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(1967)
Translated under the title Stokhasticheskaya ustoichivost' i upravlenie
T. Caraballo, L. Shaikhet (2014)
Stability of delay evolution equations with stochastic perturbationsCommunications on Pure and Applied Analysis, 13
(2009)
Stokhasticheskie differentsial'nye uravneniya
(2010)
Stokhasticheskie attraktory nelineinykh dinamicheskikh sistem (Stochastic Attractors of Nonlinear Dynamical Systems), Ekaterinburg: Uralsk
T. Taniguchi, Kai Liu, A. Truman (2002)
Existence, Uniqueness, and Asymptotic Behavior of Mild Solutions to Stochastic Functional Differential Equations in Hilbert SpacesJournal of Differential Equations, 181
(1969)
Ustoichivost’ sistem differentsial’nykh uravnenii pri sluchainykh vozmushcheniyakh ikh parametrov (Stability of Systems of Differential Equations with Random Perturbations of Their Parameters)
A. Levakov (2011)
Stability analysis of stochastic differential equations with the use of Lyapunov functions of constant signDifferential Equations, 47
(1981)
Stochastic Differential Equations and Diffusion
H. Kushner (2012)
Stochastic Stability and Control
A.A. Levakov (2009)
Stokhasticheskie differentsial’nye uravneniya (Stochastic Differential Equations)
L.B. Ryashko, I.A. Bashkirtseva (2010)
Stokhasticheskie attraktory nelineinykh dinamicheskikh sistem (Stochastic Attractors of Nonlinear Dynamical Systems)
S. Watanabe, N. Ikeda (1981)
Stochastic Differential Equations and Diffusion Processes
R. Khasminskii (1980)
Stochastic Stability of Differential Equations
(1972)
Elementy teorii funktsii i funktsional’nogo analiza (Elements of Function Theory and Functional Analysis)
M.M. Vas’kovskii, Ya.B. Zadvorny, I.V. Kachan (2015)
Stability analysis of solutions of nonautonomous stochastic differential equations with discontinuous coefficients by the Lyapunov function methodVestn. Beloruss. Gos. Univ. Ser. 1 Fiz. Mat. Inf., 3
M. Vas’kovskii (2012)
Existence of β-martingale solutions of stochastic evolution functional equations of parabolic type with measurable locally bounded coefficientsDifferential Equations, 48
Depto, de Numérico (2014)
STABILITY OF DELAY EVOLUTION EQUATIONS WITH STOCHASTIC PERTURBATIONS Tomás
(1989)
Sluchainye vozmushcheniya differentsial’no-funktsional’nykh uravnenii (Random Perturbations of Differential-Functional Equations)
We study the stability and asymptotic stability of the zero solution of autonomous stochastic delay differential equations with discontinuous coefficients by the Lyapunov second method. For the equations under study, we obtain analogs of the Lyapunov stability theorem and the Barbashin–Krasovskii and Zubov asymptotic stability theorems for the zero solution.
Differential Equations – Springer Journals
Published: Jul 27, 2018
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