<--- Back to Details
First PageDocument Content
Problem solving / Mathematics / PPAD / Nash equilibrium / Strategy / TFNP / Best response / PLS / Graphical game theory / Game theory / Complexity classes / Applied mathematics
Date: 2009-09-02 23:00:02
Problem solving
Mathematics
PPAD
Nash equilibrium
Strategy
TFNP
Best response
PLS
Graphical game theory
Game theory
Complexity classes
Applied mathematics

Add to Reading List

Source URL: people.csail.mit.edu

Download Document from Source Website

File Size: 592,49 KB

Share Document on Facebook

Similar Documents

CS364A: Algorithmic Game Theory Lecture #20: Mixed Nash Equilibria and PPAD-Completeness∗ Tim Roughgarden† December 4, 2013 Today we continue our study of the limitations of learning dynamics and polynomial-time

DocID: 1tNIR - View Document

Can PPAD Hardness be Based on Standard Cryptographic Assumptions? Alon Rosen∗ Gil Segev†

DocID: 1tnXN - View Document

Can PPAD Hardness be Based on Standard Cryptographic Assumptions? Alon Rosen∗ Gil Segev†

DocID: 1tmJE - View Document

Computational complexity theory / Theory of computation / Complexity classes / NP / Clique problem / Linear programming / P / Algorithm / Time complexity / Optimization problem / Book:Graph Theory / P versus NP problem

CS364A: Algorithmic Game Theory Lecture #20: Mixed Nash Equilibria and PPAD-Completeness∗ Tim Roughgarden† December 4, 2013 Today we continue our study of the limitations of learning dynamics and polynomial-time

DocID: 1rfbK - View Document

Computational complexity theory / Complexity classes / Theory of computation / PPAD / Reduction / LemkeHowson algorithm / Algorithm / NP / PSPACE-complete / P / True quantified Boolean formula

The Complexity of Computing the Solution Obtained by a Specific Algorithm Paul W. Goldberg Department of Computer Science University of Oxford, U. K.

DocID: 1q2Cn - View Document