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Well Posedness of Second-Order Impulsive Fractional Neutral Stochastic Differential Equations

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Date

2021

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Volume Title

Publisher

Amer inst Mathematical Sciences-aims

Open Access Color

GOLD

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Abstract

In this manuscript, we investigate a class of second-order impulsive fractional neutral stochastic differential equations (IFNSDEs) driven by Poisson jumps in Banach space. Firstly, sufficient conditions of the existence and the uniqueness of the mild solution for this type of equations are driven by means of the successive approximation and the Bihari's inequality. Next we get the stability in mean square of the mild solution via continuous dependence on initial value.

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Keywords

Stochastic Fractional Differential Equations, Bihari'S Inequality, Successive Approximation, Poisson Jumps, Artificial intelligence, Class (philosophy), Economics, Space (punctuation), Theory and Applications of Fractional Differential Equations, Mathematical analysis, Differential equation, Machine learning, QA1-939, FOS: Mathematics, Stability (learning theory), poisson jumps, Biology, Anomalous Diffusion Modeling and Analysis, C0-semigroup, Order (exchange), successive approximation, Impulsive Differential Equations, Banach space, Stochastic differential equation, Ecology, Applied Mathematics, Statistics, Applied mathematics, Computer science, Operating system, Initial value problem, Modeling and Simulation, FOS: Biological sciences, Physical Sciences, Poisson distribution, bihari's inequality, Uniqueness, stochastic fractional differential equations, Type (biology), Mathematics, Finance, Stochastic functional-differential equations, Fractional ordinary differential equations, Poisson jumps, Stochastic partial differential equations (aspects of stochastic analysis), Bihari's inequality, Functional-differential equations with fractional derivatives

Fields of Science

01 natural sciences, 0101 mathematics

Citation

Kasinathan, Ramkumar; Baleanu, Dumitru; Annamalai, Anguraj (2021). "Well posedness of second-order impulsive fractional neutral stochastic differential equations", AIMS Mathematics, Vol. 6, No. 9, pp. 9222-9235.

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Q1

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Q1
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OpenCitations Citation Count
2

Source

AIMS Mathematics

Volume

6

Issue

9

Start Page

9222

End Page

9235
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CrossRef : 1

Scopus : 3

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Mendeley Readers : 2

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3

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2

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2

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