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Differential inequalities and stochastic functional differential equations
Journal of Mathematical Physics, 1974Consider the system of stochastic functional differential equations dx=f(t,xt)dt+σ(t,xt)dz(t),xt0=φ0,where σ is a n×m matrix, column vectors of σ, f are continuous, and z(t) is a normalized m-vector Wiener process with E[(z(t)−z(s))·(z(t)−z(s))T]=I|t−−s|.
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Stochastic Functional (Partial) Differential Equations
2013In this chapter we investigate Harnack/shift Harnack inequalities and derivative formulas for stochastic functional differential equations. In this case, the strong or mild solution is no longer Markovian. These inequalities and formulas are therefore established for the semigroup associated with the functional (or segment) solutions.
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Stability of hybrid stochastic functional differential equations
Applied Mathematics and Computation, 2019zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ruan, Dehao, Xu, Liping, Luo, Jiaowan
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Asymptotic stabilities of stochastic functional differential equations
Applied Mathematics and Mechanics, 2006zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Shen, Yi +2 more
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Malliavin Calculus for Degenerate Stochastic Functional Differential Equations
Acta Applicandae Mathematicae, 2007zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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On Stochastic Functional-Differential Equations with Unbounded Delay
SIAM Journal on Mathematical Analysis, 1987The author studies the question of existence and uniqueness of strong and weak ``regular'' solutions of multidimensional infinite delay stochastic differential equations of the Doleans-Dade-Protter type \(dx(t)=a(t,x_ t)dZ(t)\) driven by a continuous semimartingale Z(t), \(t\geq 0\).
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Polynomial chaos functions and stochastic differential equations
Annals of Nuclear Energy, 2006Abstract The Karhunen–Loeve procedure and the associated polynomial chaos expansion have been employed to solve a simple first order stochastic differential equation which is typical of transport problems. Because the equation has an analytical solution, it provides a useful test of the efficacy of polynomial chaos.
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