
Compound Renewal Processes (English, A. A. Borovkov | Alexey Alimov)
by A. A. Borovkov | Alexey Alimov
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Compound Renewal Processes by A. A. Borovkov | Alexey Alimov is listed under Statistics on BookBajar. Full details, specifications and reader reviews are below.
Book Details
Publisher
Cambridge University Press
Language
English
ISBN-13
9781009098441
ISBN-10
1009098446
Author
A. A. Borovkov | Alexey Alimov
About the Book
Compound renewal processes (CRPs) are among the most ubiquitous models arising in applications of probability. At the same time, they are a natural generalization of random walks, the most well-studied classical objects in probability theory. This monograph, written for researchers and graduate students, presents the general asymptotic theory and generalizes many well-known results concerning random walks. The book contains the key limit theorems…
ISBN: 9781009098441
ISBN-13: 9781009098441
ISBN-10: 1009098446
Reader's Guide
What This Book Covers
- ·The main subject matter of Compound Renewal Processes
- ·Ideas and detail relevant to Statistics
- ·Context that helps make sense of the material as a whole
Best Suited For
Readers with an interest in Statistics, from students to hobbyists.
Why It Stands Out
- ·Ships as a genuine physical copy, checked before dispatch
- ·Covered by BookBajar's 15-day return window
Frequently Asked Questions
What is the price of Compound Renewal Processes?
Compound Renewal Processes starts from ₹5116 at BookBajar. Available in Paperback.
Who is the author of Compound Renewal Processes?
A. A. Borovkov | Alexey Alimov is the author of Compound Renewal Processes. Browse more books by A. A. Borovkov | Alexey Alimov on BookBajar.
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What is the ISBN of Compound Renewal Processes?
Compound Renewal Processes has ISBN 9781009098441 (ISBN-10: 1009098446). Use this to confirm you're ordering the exact edition listed here.
What can I expect from Compound Renewal Processes?
About the Book Compound renewal processes (CRPs) are among the most ubiquitous models arising in applications of probability. At the same time, they are a natural generalization of random walks, the most well-studied classical objects in probability theory.
Product ID: isbn-9781009098441
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