Although the Razumikhin type theorems have been well developed for the stability of functional differential equations and they are very useful in applications, so far there is almost no result of Razumikhin type on the stability of stochastic functional differential equations. The main aim of this paper is to close this gap by establishing several Razumikhin type theorems on the exponential stability for stochastic functional differential equations. By applying these new results to stochastic differential delay equations and stochastically perturbed equations we improve or generalize several known results, and this shows the powerfulness of our new results clearly
AbstractIn this note, we study the exponential stability of impulsive functional differential system...
Abstract-In the past few years, hybrid stochastic retarded systems (also known as stochastic retarde...
AbstractIn this paper, we investigate the stochastic functional differential equations with infinite...
Although the Razumikhin-type theorems have been well developed for the stability of functional diffe...
Although the Razumikhin-type theorems have been well developed for the stability of functional diffe...
AbstractAlthough the Razumikhin-type theorems have been well developed for the stability of function...
AbstractAlthough the Razumikhin-type theorems have been well developed for the stability of function...
AbstractTo the best of the authors’ knowledge, there are no results based on the so-called Razumikhi...
Recently, we initiated in [Systems Control Lett., 26 (1995), pp. 245-251] the study of exponential s...
AbstractThe paper discusses both pth moment and almost sure exponential stability of solutions to ne...
AbstractTo the best of the authors’ knowledge, there are no results based on the so-called Razumikhi...
This paper establishes the Razumikhin-type theorem on stability for neutral stochastic functional di...
A discrete stochastic Razumikhin-type theorem is established to investigate whether the Euler--Maruy...
This paper concerns Razumikhin-type theorems on exponential stability of stochastic differential del...
This paper concerns Razumikhin-type theorems on exponential stability of stochastic differential del...
AbstractIn this note, we study the exponential stability of impulsive functional differential system...
Abstract-In the past few years, hybrid stochastic retarded systems (also known as stochastic retarde...
AbstractIn this paper, we investigate the stochastic functional differential equations with infinite...
Although the Razumikhin-type theorems have been well developed for the stability of functional diffe...
Although the Razumikhin-type theorems have been well developed for the stability of functional diffe...
AbstractAlthough the Razumikhin-type theorems have been well developed for the stability of function...
AbstractAlthough the Razumikhin-type theorems have been well developed for the stability of function...
AbstractTo the best of the authors’ knowledge, there are no results based on the so-called Razumikhi...
Recently, we initiated in [Systems Control Lett., 26 (1995), pp. 245-251] the study of exponential s...
AbstractThe paper discusses both pth moment and almost sure exponential stability of solutions to ne...
AbstractTo the best of the authors’ knowledge, there are no results based on the so-called Razumikhi...
This paper establishes the Razumikhin-type theorem on stability for neutral stochastic functional di...
A discrete stochastic Razumikhin-type theorem is established to investigate whether the Euler--Maruy...
This paper concerns Razumikhin-type theorems on exponential stability of stochastic differential del...
This paper concerns Razumikhin-type theorems on exponential stability of stochastic differential del...
AbstractIn this note, we study the exponential stability of impulsive functional differential system...
Abstract-In the past few years, hybrid stochastic retarded systems (also known as stochastic retarde...
AbstractIn this paper, we investigate the stochastic functional differential equations with infinite...