NATO Advanced Study Institute:
| |
|
MONDAY, JULY 1
| |
| A.M. | B. Allen:
Introduction: (a) The General Equilibrium Model;
(b) Cooperative Games S. Sorin: Introduction (cont'd): (c) Games with a Continuum of Players; (d) Lyapunov's Theorem and its Consequences |
| P.M. | B. Allen:
Existence of Equilibria for Markets with a
Continuum of Traders
S. Sorin: The Core Equivalence Theorem |
|
TUESDAY, JULY 2
| |
| A.M. | R. Vohra:
The Equivalence Theorem for the Bargaining Set
J.-F. Mertens: Core Equivalence with Atoms |
| P.M. | R.J. Aumann:
Axiomatization of the Value (Finite Case),
Including NTU and Variable Threats
|
|
WEDNESDAY, JULY 3
| |
| A.M. | R. Anderson:
Core Convergence
|
| P.M. | A. Neyman:
Values of Games with a Continuum of Players: The
Derivative Formula; Uniqueness on bv'NA. bv'NA
subset of ASYMP
|
|
FRIDAY, JULY 5
| |
| A.M. | J.F. Mertens:
Values of Games with a Continuum of Players: The
Nondifferentiable Case
|
| P.M. | S. Hart:
The Harsanyi Value
|
|
MONDAY, JULY 8
| |
| A.M. | S. Hart:
Value Equivalence Theorems: The TU and NTU
Cases
|
| P.M. | A. Neyman and Y. Tauman:
Axiomatization of the Equivalence Theorems
|
|
TUESDAY, JULY 9
| |
| A.M. | R.J. Aumann:
Applications: Rationing, Taxes, Public Goods,
Voting, Firms, etc.
|
| P.M. | R.J. Aumann:
Continuation of the above
M. Wooders: Large Games |
|
WEDNESDAY, JULY 10
| |
| A.M. | P. Dubey and H. Polemarchakis:
Market Mechanisms: Description; the Existence of
Nash Equilibrium
|
| P.M. | P. Dubey and H. Polemarchakis:
Market Mechanisms: Convergence of Nash
Equilibrium
|
|
THURSDAY, JULY 11
| |
| A.M. | J.F. Mertens:
Correlated, Extensive Form Correlated, and
Communication Equilibria
|
| P.M. | J. Peck:
Sunspot Equilibria and their Relationship to
Extensive Form Correlated Equilibria
|
|
FRIDAY, JULY 12
| |
| A.M. | S. Sorin:
Implementation of the Above Concepts by Plain
Conversation: From Communication Equilibrium to
Correlated Equilibrium
|
| P.M. | S. Sorin:
From Correlated Equilibrium to Nash Equilibrium
|