The paper deals with the existence of nonnegative solutions for (p, N) systems in R-N involving critical exponential growth nonlinearities. The constructed solution has both components nontrivial and different, that is it solves the actual system, which does not reduce into an equation. The main feature and novelty of the paper is the presence of a general coupled critical exponential term of the Trudinger-Moser type, set in R-N.

Chen, S., Fiscella, A., Pucci, P., Tang, X. (2020). Coupled elliptic systems in RN with (p,N) Laplacian and critical exponential nonlinearities. NONLINEAR ANALYSIS, 201 [10.1016/j.na.2020.112066].

Coupled elliptic systems in RN with (p,N) Laplacian and critical exponential nonlinearities

Fiscella A
;
2020

Abstract

The paper deals with the existence of nonnegative solutions for (p, N) systems in R-N involving critical exponential growth nonlinearities. The constructed solution has both components nontrivial and different, that is it solves the actual system, which does not reduce into an equation. The main feature and novelty of the paper is the presence of a general coupled critical exponential term of the Trudinger-Moser type, set in R-N.
Articolo in rivista - Articolo scientifico
(p,N) Laplacian, nonlinear system, critical exponential nonlinearities, variational methods
English
Chen, S., Fiscella, A., Pucci, P., Tang, X. (2020). Coupled elliptic systems in RN with (p,N) Laplacian and critical exponential nonlinearities. NONLINEAR ANALYSIS, 201 [10.1016/j.na.2020.112066].
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/10281/338158
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