On the discrepancy of \((0,1)\)-sequences.
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Publication:1427986
DOI10.1016/j.jnt.2003.08.002zbMath1048.11061OpenAlexW2046490214MaRDI QIDQ1427986
Publication date: 14 March 2004
Published in: Journal of Number Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jnt.2003.08.002
Related Items (11)
Van der Corput sequences towards general \((0,1)\)-sequences in base \(b\) ⋮ Pair correlations of Halton and Niederreiter sequences are not Poissonian ⋮ From van der Corput to modern constructions of sequences for quasi-Monte Carlo rules ⋮ Discrepancy of Digital Sequences: New Results on a Classical QMC Topic ⋮ Lower Bounds on the $$L_p$$ Discrepancy of Digital NUT Sequences ⋮ Improved upper bounds on the star discrepancy of \((t,m,s)\)-nets and \((t,s)\)-sequences ⋮ A thorough analysis of the discrepancy of shifted Hammersley and van der Corput point sets ⋮ Precise distribution properties of the van der Corput sequence and related sequences ⋮ Digital Sequences with Best Possible Order of L 2 ‐Discrepancy ⋮ \(L_p\)-discrepancy of the symmetrized van der Corput sequence ⋮ Exact order of extreme \(L_p\) discrepancy of infinite sequences in arbitrary dimension
Cites Work
- Point sets and sequences with small discrepancy
- Sequences, discrepancies and applications
- On the \(L_p\)-discrepancy of the Hammersley point set
- Discrépance quadratique de la suite de van der Corput et de sa symétrique
- Minoration de la discrépance d'une suite quelconque sur T
- Discrépances de suites associées à un système de numération (en dimension un)
- Quasi-Monte Carlo methods and pseudo-random numbers
- Sums of distances to the nearest integer and the discrepancy of digital nets
- Discrépance et diaphonie en dimension un
- On a sequence of points of interest for numerical quadrature
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- Unnamed Item
- Unnamed Item
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