Fr. 300.00

Stable Non-Gaussian Random Processes - Stochastic Models with Infinite Variance

English · Hardback

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Description

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This book presents similarity between Gaussian and non-Gaussian stable multivariate distributions and introduces the one-dimensional stable random variables. It discusses the most basic sample path properties of stable processes, namely sample boundedness and continuity.

List of contents

1. Stable random variables on the real line 2. Multivariate stable distributions 3. Stable random processes and stochastic integrals 4. Dependence Structures of Multivariate Stable Distributions 5. Non-linear regression 6. Complex stable stochastic integrals and harmonizable processes 7. Self-similar processes 8. Chentsov random fields 9. Introduction to sample path properties 10. Boundedness, continuity and oscillations 11. Measurability, integrability and absolute continuity 12. Boundedness and continuity via metric entropy 13. Integral representation 14. Historical notes and extensions

About the author

Samoradnitsky, Gennady

Report

"There has been a pressing need for a book on this subject...The authors have succeeded in filling the gap...I am very glad a standard reference about stable processes now exists."
- Bulletin of the London Mathematical Society

Product details

Authors Gennady Samoradnitsky, Gennady Samorodnitsky, M.S. Taqqu, Murad S. Taqqu
Assisted by Marco Scarsini (Editor of the series), Moshe Shaked (Editor of the series), Shaler Stidham Jr. (Editor of the series)
Publisher Taylor & Francis
 
Languages English
Product format Hardback
Released 01.06.1994
 
EAN 9780412051715
ISBN 978-0-412-05171-5
No. of pages 654
Dimensions 156 mm x 38 mm x 234 mm
Weight 1081 g
Series Stochastic Modeling Series
Subjects Natural sciences, medicine, IT, technology > Mathematics > Probability theory, stochastic theory, mathematical statistics

MATHEMATICS / Probability & Statistics / General, MATHEMATICS / Applied, Probability & statistics, Stochastics, Mathematical modelling, Probability and statistics

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