Removable singularities for quasilinear degenerate elliptic equations with absorption term

摘要

Let N≥1 and p > 1. Let F be a compact set and Ωbe a bounded open set of P~N satisfying FΩR~N. We define a generalized p-harmonic operator L_p which is elliptic inΩF and degenerated on F. We shall study the genuinely We shall elliptic equations with absorption term. In connection with these equations Removable singularities of solutions and the other is the unique existence property of Bounded solutions for the Dirchilet boundary problem.