In this paper we prove a comparison result for a class of Dirichlet boundary problems whose model is −Δu = β|∇u|q + cu + f in Ω u = 0 su ∂Ω, where Ω is an open bounded subset of RN, N > 2. We also prove an existence and uniqueness result for weak solution to these problems.
COMPARISON RESULT FOR QUASI-LINEAR ELLIPTIC EQUATIONS WITH GENERAL GROWTH IN THE GRADIENT
Maria Francesca Betta;
2024-01-01
Abstract
In this paper we prove a comparison result for a class of Dirichlet boundary problems whose model is −Δu = β|∇u|q + cu + f in Ω u = 0 su ∂Ω, where Ω is an open bounded subset of RN, N > 2. We also prove an existence and uniqueness result for weak solution to these problems.File in questo prodotto:
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