Bilgilendirme: Sürüm Güncellemesi ve versiyon yükseltmesi nedeniyle, geçici süreyle zaman zaman kesintiler yaşanabilir ve veri içeriğinde değişkenlikler gözlemlenebilir. Göstereceğiniz anlayış için teşekkür ederiz.
 

Quasilinear Coupled System in the Frame of Nonsingular Abc-Derivatives With P-Laplacian Operator at Resonance

No Thumbnail Available

Date

2024

Journal Title

Journal ISSN

Volume Title

Publisher

Springer Basel Ag

Open Access Color

OpenAIRE Downloads

OpenAIRE Views

Research Projects

Journal Issue

Abstract

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.

Description

Panda, Sumati Kumari/0000-0002-0220-8222

Keywords

Atangana And Baleanu-Caputo Operators, Coupled System, Fractional P-Laplacian Equation, Resonance, Coincidence Degree, Continuous Theorem, Quasi-Linear, Homotopy Theory, Boundary Value Problem

Turkish CoHE Thesis Center URL

Fields of Science

Citation

Bouloudene, Mokhtar...et al (2024). "Quasilinear Coupled System in the Frame of Nonsingular ABC-Derivatives with p-Laplacian Operator at Resonance", Qualitative Theory of Dynamical Systems, Vol. 23, no. 1.

WoS Q

Q1

Scopus Q

Q2
OpenCitations Logo
OpenCitations Citation Count
N/A

Source

Volume

23

Issue

1

Start Page

End Page

PlumX Metrics
Citations

Scopus : 0

Google Scholar Logo
Google Scholar™
OpenAlex Logo
OpenAlex FWCI
0.0

Sustainable Development Goals

2

ZERO HUNGER
ZERO HUNGER Logo

7

AFFORDABLE AND CLEAN ENERGY
AFFORDABLE AND CLEAN ENERGY Logo

8

DECENT WORK AND ECONOMIC GROWTH
DECENT WORK AND ECONOMIC GROWTH Logo

9

INDUSTRY, INNOVATION AND INFRASTRUCTURE
INDUSTRY, INNOVATION AND INFRASTRUCTURE Logo

10

REDUCED INEQUALITIES
REDUCED INEQUALITIES Logo

11

SUSTAINABLE CITIES AND COMMUNITIES
SUSTAINABLE CITIES AND COMMUNITIES Logo