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Constrained Equilibrium Point of Maximal Monotone Operator Via Variational Inequality
-
M. Przeworski
Published/Copyright:
June 4, 2010
Abstract
Herein a sufficient condition for q to belong to Q ∩ T–1(0) is provided, where Q is a weakly compact convex subset of a real reflexive Banach space E and 
is a maximal monotone operator.
Key words and phrases.: Maximal monotonicity; equilibrium point
Received: 1998-12-04
Published Online: 2010-06-04
Published in Print: 1999-June
© Heldermann Verlag
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- Constrained Equilibrium Point of Maximal Monotone Operator Via Variational Inequality
Articles in the same Issue
- Oscillation Criteria for a Class of Functional Parabolic Equations
- Singular Filters for the Radon Backprojection
- Chemical Attack in Free Boundary Domains
- On Minimax Inequality and Generalized Quasi–Variational Inequality in H-Spaces
- Covering Baire 1 Functions with Darboux Functions and the Cofinality of the Ideal of Meager Sets
- On a Type of Hyperbolic Variational–Hemivariational Inequalities
- A Coloring Result for the Plane
- Nonlinear Alternative: Application to an Integral Equation
- Multivariable Regular Variation of Functions and Measures
- Constrained Equilibrium Point of Maximal Monotone Operator Via Variational Inequality
