Loading...
Please wait, while we are loading the content...
Similar Documents
Existence of Solutions for a Singular Fractional q-Differential Equations under Riemann–Liouville Integral Boundary Condition
Content Provider | MDPI |
---|---|
Author | Francisco, Martínez Samei, Mohammad Ghaffari, Rezvan Yao, Shao-Wen Kaabar, Mohammed |
Copyright Year | 2021 |
Description | We investigate the existence of solutions for a system of m-singular sum fractional q-differential equations in this work under some integral boundary conditions in the sense of Caputo fractional q-derivatives. By means of a fixed point Arzelá–Ascoli theorem, the existence of positive solutions is obtained. By providing examples involving graphs, tables, and algorithms, our fundamental result about the endpoint is illustrated with some given computational results. In general, symmetry and q-difference equations have a common correlation between each other. In Lie algebra, q-deformations can be constructed with the help of the symmetry concept. |
Starting Page | 1235 |
e-ISSN | 20738994 |
DOI | 10.3390/sym13071235 |
Journal | Symmetry |
Issue Number | 7 |
Volume Number | 13 |
Language | English |
Publisher | MDPI |
Publisher Date | 2021-07-09 |
Access Restriction | Open |
Subject Keyword | Symmetry Mathematical Physics Caputo Q-derivative Singular Sum Fractional Q-differential Fixed Point Equations Riemann–liouville Q-integral |
Content Type | Text |
Resource Type | Article |