On Neutral Impulsive Stochastic Differential Equations With Poisson Jumps
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Date
2018
Journal Title
Journal ISSN
Volume Title
Publisher
Pushpa Publishing House
Open Access Color
GOLD
Green Open Access
No
OpenAIRE Downloads
OpenAIRE Views
Publicly Funded
No
Abstract
We study the results of existence and continuous dependence on neutral impulsive stochastic differential equations with Poisson jumps. We have also created some conditions confirming exponential stability.
Description
A, Vinodkumar/0000-0002-5314-8768
ORCID
Keywords
Stochastic Differential Equations, Contraction Mapping, Continuous Dependence Exponential Stability, Poisson Process, Impulsive System, Impulsive system, Social Sciences, Stochastic partial differential equation, Contraction mapping, Theory and Applications of Fractional Differential Equations, Mathematical analysis, Engineering, Differential equation, Theory and Applications of Option Pricing Models, QA1-939, FOS: Mathematics, Impulsive Differential Equations, Compound Poisson process, Stochastic differential equation, Applied Mathematics, Exponential function, Statistics, Partial differential equation, Poisson process, Applied mathematics, Economics, Econometrics and Finance, Continuous dependence exponential stability, Control and Systems Engineering, Physical Sciences, Stochastic differential equations, Analysis and Control of Distributed Parameter Systems, Poisson distribution, Mathematics, Finance, Ordinary differential equation, continuous dependence exponential stability, Stochastic partial differential equations (aspects of stochastic analysis), contraction mapping, impulsive system, Neutral functional-differential equations, stochastic differential equations, Stochastic ordinary differential equations (aspects of stochastic analysis)
Fields of Science
01 natural sciences, 0101 mathematics
Citation
Annamalai, Anguraj...et al. (2018). On neutral impulsive stochastic differential equations with Poisson jumps, Advances in Difference Equations.
WoS Q
Q1
Scopus Q

OpenCitations Citation Count
10
Source
Advances in Difference Equations
Volume
2018
Issue
Start Page
End Page
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Citations
CrossRef : 2
Scopus : 12
SCOPUS™ Citations
12
checked on Feb 24, 2026
Web of Science™ Citations
8
checked on Feb 24, 2026
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