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- W186836737 abstract "Let (Ω, P) be a probability space. Consider the random differential equation (see Arnold and Kliemann [AK] and Crauel [C] for this terminology, and background) $$ dot x(t,omega ) = {text{ }}F(t,omega ,x(t,omega )),{text{ }} - infty < t < infty , $$(1.1)where F(t, ω, ·) : ℝ d → ℝ d is a Lipschitz function for each t, ω, measurable on ℝ × Ω and is stationary: that is, there exists a measure-preserving flow τ t : Ω → Ω, −∞ < t < ∞ such that $$ F(t,omega , cdot ) = F(0,tau _t (omega ), cdot ).$$" @default.
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- W186836737 date "1992-01-01" @default.
- W186836737 modified "2023-09-24" @default.
- W186836737 title "Weak Convergence and Generalized Stability for Solutions to Random Dynamical Systems" @default.
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