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Equilibrium for Perturbations of Multifunctions by Convex Processes
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H. Ben-El-Mechaiekh
Published/Copyright:
February 23, 2010
Abstract
We present a general equilibrium theorem for the sum of an upper hemicontinuous convex valued multifunction and a closed convex process defined on a noncompact subset of a normed space. The lack of compactness is compensated by inwardness conditions related to the existence of viable solutions of some differential inclusion.
Key words and phrases.: Equilibrium; upper hemicontinuous multifunctions with convex values; closed convex processes; tangency conditions; viable solutions and stationary points of differential inclusions
Received: 1994-12-22
Published Online: 2010-02-23
Published in Print: 1996-June
© 1996 Plenum Publishing Corporation
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Articles in the same Issue
- Equilibrium for Perturbations of Multifunctions by Convex Processes
- The Weighted BMO Condition and a Constructive Description of Classes of Analytic Functions Satisfying this Condition
- Some Partitions Consisting of Jordan Curves
- Two-Dimensional Steady-State Oscillation Problems of Anisotropic Elasticity
- On Krull Dimension of Ore Extensions
- Almost Periodic Harmonizable Processes
- Semidirect Products and Wreath Products of Strongly π-Inverse Monoids
Articles in the same Issue
- Equilibrium for Perturbations of Multifunctions by Convex Processes
- The Weighted BMO Condition and a Constructive Description of Classes of Analytic Functions Satisfying this Condition
- Some Partitions Consisting of Jordan Curves
- Two-Dimensional Steady-State Oscillation Problems of Anisotropic Elasticity
- On Krull Dimension of Ore Extensions
- Almost Periodic Harmonizable Processes
- Semidirect Products and Wreath Products of Strongly π-Inverse Monoids
