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Exact Algorithms for Solving Stochastic Games

Publikation: Working paper/Preprint › Working paper › Forskning

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Exact Algorithms for Solving Stochastic Games. / Hansen, Kristoffer Arnsfelt; Koucky, Michal; Lauritzen, Niels et al.
2012.

Publikation: Working paper/Preprint › Working paper › Forskning

Harvard

Hansen, KA, Koucky, M, Lauritzen, N, Miltersen, PB & Tsigaridas, E 2012 'Exact Algorithms for Solving Stochastic Games'. <http://arxiv.org/abs/1202.3898>

APA

Hansen, K. A., Koucky, M., Lauritzen, N., Miltersen, P. B., & Tsigaridas, E. (2012). Exact Algorithms for Solving Stochastic Games. http://arxiv.org/abs/1202.3898

CBE

Hansen KA, Koucky M, Lauritzen N, Miltersen PB, Tsigaridas E. 2012. Exact Algorithms for Solving Stochastic Games.

MLA

Hansen, Kristoffer Arnsfelt et al. Exact Algorithms for Solving Stochastic Games. 2012., 34 s.

Vancouver

Hansen KA, Koucky M, Lauritzen N, Miltersen PB, Tsigaridas E. Exact Algorithms for Solving Stochastic Games. 2012.

Author

Hansen, Kristoffer Arnsfelt ; Koucky, Michal ; Lauritzen, Niels et al. / Exact Algorithms for Solving Stochastic Games. 2012.

Bibtex

@techreport{331d4355a38b4c939609ec918e7e6da9,
title = "Exact Algorithms for Solving Stochastic Games",
abstract = "Shapley's discounted stochastic games, Everett's recursive games and Gillette's undiscounted stochastic games are classical models of game theory describing two-player zero-sum games of potentially infinite duration. We describe algorithms for exactly solving these games.",
keywords = "protocols, authentication, secure computation",
author = "Hansen, {Kristoffer Arnsfelt} and Michal Koucky and Niels Lauritzen and Miltersen, {Peter Bro} and Elias Tsigaridas",
year = "2012",
language = "English",
type = "WorkingPaper",

}

RIS

TY - UNPB

T1 - Exact Algorithms for Solving Stochastic Games

AU - Hansen, Kristoffer Arnsfelt

AU - Koucky, Michal

AU - Lauritzen, Niels

AU - Miltersen, Peter Bro

AU - Tsigaridas, Elias

PY - 2012

Y1 - 2012

N2 - Shapley's discounted stochastic games, Everett's recursive games and Gillette's undiscounted stochastic games are classical models of game theory describing two-player zero-sum games of potentially infinite duration. We describe algorithms for exactly solving these games.

AB - Shapley's discounted stochastic games, Everett's recursive games and Gillette's undiscounted stochastic games are classical models of game theory describing two-player zero-sum games of potentially infinite duration. We describe algorithms for exactly solving these games.

KW - protocols

KW - authentication

KW - secure computation

M3 - Working paper

BT - Exact Algorithms for Solving Stochastic Games

ER -