Nash equilibrium (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Nash equilibrium" in English language version.

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13doi.org

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3web.archive.org

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2nih.gov

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1harvard.edu

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archive.org

J. Von Neumann, O. Morgenstern, Theory of Games and Economic Behavior, copyright 1944, 1953, Princeton University Press

arxiv.org

Djehiche, Boualem; Tcheukam, Alain; Tembine, Hamidou (2017-09-27). "Mean-Field-Type Games in Engineering". AIMS Electronics and Electrical Engineering. 1: 18–73. arXiv:1605.03281. doi:10.3934/ElectrEng.2017.1.18. S2CID 16055840.

books.google.com

Schelling, Thomas, The Strategy of Conflict, copyright 1960, 1980, Harvard University Press, ISBN 0-674-84031-3.

cornell.edu

hoylab.cornell.edu

"Nash Equilibria". hoylab.cornell.edu. Archived from the original on Jun 16, 2019. Retrieved 2019-12-08.

doi.org

Nash, John F. (1950). "Equilibrium points in n-person games". PNAS. 36 (1): 48–49. Bibcode:1950PNAS...36...48N. doi:10.1073/pnas.36.1.48. PMC 1063129. PMID 16588946.
De Fraja, G.; Oliveira, T.; Zanchi, L. (2010). "Must Try Harder: Evaluating the Role of Effort in Educational Attainment". Review of Economics and Statistics. 92 (3): 577. doi:10.1162/REST_a_00013. hdl:2108/55644. S2CID 57072280.
Ward, H. (1996). "Game Theory and the Politics of Global Warming: The State of Play and Beyond". Political Studies. 44 (5): 850–871. doi:10.1111/j.1467-9248.1996.tb00338.x. S2CID 143728467.,
Thorpe, Robert B.; Jennings, Simon; Dolder, Paul J. (2017). "Risks and benefits of catching pretty good yield in multispecies mixed fisheries". ICES Journal of Marine Science. 74 (8): 2097–2106. doi:10.1093/icesjms/fsx062.,
Chiappori, P. -A.; Levitt, S.; Groseclose, T. (2002). "Testing Mixed-Strategy Equilibria when Players Are Heterogeneous: The Case of Penalty Kicks in Soccer" (PDF). American Economic Review. 92 (4): 1138. CiteSeerX 10.1.1.178.1646. doi:10.1257/00028280260344678.
Djehiche, B.; Tcheukam, A.; Tembine, H. (2017). "A Mean-Field Game of Evacuation in Multilevel Building". IEEE Transactions on Automatic Control. 62 (10): 5154–5169. doi:10.1109/TAC.2017.2679487. ISSN 0018-9286. S2CID 21850096.
Djehiche, Boualem; Tcheukam, Alain; Tembine, Hamidou (2017-09-27). "Mean-Field-Type Games in Engineering". AIMS Electronics and Electrical Engineering. 1: 18–73. arXiv:1605.03281. doi:10.3934/ElectrEng.2017.1.18. S2CID 16055840.
Carmona, Guilherme; Podczeck, Konrad (2009). "On the Existence of Pure Strategy Nash Equilibria in Large Games" (PDF). Journal of Economic Theory. 144 (3): 1300–1319. doi:10.1016/j.jet.2008.11.009. hdl:10362/11577. SSRN 882466.^{[permanent dead link]}
B. D. Bernheim; B. Peleg; M. D. Whinston (1987), "Coalition-Proof Equilibria I. Concepts", Journal of Economic Theory, 42 (1): 1–12, doi:10.1016/0022-0531(87)90099-8.
D. Moreno; J. Wooders (1996), "Coalition-Proof Equilibrium" (PDF), Games and Economic Behavior, 17 (1): 80–112, doi:10.1006/game.1996.0095, hdl:10016/4408.
Rosen, J. B. (1965). "Existence and Uniqueness of Equilibrium Points for Concave N-Person Games". Econometrica. 33 (3): 520–534. doi:10.2307/1911749. hdl:2060/19650010164. ISSN 0012-9682. JSTOR 1911749.
Wilson, Robert (1971-07-01). "Computing Equilibria of N-Person Games". SIAM Journal on Applied Mathematics. 21 (1): 80–87. doi:10.1137/0121011. ISSN 0036-1399.
Harsanyi, J. C. (1973-12-01). "Oddness of the Number of Equilibrium Points: A New Proof". International Journal of Game Theory. 2 (1): 235–250. doi:10.1007/BF01737572. ISSN 1432-1270. S2CID 122603890.

