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KARPÍŠEK, Z.
Originální název
Statistical Properties of Discrete Probability Distributions with Maximum Entropy
Anglický název
Druh
Stať ve sborníku v databázi WoS či Scopus
Originální abstrakt
The paper is concerned with the solution of and statistical problem of finding discrete probability distributions conforming to the requirement of maximum entropy under conditions given by estimates of their general moments from the observed relative frequencies. It is shown that the distributions derived are of an exponential type with maximum likelihood estimations of parameters that are also estimations by and modified chi-squared method. Basic properties of these estimations are described and the results are illustrated by examples.
Anglický abstrakt
Klíčová slova
maximum entropy, moment conditions, maximum likelihood estimate
Klíčová slova v angličtině
Autoři
Vydáno
01.01.2001
Nakladatel
Masaryk University Brno
Místo
Masaryk University, Brno
ISBN
80-210-2544-1
Kniha
Folia Facultatis Scientiarium Naturalium Univesitatis Masarykinae Brunensis
Edice
Mathematica 9. Summer School DATASTAT 99. Proceedings
Strany od
21
Strany počet
12
BibTex
@inproceedings{BUT3837, author="Zdeněk {Karpíšek}", title="Statistical Properties of Discrete Probability Distributions with Maximum Entropy", booktitle="Folia Facultatis Scientiarium Naturalium Univesitatis Masarykinae Brunensis", year="2001", series="Mathematica 9. Summer School DATASTAT 99. Proceedings", number="1", pages="12", publisher="Masaryk University Brno", address="Masaryk University, Brno", isbn="80-210-2544-1" }