Index and Stability in Bimatrix Games: A Geometric-Combinatorial Approach (Lecture Notes in Economics and Mathematical Systems) - ISBN:3540263667

Index and Stability in Bimatrix Games: A Geometric-Combinatorial Approach (Lecture Notes in Economics and Mathematical Systems)

Date: 13 April 2011, 06:44

Free register and download UseNet downloader, then you can FREE Download from UseNet.

Download without Limit " Index and Stability in Bimatrix Games: A Geometric-Combinatorial Approach (Lecture Notes in Economics and Mathematical Systems) " from UseNet for FREE!

Product Description:
The index of an equilibrium in a game gives information about the "stability" of the equilibrium, for example with respect to game dynamics. Unfortunately, index theory is often very technical. This book presents a new geometric construction that visualises the index in an intuitive way. For example, a 3?n game, for any n, can be represented by a figure in the plane, from which one can read off any equilibrium, and its index as a geometric orientation. With this insight, the index can be characterised in strategic terms alone. Moreover, certain "hyperstable" equilibrium components are seen to have nonzero index. The construction gives an elementary proof that two-player games have a Nash equilibrium, and, in an unusual direction, the powerful fixed point theorem of Brouwer.

Download Links:

Download Link (High Speed Download)

Download Link 1 (http://www.filesonic.com/...3)

Download Link 2 (http://uploading.com/...3540)

DISCLAIMER:

This site does not store Index and Stability in Bimatrix Games: A Geometric-Combinatorial Approach (Lecture Notes in Economics and Mathematical Systems) on its server. We only index and link to Index and Stability in Bimatrix Games: A Geometric-Combinatorial Approach (Lecture Notes in Economics and Mathematical Systems) provided by other sites. Please contact the content providers to delete Index and Stability in Bimatrix Games: A Geometric-Combinatorial Approach (Lecture Notes in Economics and Mathematical Systems) if any and email us, we'll remove relevant links or contents immediately.