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Synopsis
Parthasarathy builds far in advance of the general theory of stochastic processes as the theory of probability measures in complete separable metric spaces. He begins with the Borel subsets of a metric space and proceeds to explain probability measures in a metric space, probability measures in a metric group, probability measures in locally compact abelian groups, the Kolmogorov consistency theorem and conditional probability, probability measures in a Hilbert space, and probability measures on C[0,1] and D[0,1]. Parthasarathy includes a comprehensive bibliography and bibliographic notes. Annotation ©2006 Book News, Inc., Portland, OR (booknews.com)
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- PublisherChelsea Pub Co
- Publication date2005
- ISBN 10 082183889X
- ISBN 13 9780821838891
- BindingHardcover
- LanguageEnglish
- Number of pages276
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Probability Measures on Metric Spaces
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AMS Chelsea Press, Providence, 2005
ISBN 10: 082183889X
ISBN 13: 9780821838891
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Probability Measures on Metric Spaces (Ams Chelsea Publishing, 352)
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Probability Measures on Metric Spaces
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Probability Measures on Metric Spaces (AMS Chelsea Publishing)
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American Mathematical Society, 2005
ISBN 10: 082183889X
ISBN 13: 9780821838891
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Probability Measures on Metric Spaces
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Probability Measures on Metric Spaces
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American Mathematical Society, 2005
ISBN 10: 082183889X
ISBN 13: 9780821838891
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Probability Measures on Metric Spaces
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Probability Measures on Metric Spaces
Published by
American Mathematical Society, 2005
ISBN 10: 082183889X
ISBN 13: 9780821838891
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Probability Measures on Metric Spaces
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Probability Measures on Metric Spaces
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Buch. Condition: Neu. Neuware - Presents an account of the theory of probability measures on complete metric spaces. This title includes a description of the basics of topology on the set of measures. It discusses regularity, tightness, and perfectness of measures, properties of sampling distributions, and metrizability and compactness theorems. Seller Inventory # 9780821838891
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