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Subjects
Mathematical models, Biology, Искусство, Art, Biology -- Mathematical modelsShowing 1 featured edition. View all 1 editions?
Edition | Availability |
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1
Mathematical Biology: I: An Introduction
June 17, 2004, Springer
in English
- 3rd
0387952233 9780387952239
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Book Details
First Sentence
"The increasing study of realistic and practically useful mathematical models in population biology, whether we are dealing with a human population with or without its age distribution, population of an endangered species, bacterial or viral growth and so on, is a reflection of their use in helping to understand the dynamic processes involved and in making practical predictions."
Table of Contents
Preface to the Third Edition
Page vii
Preface to the First Edition
Page xi
1.
Continuous Population Models for Single Species
Page 1
2.
Discrete Population Models for a Single Species
Page 44
3.
Models for Interacting Populations
Page 79
4.
Temperature-Dependent Sex Determination (TSD)
Page 119
5.
Modelling the Dynamics of Marital Interaction: Divorce Prediction and Marriage Repair
Page 146
6.
Reaction Kinetics
Page 175
7.
Biological Oscillators and Switches
Page 218
8.
BZ Oscillating Reactions
Page 257
9.
Perturbed and Coupled Oscillators and Black Holes
Page 278
10.
Dynamics of Infectious Diseases
Page 315
11.
Reaction Diffusion, Chemotaxis, and Nonlocal Mechanisms
Page 395
12.
Oscillator-Generated Wave Phenomena
Page 418
13.
Biological Waves: Single-Species Models
Page 437
14.
Use and Abuse of Fractals
Page 484
Appendix A.
Phase Plane Analysis
Page 501
Appendix B.
Routh-Hurwitz Conditions, Jury Conditions, Descartes' Rule of Signs, and the Exact Solutions of a Cubic
Page 507
Bibliography
Page 513
Index
Page 537
Edition Notes
ID Numbers
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