2010
DOI: 10.1515/dema-2010-0312
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Existence and Uniqueness of Mild and Strong Solutions of Nonlinear Volterra Integrodifferential Equations in Banach Spaces

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Cited by 4 publications
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“…Zufeng Zhang, Bin Liu established sufficient conditions for the existence of mild solution of fractional differential evolution equation by using Banach fixed point theorem [14]. H.L.Tidke, M.B.Dhakne prove the existence and uniqueness of mild and strong solutions of a nonlinear Volterra-integro differential equations with non-local condition, and analysis is based on semigroup theory and Banach fixed point theorem [1,3]. Adel Jawahdow is concerned with the existence of mild solutions for fractional semilinear differential equations with non-local conditions in separable Banach space and furthermore the result is obtained using the technique of measures of non-compactness in Banach space of continuous functions and Schauder fixed point theorem [1].…”
Section: Introductionmentioning
confidence: 99%
“…Zufeng Zhang, Bin Liu established sufficient conditions for the existence of mild solution of fractional differential evolution equation by using Banach fixed point theorem [14]. H.L.Tidke, M.B.Dhakne prove the existence and uniqueness of mild and strong solutions of a nonlinear Volterra-integro differential equations with non-local condition, and analysis is based on semigroup theory and Banach fixed point theorem [1,3]. Adel Jawahdow is concerned with the existence of mild solutions for fractional semilinear differential equations with non-local conditions in separable Banach space and furthermore the result is obtained using the technique of measures of non-compactness in Banach space of continuous functions and Schauder fixed point theorem [1].…”
Section: Introductionmentioning
confidence: 99%