On the computation of moments of the partial non-central χ -square distribution function

Gil, Amparo; Segura, Javier; Temme, Nico C.

  • Applications of Mathematics 2013, Publisher: Institute of Mathematics AS CR(Prague), page 98-103

Abstract

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Properties satisfied by the moments of the partial non-central χ -square distribution function, also known as Nuttall Q-functions, and methods for computing these moments are discussed in this paper. The Nuttall Q-function is involved in the study of a variety of problems in different fields, as for example digital communications.

How to cite

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Gil, Amparo, Segura, Javier, and Temme, Nico C.. "On the computation of moments of the partial non-central $\chi $-square distribution function." Applications of Mathematics 2013. Prague: Institute of Mathematics AS CR, 2013. 98-103. <http://eudml.org/doc/287826>.

@inProceedings{Gil2013,
abstract = {Properties satisfied by the moments of the partial non-central $\chi $-square distribution function, also known as Nuttall Q-functions, and methods for computing these moments are discussed in this paper. The Nuttall Q-function is involved in the study of a variety of problems in different fields, as for example digital communications.},
author = {Gil, Amparo, Segura, Javier, Temme, Nico C.},
booktitle = {Applications of Mathematics 2013},
keywords = {gamma function; Bessel function; Lentz algorithm; moment},
location = {Prague},
pages = {98-103},
publisher = {Institute of Mathematics AS CR},
title = {On the computation of moments of the partial non-central $\chi $-square distribution function},
url = {http://eudml.org/doc/287826},
year = {2013},
}

TY - CLSWK
AU - Gil, Amparo
AU - Segura, Javier
AU - Temme, Nico C.
TI - On the computation of moments of the partial non-central $\chi $-square distribution function
T2 - Applications of Mathematics 2013
PY - 2013
CY - Prague
PB - Institute of Mathematics AS CR
SP - 98
EP - 103
AB - Properties satisfied by the moments of the partial non-central $\chi $-square distribution function, also known as Nuttall Q-functions, and methods for computing these moments are discussed in this paper. The Nuttall Q-function is involved in the study of a variety of problems in different fields, as for example digital communications.
KW - gamma function; Bessel function; Lentz algorithm; moment
UR - http://eudml.org/doc/287826
ER -

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