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      Stability of eigenvalues for variable exponent problems

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          Abstract

          In the framework of variable exponent Sobolev spaces, we prove that the variational eigenvalues defined by inf sup procedures of Rayleigh ratios for the Luxemburg norms are all stable under uniform convergence of the exponents.

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          Regularity Results for a Class of Functionals with Non-Standard Growth

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            Regularity for Double Phase Variational Problems

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              Generalized cohomological index theories for Lie group actions with an application to bifurcation questions for Hamiltonian systems

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                Journal
                1502.03393

                Analysis
                Analysis

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