Qualitative And Asymptotic Analysis Of Differential Equations With Random Perturbations
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A01=Anatoliy M Samoilenko
A01=Oleksandr Stanzhytskyi
Author_Anatoliy M Samoilenko
Author_Oleksandr Stanzhytskyi
Category=PBKJ
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Invariant Manifold
Invariant Torus
Lyapunov Function
Periodic Solutions
Reduction Principle
Stability
Stochastic Systems
Product details
- ISBN 9789814329064
- Publication Date: 06 Sep 2011
- Publisher: World Scientific Publishing Co Pte Ltd
- Publication City/Country: SG
- Product Form: Hardback
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Differential equations with random perturbations are the mathematical models of real-world processes that cannot be described via deterministic laws, and their evolution depends on random factors. The modern theory of differential equations with random perturbations is on the edge of two mathematical disciplines: random processes and ordinary differential equations. Consequently, the sources of these methods come both from the theory of random processes and from the classic theory of differential equations.This work focuses on the approach to stochastic equations from the perspective of ordinary differential equations. For this purpose, both asymptotic and qualitative methods which appeared in the classical theory of differential equations and nonlinear mechanics are developed.