gartner.com

blogs.gartner.com

"Marketing Lessons from Dr. Nash - Andrew Frank". 2015-05-25. Retrieved 2015-08-30.

gsu.edu

excen.gsu.edu

J. C. Cox, M. Walker, Learning to Play Cournot Duoploy Strategies Archived 2013-12-11 at the Wayback Machine, copyright 1997, Texas A&M University, University of Arizona, pages 141-144

handle.net

hdl.handle.net

De Fraja, G.; Oliveira, T.; Zanchi, L. (2010). "Must Try Harder: Evaluating the Role of Effort in Educational Attainment". Review of Economics and Statistics. 92 (3): 577. doi:10.1162/REST_a_00013. hdl:2108/55644. S2CID 57072280.
Carmona, Guilherme; Podczeck, Konrad (2009). "On the Existence of Pure Strategy Nash Equilibria in Large Games" (PDF). Journal of Economic Theory. 144 (3): 1300–1319. doi:10.1016/j.jet.2008.11.009. hdl:10362/11577. SSRN 882466.^{[permanent dead link]}
D. Moreno; J. Wooders (1996), "Coalition-Proof Equilibrium" (PDF), Games and Economic Behavior, 17 (1): 80–112, doi:10.1006/game.1996.0095, hdl:10016/4408.
Rosen, J. B. (1965). "Existence and Uniqueness of Equilibrium Points for Concave N-Person Games". Econometrica. 33 (3): 520–534. doi:10.2307/1911749. hdl:2060/19650010164. ISSN 0012-9682. JSTOR 1911749.

harvard.edu

ui.adsabs.harvard.edu

Nash, John F. (1950). "Equilibrium points in n-person games". PNAS. 36 (1): 48–49. Bibcode:1950PNAS...36...48N. doi:10.1073/pnas.36.1.48. PMC 1063129. PMID 16588946.

jstor.org

Rosen, J. B. (1965). "Existence and Uniqueness of Equilibrium Points for Concave N-Person Games". Econometrica. 33 (3): 520–534. doi:10.2307/1911749. hdl:2060/19650010164. ISSN 0012-9682. JSTOR 1911749.

lse.ac.uk

cdam.lse.ac.uk

T. L. Turocy, B. Von Stengel, Game Theory, copyright 2001, Texas A&M University, London School of Economics, pages 141-144. Nash proved that a perfect NE exists for this type of finite extensive form game^{[citation needed]} – it can be represented as a strategy complying with his original conditions for a game with a NE. Such games may not have unique NE, but at least one of the many equilibrium strategies would be played by hypothetical players having perfect knowledge of all 10¹⁵⁰ game trees^{[citation needed]}.

mit.edu

ocw.mit.edu

MIT OpenCourseWare. 6.254: Game Theory with Engineering Applications, Spring 2010. Lecture 6: Continuous and Discontinuous Games.

nih.gov

ncbi.nlm.nih.gov

Nash, John F. (1950). "Equilibrium points in n-person games". PNAS. 36 (1): 48–49. Bibcode:1950PNAS...36...48N. doi:10.1073/pnas.36.1.48. PMC 1063129. PMID 16588946.

pubmed.ncbi.nlm.nih.gov

Nash, John F. (1950). "Equilibrium points in n-person games". PNAS. 36 (1): 48–49. Bibcode:1950PNAS...36...48N. doi:10.1073/pnas.36.1.48. PMC 1063129. PMID 16588946.

psu.edu

citeseerx.ist.psu.edu

Chiappori, P. -A.; Levitt, S.; Groseclose, T. (2002). "Testing Mixed-Strategy Equilibria when Players Are Heterogeneous: The Case of Penalty Kicks in Soccer" (PDF). American Economic Review. 92 (4): 1138. CiteSeerX 10.1.1.178.1646. doi:10.1257/00028280260344678.

scienceoftheweb.org

von Ahn, Luis. "Preliminaries of Game Theory" (PDF). Science of the Web. Archived from the original (PDF) on 2011-10-18. Retrieved 2008-11-07.

