Existence of radial weak solutions to Steklov problem involving Leray–Lions type operator

Abstract

We make use of variational methods to prove the existence of at least one positive radial increasing weak solution to a Leray–Lions type problem under Steklov boundary conditions.

Solutions to a $$(p_1, \ldots ,p_n)$$-Laplacian Problem with Hardy Potentials

“…We point out that our approaches also fit with slightly different versions of the problem ( P ), e.g., with p(x)-Laplacian operator or the Heisenberg p-Laplacian operator or even the weighted Heisenberg p-Laplacian operator on the left hand side. Interested reader can see more details in [18,19,[26][27][28][29][30][31][32] and the references therein.…”

Existence results to a Leray-Lions type problem on the Heisenberg Lie groups

“…See some examples in [3,4,6,11,12,13] and the references therein. We point out that the authors have probed some problems as special case of the problem (P) (see [16,17,18,19,20]).…”