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Randomly shifted lattice rules with the optimal rate of convergence for unbounded integrands., , , and . J. Complexity, 26 (2): 135-160 (2010)A component-by-component approach to efficient numerical integration over products of spheres., , and . J. Complexity, 23 (1): 25-51 (2007)Randomly shifted lattice rules for unbounded integrands., , and . J. Complexity, 22 (5): 630-651 (2006)The smoothing effect of integration in Rd and the ANOVA decomposition., , and . Math. Comput., (2013)Component-By-Component Construction of Good Intermediate-Rank Lattice Rules., and . SIAM J. Numerical Analysis, 41 (4): 1465-1486 (2003)Multivariate integration for analytic functions with Gaussian kernels., , and . Math. Comput., 86 (304): 829-853 (2017)Multivariate integration for analytic functions with Gaussian kernels., , and . Math. Comput., 86 (304): 829-853 (2017)Algorithms and Complexity for Continuous Problems (Dagstuhl Seminar 19341)., , , and . Dagstuhl Reports, 9 (8): 26-48 (2019)Lattice rules with random n achieve nearly the optimal O(n-α-1∕2) error independently of the dimension., , , and . Journal of Approximation Theory, (2019)Fast approximation by periodic kernel-based lattice-point interpolation with application in uncertainty quantification., , , , and . Numerische Mathematik, 150 (1): 33-77 (2022)