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                                       Details for article 2 of 10 found articles
 
 
  A New Result on the Probability Integral of Non-Central Chi-Square with Even Degrees of Freedom
 
 
Title: A New Result on the Probability Integral of Non-Central Chi-Square with Even Degrees of Freedom
Author: Ruben, Harold
Appeared in: Communications in statistics
Paging: Volume 3 (1974) nr. 5 pages 473-476
Year: 1974
Contents: A new result for the distribution function of non-central chi-square with even degrees of freedom is obtained in which the difference between the complement of the latter function and the complement of the corresponding function for central chi-square is represented as an infinite series such that each term in the series is the product of a Poisson probability and a distribution function of central chi-square with even degrees of freedom and with the non-centrality parameter as the argument. Equivalently, the distribution function of non-central chi-square with even degrees of freedom is represented as an infinite series such that each term in the series is the product of a Poisson probability and the complement of a distribution function of central chi-square with even degrees of freedom and with the non-centrality parameter as the argument. A simple upper bound for the truncation error in the first series is derived.
Publisher: Taylor & Francis
Source file: Elektronische Wetenschappelijke Tijdschriften
 
 

                             Details for article 2 of 10 found articles
 
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