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Probability Measures on Metric Spaces Hardcover - 2005
by K. R. Parthasarathy
Details
- Title Probability Measures on Metric Spaces
- Author K. R. Parthasarathy
- Binding Hardcover
- Edition Later Printing
- Pages 276
- Volumes 1
- Language ENG
- Publisher American Mathematical Society, Providence
- Date 2005-10
- Illustrated Yes
- ISBN 9780821838891 / 082183889X
- Library of Congress Catalog Number 2005048182
- Dewey Decimal Code 519.2
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Probability Measures on Metric Spaces
by Parthasarathy, K.R.
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- Hardcover
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- Used
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- Hardcover
- ISBN 10 / ISBN 13
- 9780821838891 / 082183889x
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Rockville, Maryland, United States
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Providence, RI: AMS Chelsea Publishing, 2005. Hardcover. Larger octavo; VG; brown spine with gilt text; no jacket; cloth exterior has slight wear; strong boards; minor wear to spine edges; previous bookshop's sticker to rear; tight binding; exterior edges to text block has few smudges; interior clean; illustrated; pp 276. 1345818. FP New Rockville Stock.
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Probability Measures on Metric Spaces (Ams Chelsea Publishing)
by K. R. Parthasarathy
- Used
- good
- Hardcover
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- Used - Good
- Binding
- Hardcover
- ISBN 10 / ISBN 13
- 9780821838891 / 082183889X
- Quantity Available
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HOUSTON, Texas, United States
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American Mathematical Society, 2005-10-12. Hardcover. Good.
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Probability Measures on Metric Spaces by Parthasarathy
by Parthasarathy
- Used
- Condition
- Used
- ISBN 10 / ISBN 13
- 9780821838891 / 082183889X
- Quantity Available
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Franklin, Tennessee, United States
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This book is in very good condition and ready for quick shipment
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Probability Measures on Metric Spaces
by K. R. Parthasarathy
- New
- Hardcover
- Condition
- New
- Binding
- Hardcover
- ISBN 10 / ISBN 13
- 9780821838891 / 082183889x
- Quantity Available
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Southport, Merseyside, United Kingdom
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NZ$122.04NZ$21.14 shipping to USA
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Hardback. New. 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.
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