2 edition of Branching processes [by] K.B. Athreya [and] P.E. Ney. found in the catalog.
Branching processes [by] K.B. Athreya [and] P.E. Ney.
Krishna B. Athreya
Published
1972
by Springer-Verlag in Berlin
.
Written in English
Edition Notes
Series | Die Grundlehren der mathematischen Wissenschaften in Einzeldarstellungen mit besonderer Berücksichtigung der Anwendungsgebiete, Bd. 196, Die Grundlehren der mathematischen Wissenschaften in Einzeldarstellungen -- Bd. 196 |
Contributions | Ney, Peter, 1930-, |
The Physical Object | |
---|---|
Pagination | xi, 287 p. |
Number of Pages | 287 |
ID Numbers | |
Open Library | OL14795046M |
A unified treatment of the limit theory of branching processes, this volume focuses on basics and is appropriate for graduate and advanced undergraduate students. The authors cover basic Galton-Watson process, potential theory, one dimensional continuous time Markov branching processes, age-dependent processes, multi-type branching processes, and special processes. In order to discover components in a graph we will use branching processes (for an overview of the topic of branching processes and for references to proofs see Athreya .
References [ 1 ] K.B. Athreya and S. Karlin, On branching processes in random environments: I. Extinction probalbility, Ann. Math. Statist. 42 () [2j K.B. Athreya and P.l - Ney, Limit theorems for the means of branching random walks, in: Proc. 6th Pmgue Conf. on Information Theory () Multi-type branching processes. One dimensional continuous time Markov branching processes. Applications in study of discrete probability models. References: For General Branching Processes: Branching Processes by K. B. Athreya and P. E. Ney. Branching Processes by S. Asmussen and H. Hering. The Theory of Branching Processes by T. E. .
In probability theory, a branching process is a type of mathematical object known as a stochastic process, which consists of collections of random random variables of a stochastic process are indexed by the natural numbers. The original purpose of branching processes was to serve as a mathematical model of a population in which each individual in generation . T. E. Harris was a pioneer par excellence in many fields of probability theory. In this paper, we give a brief survey of the many fundamental contributions of Harris to the theory of branching processes, starting with his doctoral work at Princeton in the late forties and culminating in his fundamental book "The Theory of Branching Processes," published in
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Branching Processes by Athreya, K B, Ney, P E () Paperback. $ The Theory of Branching Processes (Dover Books on Advanced Mathematics) by Theodore E.
Harris () Paperback. $ Branching Processes in Biology (Interdisciplinary Applied Mathematics)5/5(1). The purpose of this book is to give a unified treatment of the limit theory of branching processes. Since the publication of the important book of T E. Harris (Theory of Branching Processes, Springer, ) the subject has developed and matured significantly.
Many of the classical limit laws are. A unified treatment of the limit theory of branching processes, this volume focuses on basics. Courses in analysis and probability are prerequisites for this text, which is appropriate for graduate students and advanced undergraduates.
The authors begin with a detailed development of the basic Galton-Watson process, and subsequent treatment of. Branching processes K.B. Athreya, P.E. Ney Athreya (Cornell U.) and Ney (U. of Wisconsin) cover developments in the theory of branching processes in the decade following the publication of Harris's important Theory of Branching Processes, although enough older material is presented to make the work self contained.
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by K. Athreya (Author), P. Ney (Author). Branching Processes by K B Athreya, P E Ney. AthreyaPeter E. Branching Process Krishna B.
Decomposition of the Supercritical Branching Process. Courses in analysis and probability are prerequisites for this text, which is appropriate for graduate students and advanced undergraduates. Branching Processes (Dover Books on Mathematics) Paperback – Ma by K.
Athreya (Author), P. Ney (Author). Be the first to review this item. Find Branching Processes by K B Athreya, P E Ney at Biblio. Uncommonly good collectible and rare books.
Harris was a pioneer par excellence in many fields of probability theory. In this paper, we give a brief survey of the many fundamental contributions of Harris to the theory of branching processes, starting with his doctoral work at Princeton in the late forties and culminating in his fundamental book “The Theory of Branching Processes,” published in Cited by: 5.
Branching Processes (Dover Books on Mathematics) Paperback – Ma by K. Athreya (Author), P. Ney (Author). Be the first to review this item. Find Branching Processes by K B Athreya, P E Ney at Biblio. Uncommonly good collectible and rare books from uncommonly good booksellers. The purpose of this book is to give a unified treatment of the limit theory of branching processes.
Since the publication of the important book of T E. Harris (Theory of Branching Processes, Springer, ) the subject has developed and matured significantly. The purpose of this book is to give a unified treatment of the limit theory of branching processes. Since the publication of the important book of T E.
Harris Theory of Branching Processes, Springer, the subject has developed and matured significantly. Athreya K.B., Ney P.E. Branching Processes. A unified treatment of the limit theory of branching processes, this volume focuses on basics.
The purpose of this book is to give a unified treatment of the limit theory of branching processes. Athreya K.B., Ney P.E. Branching Processes. Branching Process Krishna B.
Elementary Properties of Generating Functions. A unified treatment of the limit theory of branching processes, this volume focuses on basics and is appropriate for graduate and advanced undergraduate. Branching Processes (Dover Books on Mathematics) Paperback – Ma by K.
Athreya (Author), P. Ney (Author). Be the first to review this item. Also in the mid s Dynkin, building up on the earlier work of Fisher and Feller on population genetics and that of the Japanese school of Watanabe, Ikeda and Nagasawa on branching Markov processes, introduced the notion of super 35 36 K.
Athreya and A. Vidyashankar processes (with deep connections to the theory of partial differential. Asymptotic Properties of an Age Dependent Branching Process Weiner, H.
J., The Annals of Mathematical Statistics, ; On a Maximum Sequence in a Critical Multitype Branching Process Athreya, K. B., The Annals of Probability, ; A Galton–Watson process with a threshold Athreya, K. and Schuh, H.-J., Journal of Applied Probability, Athreya K.B., Ney P.E.
Branching Processes. AthreyaPeter E. Ney Limited preview – Binary Fission, Birth and Death Process. Asymptotic Properties of Stationary Measures.
Ney Snippet view – Our work deals primarily with this decade, and thus has very little overlap with that of Harris. Decomposition of the Supercritical Branching Branchign. Branching Processes by K. Athreya; P. Ney and a great selection of related books, art and collectibles available now at : Branching Processes (Dover Books on Mathematics) () by K.
Athreya; P. Ney and a great selection of similar New, Used and Collectible Books available now at great Range: $ - $ Athreya KB, Ney PE () Branching Publications, Inc., Mineola Google Scholar 4.
Haccou P, Jagers P, Vatutin VA () Branching Processes: Variation, Growth, and Extinction of dge University Press. 4 K. ATHREYA AND P. NEY 3. Singletype,age dependentcase. In Harris, with Richard Bell-man [3, 10], formulated the theory of age dependent branching processes, where each individual lives a random length of time and on death creates a random number of individuals, and all individuals live and reproduce inde-pendently of each other.
Rent or Buy Branching Processes - by Athreya, K. B. for as low as $ at Voted #1 site for Buying Textbooks. T. E. Harris was a pioneer par excellence in many fields of probability theory.
In this paper, we give a brief survey of the many fundamental contributions of Harris to the theory of branching processes, starting with his doctoral work at Princeton in the late forties and culminating in his fundamental book "The Theory of Branching Processes," published in The purpose of this book is to give a unified treatment of the limit theory of branching processes.
Since the publication of the important book of T E. Harris (Theory of Branching Processes, Springer, ) the subject has developed and matured significantly. Many of the classical limit laws.