Mathematical Methods of Population Biology

This book PDF is perfect for those who love Mathematics genre, written by Frank Charles Hoppensteadt and published by Cambridge University Press which was released on 26 February 1982 with total hardcover pages 162. You could read this book directly on your devices with pdf, epub and kindle format, check detail and related Mathematical Methods of Population Biology books below.

Mathematical Methods of Population Biology

Author	: Frank Charles Hoppensteadt
File Size	: 40,8 Mb
Publisher	: Cambridge University Press
Language	: English
Release Date	: 26 February 1982
ISBN	: 052128256X
Pages	: 162 pages

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Mathematical Methods of Population Biology by Frank Charles Hoppensteadt Book PDF Summary

An introduction to mathematical methods used in the study of population phenomena including models of total population and population age structure, models of random population events presented in terms of Markov chains, and methods used to uncover qualitative behavior of more complicated difference equations.

Mathematical Methods of Population Biology by Frank Charles Hoppensteadt

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Some Mathematical Questions in Biology by Alan Hastings

Population biology has had a long history of mathematical modeling. The 1920s and 1930s saw major strides with the work of Lotka and Volterra in ecology and Fisher, Haldane, and Wright in genetics. In recent years, much more sophisticated mathematical techniques have been brought to bear on questions in population

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A one-of-a-kind guide to using deterministic and probabilistic methods for solving problems in the biological sciences Highlighting the growing relevance of quantitative techniques in scientific research, Mathematical Methods in Biology provides an accessible presentation of the broad range of important mathematical methods for solving problems in the biological sciences. The

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Modelling and estimation of pest population, Data collection and analysis in pest control, Methods for pest control, Pest management systems.

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Competition Models in Population Biology by Paul Waltman

This book uses fundamental ideas in dynamical systems to answer questions of a biologic nature, in particular, questions about the behavior of populations given a relatively few hypotheses about the nature of their growth and interaction. The principal subject treated is that of coexistence under certain parameter ranges, while asymptotic

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Dynamical Systems in Population Biology by Xiao-Qiang Zhao

Population dynamics is an important subject in mathematical biology. A cen tral problem is to study the long-term behavior of modeling systems. Most of these systems are governed by various evolutionary equations such as difference, ordinary, functional, and partial differential equations (see, e. g. , [165, 142, 218, 119, 55]). As we know, interactive populations often

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Population Dynamics Algebraic And Probabilistic Approach by Utkir A Rozikov

A population is a summation of all the organisms of the same group or species, which live in a particular geographical area, and have the capability of interbreeding. The main mathematical problem for a given population is to carefully examine the evolution (time dependent dynamics) of the population. The mathematical

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