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Dynamical Systems for Biological Modeling : an Introduction.

Author: Fred Brauer; Christopher Kribs; Alison M Etheridge; Louis J Gross; Suzanne Lenhart
Publisher: Boca Raton : Chapman and Hall/CRC, 2015.
Series: Advances in Applied Mathematics Ser.
Edition/Format:   eBook : Document : EnglishView all editions and formats
Summary:
Dynamical Systems for Biological Modeling: An Introduction prepares both biology and mathematics students with the understanding and techniques necessary to undertake basic modeling of biological systems. It achieves this through the development and analysis of dynamical systems.
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Genre/Form: Electronic books
Additional Physical Format: Print version:
Brauer, Fred.
Dynamical Systems for Biological Modeling : An Introduction.
Boca Raton : Chapman and Hall/CRC, ©2015
Material Type: Document, Internet resource
Document Type: Internet Resource, Computer File
All Authors / Contributors: Fred Brauer; Christopher Kribs; Alison M Etheridge; Louis J Gross; Suzanne Lenhart
ISBN: 9781498774048 1498774040
OCLC Number: 1036747647
Description: 1 online resource (482 pages).
Contents: Front Cover; Contents; Preface; Acknowledgments; I. Elementary Topics; 1. Introduction to Biological Modeling; 2. Difference Equations (Discrete Dynamical Systems); 3. First-Order Differential Equations (Continuous Dynamical Systems); 4. Nonlinear Differential Equations; II: More Advanced Topics; 5. Systems of Differential Equations; 6. Topics in Modeling Systems of Populations; 7. Systems with Sustained Oscillations and Singularities; III. Appendices; A. An Introduction to the Use of MapleTM; B. Taylor's Theorem and Linearization; C. Location of Roots of Polynomial Equations. D. Stability of Equilibrium of Difference EquationsAnswers to Selected Exercises; Bibliography; Back Cover.
Series Title: Advances in Applied Mathematics Ser.

Abstract:

Dynamical Systems for Biological Modeling: An Introduction prepares both biology and mathematics students with the understanding and techniques necessary to undertake basic modeling of biological systems. It achieves this through the development and analysis of dynamical systems.

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