In the study of concavity properties of positive solutions to nonlinear elliptic partial differential equations the diffusion and the nonlinearity are typically independent of the space variable. In this paper we obtain new results aiming to get almost concavity results for a relevant class of anisotropic semilinear elliptic problems with spatially dependent source and diffusion.

Concavity principles for nonautonomous elliptic equations and applications / C. Bucur, N. Almousa, R. Cornale, M. Squassina. - In: ASYMPTOTIC ANALYSIS. - ISSN 1875-8576. - 135:3-4(2023 Nov 10), pp. 509-524. [10.3233/ASY-231863]

Concavity principles for nonautonomous elliptic equations and applications

C. Bucur
Primo
;
2023

Abstract

In the study of concavity properties of positive solutions to nonlinear elliptic partial differential equations the diffusion and the nonlinearity are typically independent of the space variable. In this paper we obtain new results aiming to get almost concavity results for a relevant class of anisotropic semilinear elliptic problems with spatially dependent source and diffusion.
English
anisotropic problems; Approximate convexity principles; semilinear elliptic problems;
Settore MAT/05 - Analisi Matematica
Articolo
Esperti anonimi
Pubblicazione scientifica
10-nov-2023
IOS Press
135
3-4
509
524
16
Pubblicato
Periodico con rilevanza internazionale
manual
Aderisco
info:eu-repo/semantics/article
Concavity principles for nonautonomous elliptic equations and applications / C. Bucur, N. Almousa, R. Cornale, M. Squassina. - In: ASYMPTOTIC ANALYSIS. - ISSN 1875-8576. - 135:3-4(2023 Nov 10), pp. 509-524. [10.3233/ASY-231863]
partially_open
Prodotti della ricerca::01 - Articolo su periodico
4
262
Article (author)
Periodico con Impact Factor
C. Bucur, N. Almousa, R. Cornale, M. Squassina
File in questo prodotto:
File Dimensione Formato  
2023_Bucur_Squassina Concavity principles for nonautonomous.pdf

accesso riservato

Tipologia: Publisher's version/PDF
Dimensione 251.92 kB
Formato Adobe PDF
251.92 kB Adobe PDF   Visualizza/Apri   Richiedi una copia
2307.05822.pdf

accesso aperto

Tipologia: Pre-print (manoscritto inviato all'editore)
Dimensione 194.31 kB
Formato Adobe PDF
194.31 kB Adobe PDF Visualizza/Apri
Pubblicazioni consigliate

I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.

Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/2434/1020799
Citazioni
  • ???jsp.display-item.citation.pmc??? ND
  • Scopus 0
  • ???jsp.display-item.citation.isi??? 0
social impact