Pillichshammer, Friedrich.
![Sudoc [ABES], France](/viaf/images/flags/SUDOC.png "Sudoc [ABES], France")
Friedrich Pillichshammer mathématicien autrichien
VIAF ID: 120443202 (Personal)
Permalink: http://viaf.org/viaf/120443202
Preferred Forms
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100 0 _
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Friedrich Pillichshammer
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mathématicien autrichien
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100 1 _ ‡a Pillichshammer, Friedrich
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100 1 _
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Pillichshammer, Friedrich
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100 1 _
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Pillichshammer, Friedrich
(sparse)
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100 1 _
‡a
Pillichshammer, Friedrich
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100 1 _ ‡a Pillichshammer, Friedrich
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100 1 _ ‡a Pillichshammer, Friedrich
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100 1 _
‡a
Pillichshammer, Friedrich
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100 1 _
‡a
Pillichshammer, Friedrich
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100 1 _ ‡a Pillichshammer, Friedrich
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100 1 _
‡a
Pillichshammer, Friedrich
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100 1 _ ‡a Pillichshammer, Friedrich
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100 1 _ ‡a Pillichshammer, Friedrich.
4xx's: Alternate Name Forms (11)
5xx's: Related Names (5)
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Cambridge University Press
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Johannes Kepler Universität Linz
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https://d-nb.info/standards/elementset/gnd#affiliation
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Affiliation
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Linz
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ortw
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https://d-nb.info/standards/elementset/gnd#placeOfActivity
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Springer Science+Business Media
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Universität Linz
Works
| Title | Sources |
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| Applied Algebra and Number Theory |
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| L∞-Approximation in Korobov spaces with exponential weights |
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| Digital nets and sequences, 2010: |
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| Discrepancy theory |
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| Distribution properties of sequences generated by Q-additive functions with respect to Cantor representation of integers |
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| Expected discrepancies |
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| Exponential tractability of linear weighted tensor product problems in the worst-case setting for arbitrary linear functionals |
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| A generalization of NUT digital (0,1)-sequences and best possible lower bounds for star discrepancy |
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| Improved upper bounds for the star discrepancy of digital nets in dimension 3 |
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| Introduction to quasi-Monte Carlo integration and applications |
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| Lattice Rules : Numerical Integration, Approximation, and Discrepancy |
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| A lower bound on a quantity related to the quality of polynomial lattices |
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| Monte Carlo and Quasi-Monte Carlo Methods : MCQMC 2022, Linz, Austria, July 17–22 |
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| On the mean square weighted L2 discrepancy of randomized digital (t, m, s)-nets over Z2 |
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| On Weyl products and uniform distribution modulo one |
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| The p-adic diaphony of the Halton sequence |
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