AbstractIn principle, once the existence of the stationary distribution of a stochastic differential equation with Markovian switching is assured, we may compute it by solving the associated system of the coupled Kolmogorov–Fokker–Planck equations. However, this is nontrivial in practice. As a viable alternative, we use the Euler–Maruyama scheme to obtain the stationary distribution in this paper
AbstractRecently, numerical solutions of stochastic differential equations have received a great dea...
Computing the stationary distributions of a continuous-time Markov chain involves solving a set of l...
AbstractThis paper focuses on the method of the simulation of a stochastic system and the main metho...
In principle, once the existence of the stationary distribution of a stochastic differential equatio...
AbstractWe develop the Euler–Maruyama scheme for a class of stochastic differential equations with M...
AbstractRecently, stochastic differential equations with Markovian switching (SDEwMS) have received ...
We study sequences of empirical measures of Euler schemes associated to some non-Markovian SDEs: SDE...
AbstractWe study sequences of empirical measures of Euler schemes associated to some non-Markovian S...
This thesis investigates the possibility of approximating stationary solutions of stochastic differe...
Our main aim is to develop the existence theory for the solutions to stochastic differential delay e...
International audienceWe build a sequence of empirical measures on the space D(R_+,R^d) of R^d-value...
To avoid finding the stationary distributions of stochastic differential equations by solving the no...
AbstractPositive results are derived concerning the long time dynamics of numerical simulations of s...
AbstractThe numerical schemes used to calculate the stationary distributions of Markov chains arisin...
We consider stochastic differential equations with Markovian switching (SDEwMS). An SDEwMS is a stoc...
AbstractRecently, numerical solutions of stochastic differential equations have received a great dea...
Computing the stationary distributions of a continuous-time Markov chain involves solving a set of l...
AbstractThis paper focuses on the method of the simulation of a stochastic system and the main metho...
In principle, once the existence of the stationary distribution of a stochastic differential equatio...
AbstractWe develop the Euler–Maruyama scheme for a class of stochastic differential equations with M...
AbstractRecently, stochastic differential equations with Markovian switching (SDEwMS) have received ...
We study sequences of empirical measures of Euler schemes associated to some non-Markovian SDEs: SDE...
AbstractWe study sequences of empirical measures of Euler schemes associated to some non-Markovian S...
This thesis investigates the possibility of approximating stationary solutions of stochastic differe...
Our main aim is to develop the existence theory for the solutions to stochastic differential delay e...
International audienceWe build a sequence of empirical measures on the space D(R_+,R^d) of R^d-value...
To avoid finding the stationary distributions of stochastic differential equations by solving the no...
AbstractPositive results are derived concerning the long time dynamics of numerical simulations of s...
AbstractThe numerical schemes used to calculate the stationary distributions of Markov chains arisin...
We consider stochastic differential equations with Markovian switching (SDEwMS). An SDEwMS is a stoc...
AbstractRecently, numerical solutions of stochastic differential equations have received a great dea...
Computing the stationary distributions of a continuous-time Markov chain involves solving a set of l...
AbstractThis paper focuses on the method of the simulation of a stochastic system and the main metho...