Results 111 to 120 of about 170 (136)
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Hemivariational inequalities with competing operators
Communications in Nonlinear Science and Numerical SimulationzbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Boundary Stabilization of Hyperbolic Hemivariational Inequalities
Acta Applicandae Mathematicae, 2008zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Park, Sun Hye +2 more
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On a class of nonlinear variational–hemivariational inequalities
Applicable Analysis, 2004A 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, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ana-Maria Croicu, József Kolumbán
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Existence theorems of the variational-hemivariational inequalities
Journal of Global Optimization, 2012zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Guo-ji Tang, Nan-Jing Huang
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Static Hemivariational Inequalities
1993In 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
2001Hemivariational 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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On the Approximation of Hemivariational Inequalities by Variational Inequalities
1993The present chapter deals with a generalization of the method presented in Sect. 9.3, i.e. the approximation of a decreasing branch by monotone laws. After a general description of the method based on [Mis92a,b,93] we give some numerical applications. Moreover a comparison with the path following method [Cris91] is attempted.
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