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Minimax Methods for Variational-Hemivariational Inequalities
1999The topic of this chapter is the critical point theory for the functionals that are not locally Lipschitz as was the case in Chatper 2. The setting is more general than in Chatper 2, and the results contain those in Chang [2]. In fact, this chapter presents an extension of Szulkin’s minimax principles [32] for functions of the form I = Φ + Ψ with Φ ∈ C
D. Motreanu, P. D. Panagiotopoulos
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On Regularity Results for Variational-Hemivariational Inequalities
2000The aim of the present paper is to investigate the regularity of the nonlinear term which results from the nonconvex part of the energy in variational-hemivariational inequalities. This term expresses the virtual work of the nonmonotone multivalued stress-strain or reaction-displacement law which gives rise to the variational-hemivariational inequality
Z. Naniewicz, P. D. Panagiotopoulos
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Stability analysis for evolutionary variational-hemivariational inequalities with constraint sets
Science China Mathematics, 2022Nan-Jing Huang +2 more
exaly
History-dependent variational-hemivariational inequalities
2017Mircea Sofonea, Stanisław Migórski
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Minimax principles for elliptic mixed hemivariational–variational inequalities
Nonlinear Analysis: Real World Applications, 2022Weimin Han, Andaluzia Cristina Matei
exaly
Evolutionary Variational-Hemivariational Inequalities
2017Mircea Sofonea, Stanisław Migórski
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