4.7 Article

Total Controllability for a Class of Fractional Hybrid Neutral Evolution Equations with Non-Instantaneous Impulses

Journal

FRACTAL AND FRACTIONAL
Volume 7, Issue 6, Pages -

Publisher

MDPI
DOI: 10.3390/fractalfract7060425

Keywords

Caputo fractional derivative; mild solution; neutral fractional equation; countability; Kuratowski measure of noncompactness; Leray-Schauder alternative

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This study presents the complete control of a specific type of hybrid neutral fractional evolution equations with non-instantaneous impulses and non-local conditions. The boundary value problem with non-local conditions is formulated using the Caputo fractional derivative of order 1.
This study demonstrates the total control of a class of hybrid neutral fractional evolution equations with non-instantaneous impulses and non-local conditions. The boundary value problem with non-local conditions is created using the Caputo fractional derivative of order 1

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