Quasilinear coupled system in the frame of nonsingular ABC-derivatives with p-laplacian operator at resonance

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Titre:	Quasilinear coupled system in the frame of nonsingular ABC-derivatives with p-laplacian operator at resonance
Auteur(s):	Bouloudene, Mokhtar Jarad, Fahd Adjabi, Yassine Panda, Sumati Kumari
Mots-clés:	Atangana and Baleanu–Caputo operators Boundary value problem Coincidence degree Continuous theorem Coupled system Fractional p-Laplacian equation Homotopy theory Quasi-linear Resonance
Date de publication:	2024
Editeur:	Springer Nature
Collection/Numéro:	Qualitative Theory of Dynamical Systems / Vol. 23, N°1, article N° 47(2024)
Résumé:	We investigate the existence of solutions for coupled systems of fractional p-Laplacian quasilinear boundary value problems at resonance given by the Atangana–Baleanu–Caputo (shortly, ABC) derivatives formulations are based on the well-known Mittag-Leffler kernel utilizing Ge’s application of Mawhin’s continuation theorem. Examples are provided to demonstrate our findings.
URI/URL:	https://doi.org/10.1007/s12346-023-00902-z http://dlibrary.univ-boumerdes.dz:8080/handle/123456789/12815 https://dialnet.unirioja.es/servlet/articulo?codigo=9220377
ISSN:	1575-5460
Collection(s) :	Publications Internationales

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