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Mathematical Population Genetics 1

Mathematical Population Genetics 1
Author: Warren J. Ewens
Publisher: Springer Science & Business Media
Total Pages: 435
Release: 2012-10-01
Genre: Science
ISBN: 038721822X

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This is the first of a planned two-volume work discussing the mathematical aspects of population genetics with an emphasis on evolutionary theory. This volume draws heavily from the author’s 1979 classic, but it has been revised and expanded to include recent topics which follow naturally from the treatment in the earlier edition, such as the theory of molecular population genetics.


Mathematical Topics in Population Genetics

Mathematical Topics in Population Genetics
Author: Ken-ichi Kojima
Publisher: Springer Science & Business Media
Total Pages: 408
Release: 2012-12-06
Genre: Mathematics
ISBN: 3642462448

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A basic method of analyzing particulate gene systems is the proba bilistic and statistical analyses. Mendel himself could not escape from an application of elementary probability analysis although he might have been unaware of this fact. Even Galtonian geneticists in the late 1800's and the early 1900's pursued problems of heredity by means of mathe matics and mathematical statistics. They failed to find the principles of heredity, but succeeded to establish an interdisciplinary area between mathematics and biology, which we call now Biometrics, Biometry, or Applied Statistics. A monumental work in the field of popUlation genetics was published by the late R. A. Fisher, who analyzed "the correlation among relatives" based on Mendelian gene theory (1918). This theoretical analysis over came "so-called blending inheritance" theory, and the orientation of Galtonian explanations for correlations among relatives for quantitative traits rapidly changed. We must not forget the experimental works of Johanson (1909) and Nilsson-Ehle (1909) which supported Mendelian gene theory. However, a large scale experiment for a test of segregation and linkage of Mendelian genes affecting quantitative traits was, prob ably for the first time, conducted by K. Mather and his associates and Panse in the 1940's.


Mathematical Population Genetics 1

Mathematical Population Genetics 1
Author: Warren J. Ewens
Publisher: Springer
Total Pages: 418
Release: 2012-11-06
Genre: Science
ISBN: 9781468495881

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This is the first of a planned two-volume work discussing the mathematical aspects of population genetics with an emphasis on evolutionary theory. This volume draws heavily from the author’s 1979 classic, but it has been revised and expanded to include recent topics which follow naturally from the treatment in the earlier edition, such as the theory of molecular population genetics.


Mathematical Population Genetics

Mathematical Population Genetics
Author: W. J. Ewens
Publisher: Springer
Total Pages: 354
Release: 1979-11
Genre: Mathematics
ISBN:

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Information Geometry and Population Genetics

Information Geometry and Population Genetics
Author: Julian Hofrichter
Publisher: Springer
Total Pages: 320
Release: 2017-02-23
Genre: Mathematics
ISBN: 3319520458

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The present monograph develops a versatile and profound mathematical perspective of the Wright--Fisher model of population genetics. This well-known and intensively studied model carries a rich and beautiful mathematical structure, which is uncovered here in a systematic manner. In addition to approaches by means of analysis, combinatorics and PDE, a geometric perspective is brought in through Amari's and Chentsov's information geometry. This concept allows us to calculate many quantities of interest systematically; likewise, the employed global perspective elucidates the stratification of the model in an unprecedented manner. Furthermore, the links to statistical mechanics and large deviation theory are explored and developed into powerful tools. Altogether, the manuscript provides a solid and broad working basis for graduate students and researchers interested in this field.


Foundations of Mathematical Genetics

Foundations of Mathematical Genetics
Author: Anthony William Fairbank Edwards
Publisher: Cambridge University Press
Total Pages: 138
Release: 2000-01-13
Genre: Science
ISBN: 9780521775441

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A definitive account of the origins of modern mathematical population genetics, first published in 2000.


From Genetics to Mathematics

From Genetics to Mathematics
Author: Miroslaw Lachowicz
Publisher: World Scientific
Total Pages: 242
Release: 2009
Genre: Science
ISBN: 9812837256

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This volume contains pedagogical and elementary introductions to genetics for mathematicians and physicists as well as to mathematical models and techniques of population dynamics. It also offers a physicist''s perspective on modeling biological processes. Each chapter starts with an overview followed by the recent results obtained by authors. Lectures are self-contained and are devoted to various phenomena such as the evolution of the genetic code and genomes, age-structured populations, demography, sympatric speciation, the Penna model, Lotka-Volterra and other predator-prey models, evolutionary models of ecosystems, extinctions of species, and the origin and development of language. Authors analyze their models from the computational and mathematical points of view.


Mathematical Genetics

Mathematical Genetics
Author: Andreĭ Nikolaevich Volobuev
Publisher:
Total Pages: 0
Release: 2015
Genre: Mathematics
ISBN: 9781634632546

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In this book, mathematical aspects of a population genetics are considered. On the basis of the Hardy - Weinberg law, the standard approach to population genetics problems is stated. Along with the standard approach, the necessity of separate research of family tree genetics and population genetics, which represent set of the family trees, is shown. Family trees are investigated by methods of discrete mathematics in a discrete time scale which is defined by alternation of generations. It is necessary to transit to a continuous time scale, continuous functions, therefore the Hardy-Weinberg law is written down in the form of the differential equation of the second order. Transition to continuous functions has allowed us to receive new and certainly not trivial results in population genetics. In particular, a new approach to problems of a mutations occurrence under radiation is discussed, of a new growths occurrence, and migrations of populations under various conditions to reveal nonlinear character of inbreeding and natural selection. The book can be useful to geneticists, students-biologists, post-graduate students and everyone who is interested in problems of population genetics.


Mathematical Population Genetics And Evolution Of Bacterial Cooperation

Mathematical Population Genetics And Evolution Of Bacterial Cooperation
Author: Volker Hosel
Publisher: World Scientific
Total Pages: 578
Release: 2020-03-13
Genre: Science
ISBN: 9811205515

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Social life of bacteria is in the focus of recent research. Bacteria are simple enough to be accessible by science, but still complex enough to show cooperation, division of labor, bet-hedging, cross-talk and synchronized activities, and a rich variety of social traits. A central question of evolutionary theory is the explanation why this social life did develop, and why these systems are evolutionary stable. This book introduces the reader into the theory of evolution, covering classical models and as well as recent developments. The theory developed is used to represent the up-to-date understanding of social bacteria.This book will be useful for students and lecturers interested in mathematical evolutionary theory, as well as for researchers as a reference.