This manuscript investigates solutions for nonlinear fractional pantograph equations, indicating potential applications for solving complex differential equations.
The aim of this manuscript is to investigate the existence and uniqueness of solutions for a class of nonlinear ?-Caputo fractional pantograph differential equations with damping and nonlocal conditions. The proofs are based on results from topological degree theory for condensing maps, combined with the technique of measures of noncompactness. As an application, a nontrivial example is presented to illustrate the theoretical results.
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Mfadel et al. (2025) studied this question.
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