A class of games possessing pure-strategy Nash equilibria
Citations
2,068 citations
Cites background from "A class of games possessing pure-st..."
...It was already me ntioned in Chapter 3 that extensive-form games were discussed explicitly in von Neumann and Morgenstern [1944], as was backward induction. Subgame perfectio n was introduced by Selten [1965], who received a Nobel Prize in 1994....
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...It was already me ntioned in Chapter 3 that extensive-form games were discussed explicitly in von Neumann and Morgenstern [1944], as was backward induction....
[...]
1,994 citations
1,703 citations
Cites background from "A class of games possessing pure-st..."
...Dafermos and Sparrow [7] were perhaps the first authors interested in computing the equilibrium efficiently, and many subsequent papers gave increasingly efficient methods for computing equilibria (see [10] for a survey); others have extended these results to more sophisticated models (see for example [1, 6, 10, 13, 21, 22, 27, 29, 30])....
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952 citations
Cites methods from "A class of games possessing pure-st..."
...Led by the work of Rosenthal [62] and Monderer and Shapley [49], potential functions have become a standard tool in noncooperative game theory for proving the existence of pure-strategy Nash equilibria in certain classes of games....
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811 citations
References
1,763 citations
Additional excerpts
...See [CHARNES and COOPER, 1961], for example....
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155 citations