By Ingrid N. Haugen, Anna S. Nilsen
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Additional info for Game Theory: Strategies, Equilibria, and Theorems
63] J. Maynard Smith, Evolution and the Theory of Games, Cambridge University Press, Cambridge, UK (1982).  A. Iqbal and A. H. Toor, “Entanglement and dynamic stability of Nash equilibrium in a symmetric quantum game,” Phys. Lett. A 286, 245–50 (2001).  A. Iqbal and A. H. Toor, “Darwinism in quantum systems,” Phys. Lett. A 294, 261–70 (2002).  A. Iqbal and A. H. Toor, “Stability of mixed Nash equilibrium in symmetric quantum games,” Commun. Theor. Phys. 42, 335–8 (2004).  A. Iqbal and T.
A 325, 104–11 (2004). ¨  S. K. Ozdemir, J. Shimamura, F. Morikoshi, N. Imoto, “Dynamics of a discoordination game with classical and quantum correlations,” Phys. Lett. A 333, 218–31 (2004).  J. Du, H. Li, X. Xu, M. Shi, and X. Zhou, “Entanglement enhanced multiplayer quantum games,” Phys. Lett. A 302, 229–33 (2002).  A. P. Flitney and L. C. L. Hollenberg, “Nash equilibria in quantum games with generalized two-parameter strategies,” Phys. Lett. A 363, 381–8 (2007).  S. C. Benjamin and P.
More speculatively, an attempt is being made to develop a new representation of game theory that encompasses both classical and quantum games [95,96]. These models have generally only been taken up by a single author, or group of authors, so their impact on the field is limited at this stage. 2. Quantum Correlation Games In an attempt to circumvent some of the objections to quantum games [97, 98] (see Sec. ) an attempt has been made to develop models of quantum games taking Einstein-PodolskyRosen type experiments  with particle spins as their underlying basis [99–103].
Game Theory: Strategies, Equilibria, and Theorems by Ingrid N. Haugen, Anna S. Nilsen