Branching Processes and Their Applications. 1st ed. 2016

種類:

電子ブック

責任表示:

edited by Inés M. del Puerto, Miguel González, Cristina Gutiérrez, Rodrigo Martínez, Carmen Minuesa, Manuel Molina, Manuel Mota, Alfonso Ramos

出版情報:

Cham : Springer International Publishing : Imprint: Springer, 2016

著者名:

del Puerto, Inés M.

González, Miguel.

Gutiérrez, Cristina.

Martínez, Rodrigo.

Minuesa, Carmen.

Molina, Manuel.

Mota, Manuel.

Ramos, Alfonso.

SpringerLink (Online service)

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シリーズ名:

Lecture Notes in Statistics - Proceedings ; 219

ISBN:

9783319316413 [3319316419]    

注記:

Part I Coalescent Branching Processes: Coalescence in Branching Processes -- A Multi-type Λ-coalescent -- Part II Branching Random Walks: On the Number of Positive Eigenvalues of the Evolutionary Operator of Branching Random Walk -- Branching Structures Within Random Walks and Their Applications -- Part III opulation Growth Models in Varying and Random Environments: Some Asymptotic Results for Strongly Critical Branching Processes With Immigration in Varying Environment -- Subcritical Branching Processes in Random Environment -- Part IV Size/Density/Resource-Dependent Branching Models: The Theorem of Envelopment and Directives of Control in Resource Dependent Branching Processes -- From Size to Age and Type Structure Dependent Branching – A First Step to Sexual Reproduction in General Population Processes -- Part V Age-dependent Branching Models: Supercritical Sevastyanov Branching Processes With Non-homogeneous Poisson Immigration -- Crump-Mode-Jagers Branching Process – A Numerical Approach -- Part VI Speci
This volume gathers papers originally presented at the 3rd Workshop on Branching Processes and their Applications (WBPA15), which was held from 7 to 10 April 2015 in Badajoz, Spain (http://branching.unex.es/wbpa15/index.htm). The papers address a broad range of theoretical and practical aspects of branching process theory. Further, they amply demonstrate that the theoretical research in this area remains vital and topical, as well as the relevance of branching concepts in the development of theoretical approaches to solving new problems in applied fields such as Epidemiology, Biology, Genetics, and, of course, Population Dynamics. The topics covered can broadly be classified into the following areas: 1. Coalescent Branching Processes 2. Branching Random Walks 3. Population Growth Models in Varying and Random Environments 4. Size/Density/Resource-Dependent Branching Models 5. Age-Dependent Branching Models 6. Special Branching Models 7. Applications in Epidemiology 8. Applications in Biology and Genetics Offer

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