Frances Y. Kuo

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17ranked-venue papers
8as first author
1since 2021 · last 2023
0000-0003-2123-6971ORCID · verified

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Theory of computation · 17 · 8 first-author · 1 since 2021
YearPublicationVenuePosition
2023 Random-prime-fixed-vector randomised lattice-based algorithm for high-dimensional integration
Frances Y. Kuo, Dirk Nuyens, Laurence Wilkes
J. Complex.1
2020 Guest editors' preface
Dmitriy Bilyk, Aicke Hinrichs, Frances Y. Kuo, Klaus Ritter 0001
J. Complex.3
2016 Tent-transformed lattice rules for integration and approximation of multivariate non-periodic functions
Ronald Cools, Frances Y. Kuo, Dirk Nuyens, Gowri Suryanarayana
J. Complex.2
2015 Guest Editors' Preface
Michael Gnewuch, Frances Y. Kuo, Harald Niederreiter, Henryk Wozniakowski
J. Complex.2
2014 Fast CBC construction of randomly shifted lattice rules achieving O(n-1+δ) convergence for unbounded integrands over R5 in weighted spaces with POD weights
James A. Nichols, Frances Y. Kuo
J. Complex.2
2010 The smoothing effect of the ANOVA decomposition
Michael Griebel, Frances Y. Kuo, Ian Hugh Sloan
J. Complex.2
2010 Randomly shifted lattice rules with the optimal rate of convergence for unbounded integrands
Frances Y. Kuo, Ian Hugh Sloan, Grzegorz W. Wasilkowski, Benjamin J. Waterhouse
J. Complex.1
2010 Liberating the dimension
Frances Y. Kuo, Ian Hugh Sloan, Grzegorz W. Wasilkowski, Henryk Wozniakowski
J. Complex.1
2008 Lattice rule algorithms for multivariate approximation in the average case setting
Frances Y. Kuo, Ian Hugh Sloan, Henryk Wozniakowski
J. Complex.1
2007 Lattice-Nyström method for Fredholm integral equations of the second kind with convolution type kernels
Josef Dick, Peter Kritzer, Frances Y. Kuo, Ian Hugh Sloan
J. Complex.3
2007 A component-by-component approach to efficient numerical integration over products of spheres
Kerstin Hesse, Frances Y. Kuo, Ian Hugh Sloan
J. Complex.2
2006 Randomly shifted lattice rules for unbounded integrands
Frances Y. Kuo, Grzegorz W. Wasilkowski, Benjamin J. Waterhouse
J. Complex.1
2006 Randomly shifted lattice rules on the unit cube for unbounded integrands in high dimensions
Benjamin J. Waterhouse, Frances Y. Kuo, Ian Hugh Sloan
J. Complex.2
2005 Quasi-Monte Carlo methods can be efficient for integration over products of spheres
Frances Y. Kuo, Ian Hugh Sloan
J. Complex.1
2003 Component-by-component constructions achieve the optimal rate of convergence for multivariate integration in weighted Korobov and Sobolev spaces
Frances Y. Kuo
J. Complex.1
2003 Remark on algorithm 659: Implementing Sobol's quasirandom sequence generator
abstract
An algorithm to generate Sobol' sequences to approximate integrals in up to 40 dimensions has been previously given by Bratley and Fox in Algorithm 659. Here, we provide more primitive polynomials and "direction numbers" so as to allow the generation of Sobol' sequences to approximate integrals in up to 1111 dimensions. The direction numbers given generate Sobol' sequences that satisfy Sobol's so-called Property A.
Stephen Joe, Frances Y. Kuo
ACM Trans. Math. Softw.2
2002 Component-by-Component Construction of Good Lattice Rules with a Composite Number of Points
Frances Y. Kuo, Stephen Joe
J. Complex.1