Anguraj, A and Ramkumar, k and Ravikumar, k (2020) Exponential Behavior of Nonlinear Stochastic Partial Functional Equations Driven by Poisson Jumps and Rosenblatt Process. Exponential Behavior of Nonlinear Stochastic Partial Functional Equations Driven by Poisson Jumps and Rosenblatt Process, 36 (9). pp. 2857-2870. ISSN 2857–2870

[thumbnail of Exponential Behavior of Nonlinear Stochastic Partial Functional Equations Driven by Poisson Jumps and Rosenblatt Process.pdf] Text
Exponential Behavior of Nonlinear Stochastic Partial Functional Equations Driven by Poisson Jumps and Rosenblatt Process.pdf - Published Version

Download (249kB)

Abstract

In this article, we discuss the Asymptotic behaviour of mild solutions of nonlinear stochastic
partial functional equations driven by Poisson jumps and Rosenblatt process. The Banach fixed point
theorem and the theory of resolvent operator devolped by Grimmer are used. Finally, an illustrative
example is given to demonstrate the effectiveness of the obtained results.

Item Type: Article
Uncontrolled Keywords: Existence results, Stability, Poisson jumps, Rosenblatt process, Resolvent operator.
Divisions: PSG College of Arts and Science > Department of Mathematics
Depositing User: Mr Team Mosys
Date Deposited: 04 Sep 2024 10:29
Last Modified: 04 Sep 2024 10:29
URI: https://ir.psgcas.ac.in/id/eprint/2208

Actions (login required)

View Item
View Item