniscience”. The Journal of Philosophy^⁠(d). 85 (3): 135–150. doi:10.2307/2027068. JSTOR 2027068.