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Mathematical Structures In Population Genetics (biomathematics) by Yuri I. Lyubich is a book available to read on EtoBox.

What is Mathematical Structures In Population Genetics (biomathematics) about?

Mathematical methods have been applied successfully to population genet ics for a long time. Even the quite elementary ideas used initially proved amazingly effective. For example, the famous Hardy-Weinberg Law (1908) is basic to many calculations in population genetics. The mathematics in the classical works of Fisher, Haldane and Wright was also not very complicated but was of great help for the theoretical understanding of evolutionary pro cesses. More recently, the methods of mathematical genetics have become more sophisticated. In use are probability theory, stochastic processes, non linear differential and difference equations and nonassociative algebras. First contacts with topology have been established. Now in addition to the tra ditional movement of mathematics for genetics, inspiration is flowing in the opposite direction, yielding mathematics from genetics. The present mono grapll reflects to some degree both patterns but especially the latter one. A pioneer of this synthesis was S. N. Bernstein. He raised-and partially solved- -the problem of characterizing all stationary evolutionary operators, and this work was continued by the author in a series of papers (1971-1979

Author

Yuri I. Lyubich

Publisher

Springer Spektrum. in Springer-Verlag GmbH

Published

1992

Language

EN

ISBN

9780387533377

Subjects

Science, Biology, Stem

Rating

5 / 5 (1 ratings)

Updated

2026-03-24