Computation of the Nash equilibrium selected by the tracing procedure in N-person games

Games and Economic Behavior

Volumn 38, Issue 1, 2002, Pages 89-117

  Herings, P Jean Jacques ^a   Van Den Elzen, Antoon ^a  

^a MAASTRICHT UNIVERSITY   (Netherlands)

Author keywords

Computation of equilibria; Noncooperative game theory; Tracing procedure

Indexed keywords

EID: 0036160926     PISSN: 08998256     EISSN: None     Source Type: Journal    
DOI: 10.1006/game.2001.0856     Document Type: Article

References (25)

1. A Continuous Deformation Algorithm on the Product Space of Unit Simplices
2. The Linear Complementarity Problem
3. Homotopies for Computation of Fixed Points
4. Homotopies for Computation of Fixed Points on Unbounded Regions
5. Simplicial Approximation of an Equilibrium Point of Noncooperative N-Person Games
6. The Tracing Procedure: A Bayesian Approach to Defining a Solution for n-Person Noncooperative Games
7. A General Theory of Equilibrium Selection in Games
8. The Computation of a Continuum of Constrained Equilibria
9. Core and Equilibria of a Large Economy
10. Implementing the Modified LH Algorithm
11. Equilibrium Points of Bimatrix Games
12. The Theory of General Economic Equilibrium, A Differentiable Approach
13. Linear Programming
14. On a Generalization of the Lemke-Howson Algorithm to Non-cooperative N-Person Games
15. The Algebraic Geometry of Games and the Tracing Procedure
16. The Computation of Fixed Points and Applications
17. On Triangulations for Computing Fixed Points
18. Game Theory: The Next Stage
19. Constructive Application of the Linear Tracing Procedure to Polymatrix Games
20. A Procedure for Finding Nash Equilibria in Bi-matrix Games
21. An Algorithmic Approach toward the Tracing Procedure for Bi-matrix Games
22. A New Subdivision for Computing Fixed Points with a Homotopy Algorithm
23. On the Computation of Fixed Points in the Product Space of Unit Simplices and an Application to Noncooperative N-Person Games
24. Computing Equilibria of N-Person Games
25. The Octahedral Algorithm, a New Simplicial Fixed Point Algorithm