Limits as p (x) → ∞ of p (x)-harmonic functions
In this note we study the limit as p (x) → ∞ of solutions to - Δp (x) u = 0 in a domain Ω, with Dirichlet boundary conditions. Our approach consists in considering sequences of variable exponents converging uniformly to + ∞ and analyzing how the corresponding solutions of the problem converge and wh...
Guardado en:
Autores principales: | Manfredi, J.J., Rossi, J.D., Urbano, J.M. |
---|---|
Formato: | JOUR |
Materias: | |
Acceso en línea: | http://hdl.handle.net/20.500.12110/paper_0362546X_v72_n1_p309_Manfredi |
Aporte de: |
Ejemplares similares
-
Limits as p (x) → ∞ of p (x)-harmonic functions
por: Rossi, Julio Daniel
Publicado: (2010) -
The limit as p→ ∞ in the eigenvalue problem for a system of p-Laplacians
por: Bonheure, D., et al. -
The limit as p→ ∞ in the eigenvalue problem for a system of p-Laplacians
por: Rossi, Julio Daniel
Publicado: (2016) -
The behavior of solutions to an elliptic equation involving a p-Laplacian and a q-Laplacian for large p
por: Bonheure, D., et al. -
The behavior of solutions to an elliptic equation involving a p-Laplacian and a q-Laplacian for large p
por: Rossi, Julio Daniel
Publicado: (2017)