Pages that link to "Item:Q555032"
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The following pages link to Existence and construction of shifted lattice rules with an arbitrary number of points and bounded weighted star discrepancy for general decreasing weights (Q555032):
Displaying 11 items.
- Variance bounds and existence results for randomly shifted lattice rules (Q421840) (← links)
- Shifted lattice rules based on a general weighted discrepancy for integrals over Euclidean space (Q843126) (← links)
- On equivalence of weighted anchored and ANOVA spaces of functions with mixed smoothness of order one in \(L_1\) or \(L_\infty\) (Q895981) (← links)
- Random weights, robust lattice rules and the geometry of the \(cbcrc\) algorithm (Q1938427) (← links)
- On the distribution of integration error by randomly-shifted lattice rules (Q1952088) (← links)
- Optimal multilevel randomized quasi-Monte-Carlo method for the stochastic drift-diffusion-Poisson system (Q2310184) (← links)
- Constructing lattice rules based on weighted degree of exactness and worst case error (Q2380808) (← links)
- Quasi-Monte Carlo methods for high-dimensional integration: the standard (weighted Hilbert space) setting and beyond (Q2895760) (← links)
- Construction schemes for weighted lattice rules (Q2919598) (← links)
- On the Choice of Weights in a Function Space for Quasi-Monte Carlo Methods for a Class of Generalised Response Models in Statistics (Q2926243) (← links)
- On the Behavior of the Weighted Star Discrepancy Bounds for Shifted Lattice Rules (Q3405469) (← links)