In this paper, we compare some deterministic and probabilistic techniques in the study of upper bounds in problems related to certain mean square discrepancie with respect to balls in the d-dimensional unit torus, and show that the quality of these techniques depends in an intricate way on the dimension d under consideration.21 page(s
In this paper, we derive the asymptotic statistical properties of a class of generalized discrepanci...
In Numerical Analysis, several discrepancies have been introduced to test that a sample of n points ...
Abstract. In this paper, we derive the asymptotic statistical properties of a class of generalized d...
Abstract. In this paper, we compare some deterministic and probabilistic techniques in the study of ...
Through the use of a few examples, we shall illustrate the use of probability theory, or otherwise, ...
This thesis attempts to capture recent developments related to numerical integration on spheres of a...
A sharp lower bound for discrepancy on R / Z is derived that resembles the upper bound due to LeVequ...
When testing that a sample of n points in the unit hypercube [0, 1]d comes from a uniform distributi...
AbstractLet Sd denote the unit sphere in the Euclidean space Rd+1(d≥1). We develop LeVeque type ineq...
Let denote the unit sphere in the Euclidean space . We develop LeVeque type inequalities for the di...
Error estimation in Monte-Carlo integration is related to the star discrepancy of random point sets....
In this paper, we derive the asymptotic statistical properties of a class of generalized discrepanci...
In Numerical Analysis, several discrepancies have been introduced to test that a sample of n points ...
Abstract. In this paper, we derive the asymptotic statistical properties of a class of generalized d...
Abstract. In this paper, we compare some deterministic and probabilistic techniques in the study of ...
Through the use of a few examples, we shall illustrate the use of probability theory, or otherwise, ...
This thesis attempts to capture recent developments related to numerical integration on spheres of a...
A sharp lower bound for discrepancy on R / Z is derived that resembles the upper bound due to LeVequ...
When testing that a sample of n points in the unit hypercube [0, 1]d comes from a uniform distributi...
AbstractLet Sd denote the unit sphere in the Euclidean space Rd+1(d≥1). We develop LeVeque type ineq...
Let denote the unit sphere in the Euclidean space . We develop LeVeque type inequalities for the di...
Error estimation in Monte-Carlo integration is related to the star discrepancy of random point sets....
In this paper, we derive the asymptotic statistical properties of a class of generalized discrepanci...
In Numerical Analysis, several discrepancies have been introduced to test that a sample of n points ...
Abstract. In this paper, we derive the asymptotic statistical properties of a class of generalized d...