A Note on the Owen Set of Linear Programming Games and Nash Equilibria

1. Borm, P. and Tijs, T. (1992), Strategic Claim Games corresponding to an NTU Game, Games and Economic Behavior 4, 58–71.

   Article  Google Scholar 

2. Feltkamp, V., Tijs, T. and Muto, S. (1999), Bird’s tree allocations revisited. in García-Jurado, I., Patrone, F., and Tijs, S. (eds.), Game Practice: Contribution for Applied Game Theory, Kluwer Academic Publisher: Dordretch, The Netherlands, 75–89.

   Google Scholar 

3. Gambarelli, G. (2000), Transforming games from characteristic into normal form. Working Paper.

   Google Scholar 

4. Kalai, E. and Zemel, E. (1982), Totally balanced games and games of flow. Mathematics of Operations Research 7, 476–.

   Article  Google Scholar 

5. Owen, G. (1975), On the core of linear production games, Mathematical Programming 9, 358–370.

   Article  Google Scholar 

6. Samet, D. and Zemel, E. (1984), On the core and dual set of linear programming games. Mathematics of Operations Research 9, 309–316.

   Article  Google Scholar 

7. Van Gellekom, J.R.G., Potters, J.A.M., Reijnierse, H., Engel M.C. and Tijs, S.H. (2000), Characterization of the Owen set of linear production processes, Games and Economic Behavior, 32, 139–156.

   Article  Google Scholar 

8. Von Neumann, J. and Morgenstern, O. (1944), Theory of games and economic behavior, Princeton University Press: Princeton, NJ.

   Google Scholar 

Download references