The surface area of a geometric model, like its volume, is an important integral property that needs to be evaluated frequently and accurately in practice. In this paper we present a new quasi-Monte Carlo method using low-discrepancy sequences for computing the surface area of a 3D object. We show that the new method is more e#cient than a Monte Carlo method using pseudo-random numbers
A Monte Carlo process for the simulation of random walks and random surfaces is proposed. It is base...
discrepancy in numerical analysis and statistics Josef Dick∗ In this paper we discuss various connec...
Quasi-Monte Carlo methods have become the industry standard in computer graphics. For that purpose, ...
A novel and efficient quasi-Monte Carlo method for computing the area of a point-sampled surface wit...
According to Crofton's formula, the surface area S(A) of a sufficiently regular compact set A in Rd ...
Summary. This article presents a survey of low-discrepancy sequences and their applications to quasi...
A sampling design of local stereology is combined with a method from digital stereology to yield a n...
In this paper, we first review local counting methods for perimeter estimation of piecewise smooth b...
In this paper, we first review local counting methods for perimeter estimation of piecewise smooth b...
Mitigating the differences of the surface areas computed by DEM data with different resolutions is m...
International audienceWe study the problem of estimating the surface area of the boundary of a suffi...
summary:A surface area estimator for three-dimensional convex sets, based on the invariator principl...
A new method, based on a Monte Carlo scheme, is developed to determine physical properties of nonpor...
The authors describe a simple and general algorithm to calculate series expansions in enumeration pr...
We introduce the basics of the Monte Carlo method that allows computing areas and definite integral...
A Monte Carlo process for the simulation of random walks and random surfaces is proposed. It is base...
discrepancy in numerical analysis and statistics Josef Dick∗ In this paper we discuss various connec...
Quasi-Monte Carlo methods have become the industry standard in computer graphics. For that purpose, ...
A novel and efficient quasi-Monte Carlo method for computing the area of a point-sampled surface wit...
According to Crofton's formula, the surface area S(A) of a sufficiently regular compact set A in Rd ...
Summary. This article presents a survey of low-discrepancy sequences and their applications to quasi...
A sampling design of local stereology is combined with a method from digital stereology to yield a n...
In this paper, we first review local counting methods for perimeter estimation of piecewise smooth b...
In this paper, we first review local counting methods for perimeter estimation of piecewise smooth b...
Mitigating the differences of the surface areas computed by DEM data with different resolutions is m...
International audienceWe study the problem of estimating the surface area of the boundary of a suffi...
summary:A surface area estimator for three-dimensional convex sets, based on the invariator principl...
A new method, based on a Monte Carlo scheme, is developed to determine physical properties of nonpor...
The authors describe a simple and general algorithm to calculate series expansions in enumeration pr...
We introduce the basics of the Monte Carlo method that allows computing areas and definite integral...
A Monte Carlo process for the simulation of random walks and random surfaces is proposed. It is base...
discrepancy in numerical analysis and statistics Josef Dick∗ In this paper we discuss various connec...
Quasi-Monte Carlo methods have become the industry standard in computer graphics. For that purpose, ...