We introduce a multi-level Monte Carlo (MLMC) method for approximation of distribution functions on a compact interval. We establish upper bounds for the error and the cost of suitable multi-level algorithms. As an application we study Asymmetric Flow Field Fractionation (AF4), which is a technique for segregation of two or more particles of submicron size. We apply our MLMC method to study the approximation of the CDF for stopped exit times from the AF4 channel
We address the approximation of functionals depending on a system of particles, described by stochas...
Abstract. Stochastic collocation methods for approximating the solution of partial differential equa...
We propose a novel Continuation Multi Level Monte Carlo (CMLMC) algorithm for weak approximation of ...
We construct and analyze multi-level Monte Carlo methods for the approximation of distribution funct...
We construct and analyze multilevel Monte Carlo methods for the approximation of distribution functi...
In the first part of this paper we study approximations of trajectories of Piecewise Deter-ministic ...
This research's purpose is to optimize an existing method to simulate stochas- tic integrals using M...
International audienceIn this article, we study the application of Multi-Level Monte Carlo (MLMC) ap...
In this work, the approximation of Hilbert-space-valued random variables is combined with the approx...
We introduce a Multilevel Monte Carlo method for approximating the transitiondensity for discretely ...
This paper demonstrates the capabilities of the Multi-Level Monte Carlo Methods (MLMC) for the stoch...
In this paper, we propose multi-level Monte Carlo(MLMC) methods that use ensemble level mixed multis...
Abstract. This paper studies multi-level stochastic approximation algorithms. Our aim is to extend t...
In this chapter, we present a general introduction to Monte Carlo (MC)-based methods, sampling metho...
SIGLETIB: RN 5063(90-16) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische Informationsb...
We address the approximation of functionals depending on a system of particles, described by stochas...
Abstract. Stochastic collocation methods for approximating the solution of partial differential equa...
We propose a novel Continuation Multi Level Monte Carlo (CMLMC) algorithm for weak approximation of ...
We construct and analyze multi-level Monte Carlo methods for the approximation of distribution funct...
We construct and analyze multilevel Monte Carlo methods for the approximation of distribution functi...
In the first part of this paper we study approximations of trajectories of Piecewise Deter-ministic ...
This research's purpose is to optimize an existing method to simulate stochas- tic integrals using M...
International audienceIn this article, we study the application of Multi-Level Monte Carlo (MLMC) ap...
In this work, the approximation of Hilbert-space-valued random variables is combined with the approx...
We introduce a Multilevel Monte Carlo method for approximating the transitiondensity for discretely ...
This paper demonstrates the capabilities of the Multi-Level Monte Carlo Methods (MLMC) for the stoch...
In this paper, we propose multi-level Monte Carlo(MLMC) methods that use ensemble level mixed multis...
Abstract. This paper studies multi-level stochastic approximation algorithms. Our aim is to extend t...
In this chapter, we present a general introduction to Monte Carlo (MC)-based methods, sampling metho...
SIGLETIB: RN 5063(90-16) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische Informationsb...
We address the approximation of functionals depending on a system of particles, described by stochas...
Abstract. Stochastic collocation methods for approximating the solution of partial differential equa...
We propose a novel Continuation Multi Level Monte Carlo (CMLMC) algorithm for weak approximation of ...