Strongly singular convective elliptic equations in RN driven by a non-homogeneous operator
Analysis of PDEs
2021-12-16 v1
Abstract
Existence of a generalized solution to a strongly singular convective elliptic equation in the whole space is established. The differential operator, patterned after the (p,q)-Laplacian, can be non-homogeneous. The result is obtained by solving some regularized problems through fixed point theory, variational methods and compactness results, besides exploiting nonlinear regularity theory and comparison principles.
Keywords
Cite
@article{arxiv.2112.08002,
title = {Strongly singular convective elliptic equations in RN driven by a non-homogeneous operator},
author = {Laura Gambera and Umberto Guarnotta},
journal= {arXiv preprint arXiv:2112.08002},
year = {2021}
}