
This article deals with the existence and uniqueness of solutions, as well as the approximate controllability of fractional neutral differential equations (ACFNDEs) with deformable derivatives. The findings are achieved using Banach’s, Krasnoselskii’s, and Schauder’s fixed-point theorems and semigroup theory. Three numerical examples are used to illustrate the application of the theories discussed in the conclusion.
QA299.6-433, FDEs, fractional differential equations, semigroup theory, deformable fractional derivative, Krasnoselskii’s fixed point, bounded linear operators, QA1-939, Thermodynamics, QC310.15-319, Mathematics, Analysis
QA299.6-433, FDEs, fractional differential equations, semigroup theory, deformable fractional derivative, Krasnoselskii’s fixed point, bounded linear operators, QA1-939, Thermodynamics, QC310.15-319, Mathematics, Analysis
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