Convergence of Probability Measures
2nd ed.
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Author
Publication
1999 - Wiley-Interscience, New York, USA, New York (State)
Language
English
Word Count
69,250 words, Guess
Page Count
277 pages
Physical Format
Hardcover
Identifiers
- Open LibraryOL40143M
- ISBN-139780471197454
- ISBN-100471197459
- OCLC Control Number41238534
- OCLC Control Number1110226349
and 6 more
- Internet Archiveconvergenceproba00bill
- Library of Congress Control Number99030372
- GoogleQY06uAAACAAJ
- LibraryThing1736180
- Goodreads47325115
- WikidataQ99980050
Classifications
- DDC519.2
- LCCQA273.6 .B55 1999
Description
A new look at weak-convergence methods in metric spaces-from a master of probability theory In this new edition, Patrick Billingsley updates his classic work Convergence of Probability Measures to reflect developments of the past thirty years. Widely known for his straightforward approach and reader-friendly style, Dr. Billingsley presents a clear, precise, up-to-date account of probability limit theory in metric spaces. He incorporates many examples and applications that illustrate the power and utility of this theory in a range of disciplines-from analysis and number theory to statistics, engineering, economics, and population biology. With an emphasis on the simplicity of the mathematics and smooth transitions between topics, the Second Edition boasts major revisions of the sections on dependent random variables as well as new sections on relative measure, on lacunary trigonometric series, and on the Poisson-Dirichlet distribution as a description of the long cycles in permutations and the large divisors of integers. Assuming only standard measure-theoretic probability and metric-space topology, Convergence of Probability Measures provides statisticians and mathematicians with basic tools of probability theory as well as a springboard to the "industrial-strength" literature available today. --back cover
Subjects
Topics
Series Statement
- Wiley Series in Probability and Statistics: Probability and Statistics Section
Other Editions
- Convergence of Probability Measures
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