Results 101 to 110 of about 158 (136)

Finite Element Approximation of Hemivariational Inequalities

Journal of Global Optimization, 2000
This paper analyzes a finite element approximation of elliptic and parabolic hemivariational inequalities. Firstly, the authors define a general setting which allows to consider the elliptic hemivariational inequalities of scalar type and to prove some existence results.
Jaroslav Haslinger, Markku Miettinen
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Perturbations of Hemivariational Inequalities with Constraints and Applications

Journal of Global Optimization, 1998
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Vicentiu D. Radulescu, Panagiotis D. Panagiotopoulos   +1 more
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Hemivariational inequalities with competing operators

Communications in Nonlinear Science and Numerical Simulation
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Boundary Stabilization of Hyperbolic Hemivariational Inequalities

Acta Applicandae Mathematicae, 2008
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Park, Sun Hye, Park, Jong Yeoul, Jeong, Jin Mun   +2 more
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On a class of nonlinear variational–hemivariational inequalities

Applicable Analysis, 2004
A three critical points theorem for nondifferentiable functions is pointed out and an existence result of multiple solutions for a Neumann elliptic variational–hemivariational inequality involving the p-laplacian is established. As an application, a Neumann problem for elliptic equations with discontinuous nonlinearities is studied.
BONANNO, Gabriele, CANDITO P.
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On a Generalized Hemivariational Inequality on Banach Spaces

Results in Mathematics, 2018
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Ana-Maria Croicu, József Kolumbán
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Existence theorems of the variational-hemivariational inequalities

Journal of Global Optimization, 2012
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Guo-ji Tang, Nan-Jing Huang
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Static Hemivariational Inequalities

1993
In the present chapter we study static hemivariational inequalities concerning the existence of their solutions. Some approximation results are also given. We distinguish the coercive and the more difficult semicoercive case where the rigid body displacements play an important role.
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Hemivariational Inequalities and Hysteresis

2001
Hemivariational inequalities introduced by P.D. Panagiotopoulos are generalizations of variational inequalities. This type of inequality problems arises, e.g. in variational formulation of mechanical problems whenever nonmonotone and multivalued relations or nonconvex energy functions are involved.
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Rothe method and numerical analysis for a new class of fractional differential hemivariational inequality with an application

Computers and Mathematics With Applications, 2021
Nan-Jing Huang
exaly