semanticscholar.org

api.semanticscholar.org

De Fraja, G.; Oliveira, T.; Zanchi, L. (2010). "Must Try Harder: Evaluating the Role of Effort in Educational Attainment". Review of Economics and Statistics. 92 (3): 577. doi:10.1162/REST_a_00013. hdl:2108/55644. S2CID 57072280.
Ward, H. (1996). "Game Theory and the Politics of Global Warming: The State of Play and Beyond". Political Studies. 44 (5): 850–871. doi:10.1111/j.1467-9248.1996.tb00338.x. S2CID 143728467.,
Djehiche, B.; Tcheukam, A.; Tembine, H. (2017). "A Mean-Field Game of Evacuation in Multilevel Building". IEEE Transactions on Automatic Control. 62 (10): 5154–5169. doi:10.1109/TAC.2017.2679487. ISSN 0018-9286. S2CID 21850096.
Djehiche, Boualem; Tcheukam, Alain; Tembine, Hamidou (2017-09-27). "Mean-Field-Type Games in Engineering". AIMS Electronics and Electrical Engineering. 1: 18–73. arXiv:1605.03281. doi:10.3934/ElectrEng.2017.1.18. S2CID 16055840.
Harsanyi, J. C. (1973-12-01). "Oddness of the Number of Equilibrium Points: A New Proof". International Journal of Game Theory. 2 (1): 235–250. doi:10.1007/BF01737572. ISSN 1432-1270. S2CID 122603890.

siam.org

epubs.siam.org

Wilson, Robert (1971-07-01). "Computing Equilibria of N-Person Games". SIAM Journal on Applied Mathematics. 21 (1): 80–87. doi:10.1137/0121011. ISSN 0036-1399.

ssrn.com

papers.ssrn.com

Carmona, Guilherme; Podczeck, Konrad (2009). "On the Existence of Pure Strategy Nash Equilibria in Large Games" (PDF). Journal of Economic Theory. 144 (3): 1300–1319. doi:10.1016/j.jet.2008.11.009. hdl:10362/11577. SSRN 882466.^{[permanent dead link]}

uc3m.es

e-archivo.uc3m.es

D. Moreno; J. Wooders (1996), "Coalition-Proof Equilibrium" (PDF), Games and Economic Behavior, 17 (1): 80–112, doi:10.1006/game.1996.0095, hdl:10016/4408.

uchicago.edu

pricetheory.uchicago.edu

Chiappori, P. -A.; Levitt, S.; Groseclose, T. (2002). "Testing Mixed-Strategy Equilibria when Players Are Heterogeneous: The Case of Penalty Kicks in Soccer" (PDF). American Economic Review. 92 (4): 1138. CiteSeerX 10.1.1.178.1646. doi:10.1257/00028280260344678.

unl.pt

fesrvsd.fe.unl.pt

Carmona, Guilherme; Podczeck, Konrad (2009). "On the Existence of Pure Strategy Nash Equilibria in Large Games" (PDF). Journal of Economic Theory. 144 (3): 1300–1319. doi:10.1016/j.jet.2008.11.009. hdl:10362/11577. SSRN 882466.^{[permanent dead link]}

web.archive.org

von Ahn, Luis. "Preliminaries of Game Theory" (PDF). Science of the Web. Archived from the original (PDF) on 2011-10-18. Retrieved 2008-11-07.
"Nash Equilibria". hoylab.cornell.edu. Archived from the original on Jun 16, 2019. Retrieved 2019-12-08.
J. C. Cox, M. Walker, Learning to Play Cournot Duoploy Strategies Archived 2013-12-11 at the Wayback Machine, copyright 1997, Texas A&M University, University of Arizona, pages 141-144

worldcat.org

Djehiche, B.; Tcheukam, A.; Tembine, H. (2017). "A Mean-Field Game of Evacuation in Multilevel Building". IEEE Transactions on Automatic Control. 62 (10): 5154–5169. doi:10.1109/TAC.2017.2679487. ISSN 0018-9286. S2CID 21850096.
Rosen, J. B. (1965). "Existence and Uniqueness of Equilibrium Points for Concave N-Person Games". Econometrica. 33 (3): 520–534. doi:10.2307/1911749. hdl:2060/19650010164. ISSN 0012-9682. JSTOR 1911749.
Wilson, Robert (1971-07-01). "Computing Equilibria of N-Person Games". SIAM Journal on Applied Mathematics. 21 (1): 80–87. doi:10.1137/0121011. ISSN 0036-1399.
Harsanyi, J. C. (1973-12-01). "Oddness of the Number of Equilibrium Points: A New Proof". International Journal of Game Theory. 2 (1): 235–250. doi:10.1007/BF01737572. ISSN 1432-1270. S2CID 122603890.