ON NONLINEAR ELLIPTIC HEMIVARIATIONAL INEQUALITIES OF SECOND ORDER

ON NONLINEAR ELLIPTIC HEMIVARIATIONAL INEQUALITIES OF SECOND ORDER

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摘要 In this paper, a nonlinear hemivariational inequality of second order with a forcing term of subcritical growth is studied. Using techniques from multivalued analysis and the theory of nonlinear operators of monotone type, an existence theorem for the Dirichlet boundary value problem is proved. In this paper, a nonlinear hemivariational inequality of second order with a forcing term of subcritical growth is studied. Using techniques from multivalued analysis and the theory of nonlinear operators of monotone type, an existence theorem for the Dirichlet boundary value problem is proved.

作者 Leszek Gasinski Nikolaos S.Papageorgiou

机构地区 Institute of Computer Science

出处《Acta Mathematica Scientia》 SCIE CSCD 2004年第3期451-462,共12页 数学物理学报（B辑英文版）

关键词 Locally Lipschitz function Clarke subdifferential measurable selection pseudomonotone operator GENERALIZED coercive operator Rayleigh quotient surject operator Locally Lipschitz function, Clarke subdifferential, measurable selection, pseudomonotone operator, generalized, coercive operator, Rayleigh quotient surject operator

分类号 O178 [理学—数学]

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Acta Mathematica Scientia

2004年第3期

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ON NONLINEAR ELLIPTIC HEMIVARIATIONAL INEQUALITIES OF SECOND ORDER

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