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The two sets of equilibrium equations are derived and solved in a completely coupled manner.
Two potentials, whose difference is of a such form, have identical sets of equilibrium states.
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Suppose that Ω is the set of equilibrium points of the system surrounded by scrolls.
The set of equilibrium points must be linearly ordered by ⪯ ne.
The solution set of equilibrium problem (2.1) is denoted by (EP).
We use EP ( f ) to denote the solution set of equilibrium problem (2.1).
The solution set of equilibrium problem (EP) is denoted by EP ( g ).
The solution set of equilibrium problems (1.10) and (1.11) are denoted by and, respectively.
The solution set of equilibrium problem is denoted by EP(F).
We characterize the set of equilibrium outcomes and establish that ex-ante revenue-maximizing mechanisms are in this set.
When considering disturbance, states will be eventually stabilized to a residual set of equilibrium in a finite time.
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