A New Bound in the Littlewood–Offord Problem

Götze F, Zaitsev AY (2022)
Mathematics 10(10): 1740.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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DOI
URN
urn:nbn:de:0070-pub-29642109
Autor*in
Götze, FriedrichUniBi; Zaitsev, Andrei Yu.
Einrichtung
Fakultät für Mathematik
Abstract / Bemerkung
The paper deals with studying a connection of the Littlewood–Offord problem with estimating the concentration functions of some symmetric infinitely divisible distributions. It is shown that the concentration function of a weighted sum of independent identically distributed random variables is estimated in terms of the concentration function of a symmetric infinitely divisible distribution whose spectral measure is concentrated on the set of plus-minus weights.
Erscheinungsjahr
2022
Zeitschriftentitel
Mathematics
Band
10
Ausgabe
10
Art.-Nr.
1740
Urheberrecht / Lizenzen
Creative Commons Namensnennung 4.0 International Public License (CC-BY 4.0)
eISSN
2227-7390
Page URI
https://pub.uni-bielefeld.de/record/2964210

Zitieren

Götze F, Zaitsev AY. A New Bound in the Littlewood–Offord Problem. Mathematics. 2022;10(10): 1740.
Götze, F., & Zaitsev, A. Y. (2022). A New Bound in the Littlewood–Offord Problem. Mathematics, 10(10), 1740. https://doi.org/10.3390/math10101740
Götze, Friedrich, and Zaitsev, Andrei Yu. 2022. “A New Bound in the Littlewood–Offord Problem”. Mathematics 10 (10): 1740.
Götze, F., and Zaitsev, A. Y. (2022). A New Bound in the Littlewood–Offord Problem. Mathematics 10:1740.
Götze, F., & Zaitsev, A.Y., 2022. A New Bound in the Littlewood–Offord Problem. Mathematics, 10(10): 1740.
F. Götze and A.Y. Zaitsev, “A New Bound in the Littlewood–Offord Problem”, Mathematics, vol. 10, 2022, : 1740.
Götze, F., Zaitsev, A.Y.: A New Bound in the Littlewood–Offord Problem. Mathematics. 10, : 1740 (2022).
Götze, Friedrich, and Zaitsev, Andrei Yu. “A New Bound in the Littlewood–Offord Problem”. Mathematics 10.10 (2022): 1740.
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2022-07-05T15:17:44Z
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