The main aim of this paper is to consider the exponential stability of the Euler-Maruyama scheme for a class of stochastic age-dependent population equation. The definition of exponential stability of numerical methods is established. The conditions under which the method is exponentially stable in mean square are determined.Department of Applied Mathematic
Positive results are derived concerning the long time dynamics of numerical simulations of stochasti...
In this paper, it is considered for a class of stochastic age-structured population equations with d...
The aim of this paper is to investigate exponential stability of paths for a class of Hilbert space-...
The main aim of this paper is to investigate the exponential stability of the Euler method for a sto...
AbstractThe main aim of this paper is to investigate the exponential stability of the Euler method f...
The exponential stability of numerical methods to stochastic differential equations (SDEs) has been ...
A class of semi-implicit methods is introduced for stochastic age-dependent population equations. It...
AbstractIn this paper, stochastic age-dependent population equations with Poisson jumps are consider...
In this paper, stochastic age-dependent population equations with Poisson jumps are considered. In g...
AbstractRecently, numerical solutions of stochastic differential equations have received a great dea...
AbstractIn this paper, a class of stochastic age-dependent population equations with Markovian switc...
A discrete stochastic Razumikhin-type theorem is established to investigate whether the Euler--Maruy...
AbstractOne concept of the stability of a solution of an evolutionary equation relates to the sensit...
Relatively little is known about the ability of numerical methods for stochastic differential equati...
Abstract As a particular expression of stochastic delay differential equations, stochastic pantograp...
Positive results are derived concerning the long time dynamics of numerical simulations of stochasti...
In this paper, it is considered for a class of stochastic age-structured population equations with d...
The aim of this paper is to investigate exponential stability of paths for a class of Hilbert space-...
The main aim of this paper is to investigate the exponential stability of the Euler method for a sto...
AbstractThe main aim of this paper is to investigate the exponential stability of the Euler method f...
The exponential stability of numerical methods to stochastic differential equations (SDEs) has been ...
A class of semi-implicit methods is introduced for stochastic age-dependent population equations. It...
AbstractIn this paper, stochastic age-dependent population equations with Poisson jumps are consider...
In this paper, stochastic age-dependent population equations with Poisson jumps are considered. In g...
AbstractRecently, numerical solutions of stochastic differential equations have received a great dea...
AbstractIn this paper, a class of stochastic age-dependent population equations with Markovian switc...
A discrete stochastic Razumikhin-type theorem is established to investigate whether the Euler--Maruy...
AbstractOne concept of the stability of a solution of an evolutionary equation relates to the sensit...
Relatively little is known about the ability of numerical methods for stochastic differential equati...
Abstract As a particular expression of stochastic delay differential equations, stochastic pantograp...
Positive results are derived concerning the long time dynamics of numerical simulations of stochasti...
In this paper, it is considered for a class of stochastic age-structured population equations with d...
The aim of this paper is to investigate exponential stability of paths for a class of Hilbert space-...