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John .Hillas
John .Hillas
Bestätigte E-Mail-Adresse bei auckland.ac.nz
Titel
Zitiert von
Zitiert von
Jahr
On the definition of the strategic stability of equilibria
J Hillas
Econometrica: Journal of the Econometric Society, 1365-1390, 1990
1661990
Foundations of strategic equilibrium
J Hillas, E Kohlberg
Handbook of Game Theory with Economic Applications 3, 1597-1663, 2002
1042002
On the relation among some definitions of strategic stability
J Hillas, M Jansen, J Potters, D Vermeulen
Mathematics of Operations Research 26 (3), 611-635, 2001
342001
Sequential equilibria and stable sets of beliefs
J Hillas
Journal of Economic Theory 64 (1), 78-102, 1994
201994
How much of forward induction is implied by backward induction and ordinality
J Hillas
University of Auckland, New Zealand, 1994
161994
Backward induction in games without perfect recall
J Hillas, D Kvasov
Games and Economic Behavior 124, 207-218, 2020
142020
Dominance rationality: A unified approach
J Hillas, D Samet
Games and Economic Behavior 119, 189-196, 2020
122020
Weak dominance: a mystery cracked
J Hillas, D Samet
Technical Report, Tel Aviv University, 2014
102014
On the relation between perfect equilibria in extensive form games and proper equilibria in normal form games
J Hillas
University of Auckland, 1996
101996
Sequential equilibria and stable sets of beliefs
J Hillas
Institute of Social and Economic Research, Osaka University, 1992
91992
A real algebraic proof of the generic equivalence of quasi-perfect and sequential equilibria
J Hillas, T Kao, A Schiff
unpublished, 2016
82016
CONTRIBUTIONS TO THE THEORY OF MARKET SCREENING.
JB Hillas
71988
On the finiteness of stable sets
J Hillas, D Vermeulen, M Jansen
International Journal of Game Theory 26, 275-278, 1997
61997
Backward induction in nonlinear games
J Hillas, D Kvasov
Unpublished manuscript, 2020
52020
Non-probabilistic correlated equilibrium as an expression of non-Bayesian rationality,” a manuscript
J Hillas, D Samet
52013
A semi-algebraic proof of the generic equivalence of quasi-perfect and sequential equilibria. University of Auckland
J Hillas, T Kao, A Schiff
mimeo, 2002
52002
Independence of inadmissible strategies and best reply stability: a direct proof
J Hillas, M Jansen, J Potters, D Vermeulen
International Journal of Game Theory 32, 371-377, 2004
42004
Repeated games with partial monitoring: The stochastic signaling case
J Hillas, M Liu
Game Theory and Information 9605001, 1996
41996
On a theorem of Blume and Zame
J Hillas, T Kao, A Schiff
32017
Correlated equilibria of two person repeated games with random signals
J Hillas, M Liu
International Journal of Game Theory 45, 137-153, 2016
32016
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