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Continuous bivariate distributions / N. Balakrishnan, Chin-Diew Lai.

By: Balakrishnan, N, 1956-Contributor(s): Lai, C. DMaterial type: TextTextLanguage: English Publication details: Dordrecht ; New York : Springer, c2009. Edition: 2nd edDescription: xxxvi, 684 p. ; 25 cmISBN: 9780387096131; 0387096132; 9780387096148 (ebk.); 0387096140 (ebk.)Subject(s): Distribution (Probability theory)DDC classification: 519.24 LOC classification: QA273.6 | .B345 2009Online resources: Publisher description | WorldCat details | Table of contents only | Ebook Fulltext
Contents:
TOC Univariate distributions. - Bivariate copulas. - Distributions expressed as copulas. - Concepts of stochastic dependence. - Measures of dependence. - Constructions of bivariate distributions.- Bivariate distributions constructed by conditional approach. - Variables in common method. - Bivariate gamma and related distributions. - Simple forms of the bivariate density function. - Bivariate exponentional and related distributions. - Bivariate normal distribution. - Bivariate extreme value distributions. - Elliptically symmetric bivariate distributions and other symmetric distributions. - Simulation of bivariate observations.
Summary: Along with a review of general developments relating to bivariate distributions, this volume also covers copulas, a subject which has grown immensely in recent years. In addition, it examines conditionally specified distributions and skewed distributions.
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Holdings
Item type Current library Collection Call number Copy number Status Date due Barcode Item holds
E-Book E-Book EWU Library
E-book
Non-fiction 519.24 BAC 2009 (Browse shelf(Opens below)) Not for loan
Text Text EWU Library
Reserve Section
Non-fiction 519.24 BAC 2009 (Browse shelf(Opens below)) C-1 Not For Loan 26682
Total holds: 0

Includes bibliographical references and index.

TOC Univariate distributions. - Bivariate copulas. - Distributions expressed as copulas. - Concepts of stochastic dependence. - Measures of dependence. - Constructions of bivariate distributions.- Bivariate distributions constructed by conditional approach. - Variables in common method. - Bivariate gamma and related distributions. - Simple forms of the bivariate density function. - Bivariate exponentional and related distributions. - Bivariate normal distribution. - Bivariate extreme value distributions. - Elliptically symmetric bivariate distributions and other symmetric distributions. - Simulation of bivariate observations.

Along with a review of general developments relating to bivariate distributions, this volume also covers copulas, a subject which has grown immensely in recent years. In addition, it examines conditionally specified distributions and skewed distributions.

AS

Tahur Ahmed

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