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Existence and asymptotic properties for quasilinear elliptic equations with gradient dependence

2016

Abstract The paper focuses on a Dirichlet problem driven by the ( p , q ) -Laplacian containing a parameter μ > 0 in the principal part of the elliptic equation and a (convection) term fully depending on the solution and its gradient. Existence of solutions, uniqueness, a priori estimates, and asymptotic properties as μ → 0 and μ → ∞ are established under suitable conditions.

Dirichlet problemConvectionApplied Mathematics010102 general mathematicsMathematical analysis01 natural sciences(pq)-LaplacianTerm (time)010101 applied mathematicsElliptic curveQuasilinear elliptic equationSettore MAT/05 - Analisi Matematicagradient dependenceasymptotic propertiesPrincipal partA priori and a posterioriUniqueness0101 mathematicsLaplace operatorMathematics
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