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A non-smooth variational approach to differential problems. A case study of non-resonance under the first eigenvalue for a strongly nonlinear elliptic problem - MaRDI portal

A non-smooth variational approach to differential problems. A case study of non-resonance under the first eigenvalue for a strongly nonlinear elliptic problem (Q1863460)

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A non-smooth variational approach to differential problems. A case study of non-resonance under the first eigenvalue for a strongly nonlinear elliptic problem
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    A non-smooth variational approach to differential problems. A case study of non-resonance under the first eigenvalue for a strongly nonlinear elliptic problem (English)
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    11 March 2003
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    In the paper the author uses and investigates some properties of the subdifferential calculus developed by \textit{I. Campa} and \textit{M. Degiovanni} [SIAM J. Optim. 10, No. 4, 1020--1048 (2000; Zbl 1042.49018)] to study non-resonance under the first eigenvalue for a strongly nonlinear elliptic problem involving the \(p\)-Laplacian operator.
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    generalized solutions
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    non smooth critical point theory
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    p-Laplacian
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