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.
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.
Introductory material pseudo-monotonicity and generalized pseudo-monotonicity hemivariational inequalities for static one-dimensional nonconvex superpotential laws hemivariational inequalities for locally Lipschitz functionals hemivariational inequalities for multidimensional superpotential law noncoercive hemivariational inequalities related to free boundary problems constrained problems for nonconvex star-shaped admissible sets.
Introductory material pseudo-monotonicity and generalized pseudo-monotonicity hemivariational inequalities for static one-dimensional nonconvex superpotential laws hemivariational inequalities for locally Lipschitz functionals hemivariational inequalities for multidimensional superpotential law noncoercive hemivariational inequalities related to free boundary problems constrained problems for nonconvex star-shaped admissible sets.
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