Mathematical Theory of Hemivariational Inequalities and Applications
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A01=P. D. Panagiotopoulos
A01=Zdzistaw Naniewicz
advanced inequality solution techniques
Author_P. D. Panagiotopoulos
Author_Zdzistaw Naniewicz
Banach Space
Brouwer's Fixed Point Theorem
Brouwer’s Fixed Point Theorem
Category=PBK
Constrained Problems for Nonconvex Star-Shaped Admissible Sets
Convex Functional
Convex Hausdorff Topological Vector Space
Distance Function
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Finite Dimensional Problem
free boundary problems
functional analysis methods
Galerkin Basis
Hemivariational Inequalities
Hemivariational Inequalities for Locally Lipschitz Functionals
Hemivariational Inequalities for Multidimensional Superpotential Law
Linear Compact Operator
Lipschitz continuity
Lower Semicontinuity
Lower Semicontinuous Function
mathematical modeling
Maximal Monotone
Maximal Monotone Mapping
Maximal Monotone Operator
Multivalued Mapping
Noncoercive Hemivariational Inequalities Related to Free Boundary Problems
nonconvex analysis
nonsmooth optimization
Pseudo-monotone Operator
Pseudo-Monotonicity and Generalized Pseudo-Monotonicity
Reflexive Banach Space
Safe Load Condition
Star Shaped Set
Star Shaped Sets
Strongly Monotone
Tangent Cone
Variational Hemivariational Inequality
Variational Inequalities
Weak Topology
Product details
- ISBN 9780367401986
- Weight: 453g
- Dimensions: 152 x 229mm
- Publication Date: 05 Sep 2019
- Publisher: Taylor & Francis Ltd
- Publication City/Country: GB
- Product Form: Paperback
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Gives a complete and rigorous presentation of the mathematical study of the expressions - hemivariational inequalities - arising in problems that involve nonconvex, nonsmooth energy functions. A theory of the existence of solutions for inequality problems involving monconvexity and nonsmoothness is established.
Naniewicz, Zdzistaw; Panagiotopoulos, P. D.
