AbstractThe rejection sampling method is one of the most popular methods used in Monte Carlo methods. In this paper, we investigate and improve the performance of using a deterministic version of rejection method in quasi-Monte Carlo methods. It turns out that the “quality” of the point set generated by deterministic rejection method is closely related to the problem of quasi-Monte Carlo integration of characteristic functions, whose accuracy may be lost due to the discontinuity of the characteristic functions. We propose a method of smoothing characteristic functions in a rather general case. We replace the characteristic functions by continuous ones, without changing the value of the integrals. Using this smoothing technique, we modify th...
Quasi-Monte Carlo methods are deterministic versions of Monte Carlo methods. Random numbers are repl...
The generation of quasi-random numbers is one of the most important problems in the Monte Carlo meth...
We present a method for Monte Carlo sampling on systems with discrete variables (focusing in the Isi...
AbstractThe rejection sampling method is one of the most popular methods used in Monte Carlo methods...
The Monte Carlo method is one of the widely used numerical methods for simulating probability distri...
Abstract. Quasi-Monte Carlo methods are based on the idea that ran-dom Monte Carlo techniques can of...
Many control problems are so complex that analytic techniques fail to solve them [2]. Furthermore, e...
A collection of resources (simulations and worksheets) focusing on basic Monte Carlo techniques. Th...
AbstractRecently, quasi-Monte Carlo algorithms have been successfully used for multivariate integrat...
International audienceWe consider the problem of estimating the coefficients in a system of differen...
International audienceMonte Carlo is one of the most versatile and widely used numerical methods. It...
In this article we investigate Quasi-Monte Carlo methods for multidimensional improper integrals wit...
We present a data augmentation scheme to perform Markov chain Monte Carlo inference for models where...
The Markov chain Monte Carlo method is an important tool to estimate the average properties of syste...
The computation of integrals in higher dimensions and on general domains, when no explicit cubature ...
Quasi-Monte Carlo methods are deterministic versions of Monte Carlo methods. Random numbers are repl...
The generation of quasi-random numbers is one of the most important problems in the Monte Carlo meth...
We present a method for Monte Carlo sampling on systems with discrete variables (focusing in the Isi...
AbstractThe rejection sampling method is one of the most popular methods used in Monte Carlo methods...
The Monte Carlo method is one of the widely used numerical methods for simulating probability distri...
Abstract. Quasi-Monte Carlo methods are based on the idea that ran-dom Monte Carlo techniques can of...
Many control problems are so complex that analytic techniques fail to solve them [2]. Furthermore, e...
A collection of resources (simulations and worksheets) focusing on basic Monte Carlo techniques. Th...
AbstractRecently, quasi-Monte Carlo algorithms have been successfully used for multivariate integrat...
International audienceWe consider the problem of estimating the coefficients in a system of differen...
International audienceMonte Carlo is one of the most versatile and widely used numerical methods. It...
In this article we investigate Quasi-Monte Carlo methods for multidimensional improper integrals wit...
We present a data augmentation scheme to perform Markov chain Monte Carlo inference for models where...
The Markov chain Monte Carlo method is an important tool to estimate the average properties of syste...
The computation of integrals in higher dimensions and on general domains, when no explicit cubature ...
Quasi-Monte Carlo methods are deterministic versions of Monte Carlo methods. Random numbers are repl...
The generation of quasi-random numbers is one of the most important problems in the Monte Carlo meth...
We present a method for Monte Carlo sampling on systems with discrete variables (focusing in the Isi...