Abstract

AbstractIn this paper, we discuss hybrid point sets built from two of the most prominent classes of sequences used in quasi‐Monte Carlo methods. We derive an existence result on point sets with low diaphony, where the components of the points involved stem from a digital (t, s)‐sequence on the one hand, and from a lattice point set on the other. Moreover, we outline how the hybrid diaphony of the point sets considered in this paper relates to the worst‐case integration error in suitable function spaces.

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