Demonstrates solving fractional differential equations using conformable fractional Laplace transform, indicating a novel approach to complex systems.
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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Salameh et al. (2026) studied this question.
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