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Approximating distribution functions and densities using quasi-Monte Carlo methods after smoothing by preintegration., , and . CoRR, (2021)Comparison of Two Search Criteria for Lattice-based Kernel Approximation., , , , and . CoRR, (2023)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., and . J. Complex., 30 (4): 444-468 (2014)Tent-transformed lattice rules for integration and approximation of multivariate non-periodic functions., , , and . J. Complex., (2016)On the step-by-step construction of quasi-Monte Carlo integration rules that achieve strong tractability error bounds in weighted Sobolev spaces., , and . Math. Comput., 71 (240): 1609-1640 (2002)Fast component-by-component construction of lattice algorithms for multivariate approximation with POD and SPOD weights., , , and . Math. Comput., 90 (328): 787-812 (2021)Equivalence between Sobolev spaces of first-order dominating mixed smoothness and unanchored ANOVA spaces on ℝd., , and . Math. Comput., 91 (336): 1837-1869 (2022)Quasi-Monte Carlo Finite Element Methods for a Class of Elliptic Partial Differential Equations with Random Coefficients., , and . SIAM J. Numerical Analysis, 50 (6): 3351-3374 (2012)Multilevel Higher Order QMC Petrov-Galerkin Discretization for Affine Parametric Operator Equations., , , and . SIAM J. Numerical Analysis, 54 (4): 2541-2568 (2016)Fast component-by-component construction of lattice algorithms for multivariate approximation with POD and SPOD weights., , , and . CoRR, (2019)