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Topological Approach to Hemivariational Inequalities with Unilateral Growth Condition
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D. Motreanu
Published/Copyright:
June 4, 2010
Abstract
The present paper is devoted to the study of the existence solution problem for a hemivariational inequality on vector-valued function space in the case when the nonlinear nonconvex part satisfies the unilateral growth condition. The critical point theory combined with the Galerkin approximation method have been used to establish the result.
Key words and phrases.: Hemivariational inequality; critical point theory; unilateral growth condition
Received: 2000-04-25
Revised: 2001-01-30
Published Online: 2010-06-04
Published in Print: 2001-June
© Heldermann Verlag
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- Semistable Selfdecomposable Laws on Groups
- Topological Approach to Hemivariational Inequalities with Unilateral Growth Condition
- Generalized Solutions of a Periodic Goursat Problem
- On Almost Global Existence for the Cauchy Problem for Compressible Navier-Stokes Equations in the Lp-Framework
- Compositions of Sierpiński–Zygmund Functions from the Left
- Some Modifications of Density Topologies
- On the Topological Entropy of Green Interval Maps
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- Generalized Cantor Sets and Sets of Sums of Convergent Alternating Series
Keywords for this article
Hemivariational inequality;
critical point theory;
unilateral growth condition
Articles in the same Issue
- Semistable Selfdecomposable Laws on Groups
- Topological Approach to Hemivariational Inequalities with Unilateral Growth Condition
- Generalized Solutions of a Periodic Goursat Problem
- On Almost Global Existence for the Cauchy Problem for Compressible Navier-Stokes Equations in the Lp-Framework
- Compositions of Sierpiński–Zygmund Functions from the Left
- Some Modifications of Density Topologies
- On the Topological Entropy of Green Interval Maps
- On the Continuous Dependence on Parameters of Solutions of the Fourth Order Periodic Problem
- Generalized Cantor Sets and Sets of Sums of Convergent Alternating Series
