Synopses & Reviews
In this second edition of the classic work Foundations of Mathematical Genetics, a definitive account is given of the basic models of population genetics together with the historical origins of its development since 1908. This book satisfies the need for a more careful study of the foundations of mathematical population genetics, treating the simple deterministic models for random-mating diploid populations in depth without sacrificing clarity of expression. In the second edition, coverage has been extended with the provision of a new chapter on the Fundamental Theorem of Natural Selection. This book is written for those interested in the mathematical aspects of genetics, ecology, and biology. Students and historians of mathematical genetics will find this work a definitive statement of the origins of modern mathematical population genetics.
Synopsis
This is a definitive account of the origins of modern mathematical population genetics. Expanding on the first edition, Dr Edwards now covers the mathematics behind the fundamental theory of natural selection to show the foundations of population genetics for students, researchers and historians alike.
Synopsis
Foundations of Mathematical Genetics is a definitive account of the origins of modern mathematical population genetics, a topic that has been all too often neglected by other textbooks. In this new edition, Dr Edwards extends his classic work with a new chapter on the fundamental theorem of natural selection. Advanced students of mathematical genetics and those interested in the history of the subject will find it a clear exposition of the mathematical underpinnings of population genetics.
Description
Includes bibliographical references (P. 122-118) and index.
Table of Contents
Preface to the second edition; Preface to the first edition; 1. The genetic model; 2. Two alleles at a single locus; 3. Two alleles using homogeneous coordinates; 4. Many alleles at a single locus; 5. The special case of three alleles; 6. An X-linked locus; 7. Miscellaneous single-locus models; 8. Two diallelic loci; 9. Fisher's fundamental theorem; References; Index.