Approximate Controllability of Second-Order Nonlocal Impulsive Partial Functional Integro-Differential Evolution Systems in Banach Spaces
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Date
2019
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Publisher
University of Nis
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Abstract
This manuscript is involved with a class of second-order impulsive partial functional integro-differential evolution equations with nonlocal conditions in Banach spaces. Sufficient conditions ensuring the existence and approximate controllability of mild solutions are established. Theory of cosine family, Banach contraction principle and Leray-Schauder nonlinear alternative fixed point theorem are employed for achieving the required results. An example is analyzed to illustrate the effectiveness of the outcome. © 2019, University of Nis. All rights reserved.
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Keywords
Fixed Point, Cosine Family, Integro-Differential Evolution Systems, Impulsive Conditions, Semigroup Theory, Nonlocal Conditions
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Citation
Nagaraj, M...et al. (2019). "Approximate Controllability of Second-Order Nonlocal Impulsive Partial Functional Integro-Differential Evolution Systems in Banach Spaces",Filomat, Vol. 33, No. 18, pp. 5887-5912.
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Source
Filomat
Volume
33
Issue
18
Start Page
5887
End Page
5912