Abstract
In this paper we investigate the solvability of the nonlinear Neumann problem (1.1) involving a critical Sobolev nonlinearity in an exterior domain. We examine the common effect of the shape of the graph of the weight function, the mean curvature of the boundary and a nonlinear perturbation of lower order on the existence of solutions of problem (1.1).
Citation
J. Chabrowski. "On the exterior Neumann problem with critical growth." Differential Integral Equations 19 (1) 75 - 90, 2006. https://doi.org/10.57262/die/1356050533
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