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Abstract: Many low-discrepancy sets are suitable for quasi-Monte Carlo integration. (Update)
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BibTeX entry: (Update)
@misc{ franek-lowdiscrepancy,
author = "Vojtech Franek",
title = "Low-discrepancy Lattice Sets and QMC Integration",
url = "citeseer.ist.psu.edu/franek02lowdiscrepancy.html" }
Citations (may not include all citations):212 Methods of Numerical Integration (context) - Davis, Rabinowitz - 1984
37 Irregularities of Distribution (context) - Beck, Chen - 1987
33 An Algorithmic Theory of Numbers (context) - asz - 1986
25 Quasi-Random Methods for Estimating Integrals Using Relative.. (context) - Spanier, Maize - 1994 ACM
9 Discrepancy for Anchored Boxes (context) - sek, On - 1998
5 Estimation of multidimensional integrals: is Monte Carlo the.. (context) - van Rensburg, Torrie - 1993
2 Methods and Languages for Scienti c and Engineering Computat.. (context) - Testing, Routines - 1984
2 Geometric discrepancy: An Illustrated Guide (context) - sek - 1999
1 Numerische Experimente zur Mehrdimensionalen Quadratur (context) - Roos, Arnold - 1963
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