Using Conformable Fractional Laplace Transform to Solve Fractional System

Authors

  • Tamara Salameh Department of Economics, Zarqa University, Zarqa, Jordan
  • Gharib M. Gharib Department of Mathematics, Zarqa University, Zarqa , Jordan
  • Maha Alsaoudi Department of Science, Applied Science Private University, Jordan
  • Mohamed A. Labeeb Faculty of Artificial Intelligence-Egyptian Russian University, Egypt

DOI:

https://doi.org/10.19139/soic-2310-5070-3610

Keywords:

Conformable Fractional Derivative, Conformable Fractional Laplace Transform, System of Fractional Differential Equations

Abstract

In this study, we introduce the conformable fractional derivative, one of the most recent concepts in fractional calculus. We then employ the conformable fractional Laplace transform (CFLT) to solve a nonhomogeneous conformable fractional differential equation with variable coefficients, as well as a system of fractional differential equations, as an application.

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Published

2026-03-24

Issue

Vol. 15 No. 5 (2026)

Section

Research Articles

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How to Cite

Using Conformable Fractional Laplace Transform to Solve Fractional System. (2026). Statistics, Optimization & Information Computing, 15(5), 4277-4285. https://doi.org/10.19139/soic-2310-5070-3610