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A doubly nonlinear parabolic equation of the form α(u t) − ∆u + W ′ (u) = f , complemented with initial and either Dirichlet or Neumann homogeneous boundary conditions, is addressed. The two nonlinearities are given by the maximal monotone function α and by the derivative W ′ of a smooth but possibly noncon-vex potential W ; f is a known source. After(More)
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