Study on Asymptotic Classification of Finite Dimensional Nonlinear SDES

Exploring stability and asymptotic behavior of finite dimensional nonlinear stochastic differential equations

Authors

  • Shashi Sharma

Keywords:

asymptotic classification, finite dimensional nonlinear SDES, stability, dissipative condition, analog, asymptotic conduct, equilibrium, mean– returning conditions

Abstract

Given that our fundamental supposition which will ensure the stability of the basic deterministic equation is the dissipative condition, in this part we explore how the outcomes can be reached out to the finite– dimensional case. Generally, we can demonstrate analogs of the fundamental outcomes concerning a characterization of asymptotic stability (under frail conditions on f) and an order of the asymptotic conduct (under solid mean– returning conditions a long way from the equilibrium). In this Article, we studied about the Asymptotic Classification Of Finite Dimensional Nonlinear SDES.

Downloads

Published

2018-05-01

How to Cite

[1]
“Study on Asymptotic Classification of Finite Dimensional Nonlinear SDES: Exploring stability and asymptotic behavior of finite dimensional nonlinear stochastic differential equations”, JASRAE, vol. 15, no. 3, pp. 378–383, May 2018, Accessed: Jul. 17, 2024. [Online]. Available: https://ignited.in/jasrae/article/view/8102

How to Cite

[1]
“Study on Asymptotic Classification of Finite Dimensional Nonlinear SDES: Exploring stability and asymptotic behavior of finite dimensional nonlinear stochastic differential equations”, JASRAE, vol. 15, no. 3, pp. 378–383, May 2018, Accessed: Jul. 17, 2024. [Online]. Available: https://ignited.in/jasrae/article/view/8102