Hochschulschrift
Generalized Strong Laws of Large Numbers for Intermediately Trimmed Sums for Non-negative Stationary Processes
- Alternative title
-
Verallgemeinerte Gesetze der großen Zahlen für moderat getrimmte Summen nicht-negativer stationärer Prozesse
- Location
-
Deutsche Nationalbibliothek Frankfurt am Main
- Extent
-
Online-Ressource
- Language
-
Englisch
- Notes
-
Bremen, Universität Bremen, Diss., 2015
- Classification
-
Mathematik
- Event
-
Veröffentlichung
- (where)
-
Bremen
- (who)
-
Staats- und Universitätsbibliothek Bremen
- (when)
-
2015
- Creator
-
Schindler, Tanja
- Contributor
-
Kesseböhmer, Marc
Haynes, Alan
- URN
-
urn:nbn:de:gbv:46-00104900-16
- Rights
-
Der Zugriff auf das Objekt ist unbeschränkt möglich.
- Last update
-
25.03.2025, 1:48 PM CET
Data provider
This object is provided by:
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Deutsche Nationalbibliothek. If you have any questions about the object, please contact the data provider.
Object type
- Hochschulschrift
Associated
- Schindler, Tanja
- Kesseböhmer, Marc
- Haynes, Alan
- Staats- und Universitätsbibliothek Bremen
Time of origin
- 2015
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Congruences relating to the sums of products of the first n numbers and to other sums of products.
On the sums of the inverse powers of the prime numbers.
Limit theorems for sums of random variables
Algebraic independence results for reciprocal sums of Fibonacci and Lucas numbers
Factorization of numbers with Gauss sums: II. Suggestions for implementation with chirped laser pulses
Generalized trigonometric power sums covering the full circle
Estimates of Weyl sums over subsequences of natural numbers
Factorization of numbers with Gauss sums: I. Mathematical background
Stationary generated models of generalized logic programs
On functional central limit theorems and uniform laws of large numbers for sums of independent processes
Edgeworth Expansions for Multivariate Random Sums
A Meyers' type estimate for weak solutions to a generalized stationary Navier-Stokes system
Congruences relating to the sums of products of the first n numbers and to other sums of products.
On the sums of the inverse powers of the prime numbers.