E-Book, Englisch, 432 Seiten, E-Book
ISBN: 978-1-118-89963-2
Verlag: John Wiley & Sons
Format: EPUB
Kopierschutz: Adobe DRM (»Systemvoraussetzungen)
An authoritative and quantitative approach to modern gametheory with applications from economics, political science,military science, and finance
Mathematical Game Theory combines both the theoretical andmathematical foundations of game theory with a series of complexapplications along with topics presented in a logical progressionto achieve a unified presentation of research results. Thisbook covers topics such as two-person games in strategic form,zero-sum games, N-person non-cooperative games in strategic form,two-person games in extensive form, parlor and sport games,bargaining theory, best-choice games, cooperative games and dynamicgames. Several classical models used in economics are presentedwhich include Cournot, Bertrand, Hotelling, and Stackelberg as wellas coverage of modern branches of game theory such as negotiationmodels, potential games, parlor games, and best choice games.
Mathematical Game Theory:
* Presents a good balance of both theoreticalfoundations and complex applications of game theory.
* Features an in-depth analysis of parlor and sportgames, networking games, and bargaining models.
* Provides fundamental results in new branches of gametheory, best choice games, network games, and dynamic games.
* Presents numerous examples and exercises along withdetailed solutions at the end of each chapter.
* Is supported by an accompanying website featuringcourse slides and lecture content.
Covering a host of important topics, this book provides a researchspringboard for graduate students and a reference for researcherswho might be working in the areas of applied mathematics,operations research, computer science, or economicalcybernetics.
Mazalov
Mathematical Game Theory and Applications jetzt bestellen!
Mathematical Game Theory combines both the theoretical andmathematical foundations of game theory with a series of complexapplications along with topics presented in a logical progressionto achieve a unified presentation of research results. Thisbook covers topics such as two-person games in strategic form,zero-sum games, N-person non-cooperative games in strategic form,two-person games in extensive form, parlor and sport games,bargaining theory, best-choice games, cooperative games and dynamicgames. Several classical models used in economics are presentedwhich include Cournot, Bertrand, Hotelling, and Stackelberg as wellas coverage of modern branches of game theory such as negotiationmodels, potential games, parlor games, and best choice games.
Mathematical Game Theory:
* Presents a good balance of both theoreticalfoundations and complex applications of game theory.
* Features an in-depth analysis of parlor and sportgames, networking games, and bargaining models.
* Provides fundamental results in new branches of gametheory, best choice games, network games, and dynamic games.
* Presents numerous examples and exercises along withdetailed solutions at the end of each chapter.
* Is supported by an accompanying website featuringcourse slides and lecture content.
Covering a host of important topics, this book provides a researchspringboard for graduate students and a reference for researcherswho might be working in the areas of applied mathematics,operations research, computer science, or economicalcybernetics.
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