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    3. Degree Theory for Operators of Monotone Type and Nonlinear Elliptic Equations With Inequality Constraints

    Degree Theory for Operators of Monotone Type and Nonlinear Elliptic Equations With Inequality Constraints

    Posted By: nebulae
    Date: 11 Sep 2017 04:33:59
    Degree Theory for Operators of Monotone Type and Nonlinear Elliptic Equations With Inequality Constraints

    Sergiu Aizicovici, Nikolaos S. Papageorgiou, Vasile Staicu, "Degree Theory for Operators of Monotone Type and Nonlinear Elliptic Equations With Inequality Constraints"
    English | ISBN: 0821841920 | 2008 | 84 pages | Djvu | 1 MB

    In the first part of this paper, the authors examine the degree map of multivalued perturbations of nonlinear operators of monotone type and prove that at a local minimizer of the corresponding Euler functional, this degree equals one. Then they use this result to prove multiplicity results for certain classes of unilateral problems with nonsmooth potential (variational-hemivariational inequalities). They also prove a multiplicity result for a nonlinear elliptic equation driven by the p-Laplacian with a nonsmooth potential (hemivariational inequality) whose subdifferential exhibits an asymmetric asymptotic behavior at $ \infty$ and $-\infty$.
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