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Decomposition of Multivariate Probabilities

  • 1st Edition - June 20, 2014
  • Author: Roger Cuppens
  • Editors: Z. W. Birnbaum, E. Lukacs
  • Language: English
  • Paperback ISBN:
    9 7 8 - 1 - 4 8 3 2 - 0 4 2 1 - 5
  • eBook ISBN:
    9 7 8 - 1 - 4 8 3 2 - 1 7 6 4 - 2

Decomposition of Multivariate Probability is a nine-chapter text that focuses on the problem of multivariate characteristic functions. After a brief introduction to some useful… Read more

Decomposition of Multivariate Probabilities

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Decomposition of Multivariate Probability is a nine-chapter text that focuses on the problem of multivariate characteristic functions. After a brief introduction to some useful results on measures and integrals, this book goes on dealing with the classical theory and the Fourier-Stieltjes transforms of signed measures. The succeeding chapters explore the multivariate extension of the well-known Paley-Wiener theorem on functions that are entire of exponential type and square-integrable; the theory of infinitely divisible probabilities and the classical results of Hin?in; and the decompositions of analytic characteristic functions. Other chapters are devoted to the important problem of the description of a specific class on n-variate probabilities without indecomposable factors. The final chapter studies the problem of ?-decomposition of multivariate characteristic functions. This book will prove useful to mathematicians and advance undergraduate and graduate students.