Radial solutions for a quasilinear elliptic equation with a crittical Hardy-Sobolev growth
In this paper,the existence of radial solutions of p-Laplace quasilinear elliptic equations with critical Hardy-Sobolev ex-ponents and perturbation problems are considered.A compact embedding theorem from Sobolev space to weighted Lebesgue space is established by means of Lions lemma and nonlinear functional theory.The existence of radial solutions in the whole space and bounded region is obtained.
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