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Dynamical systems in population biology

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Dynamical systems in population biology

紀錄類型:	書目-電子資源 : Monograph/item
正題名/作者:	Dynamical systems in population biologyby Xiao-Qiang Zhao.
作者:	Zhao, Xiao-Qiang.
出版者:	Cham :Springer International Publishing :2017.
面頁冊數:	xv, 413 p. :ill., digital ;24 cm.
Contained By:	Springer eBooks
標題:	Population biologyMathematical models.
電子資源:	http://dx.doi.org/10.1007/978-3-319-56433-3
ISBN:	9783319564333$q(electronic bk.)

Dynamical systems in population biology
Zhao, Xiao-Qiang.

Dynamical systems in population biology[electronic resource] /by Xiao-Qiang Zhao. - 2nd ed. - Cham :Springer International Publishing :2017. - xv, 413 p. :ill., digital ;24 cm. - CMS books in mathematics,1613-5237. - CMS books in mathematics..

Dissipative Dynamical Systems -- Monotone Dynammics -- Nonautonomous Semiflows -- A Discrete-Time Chemostat Model -- N-Species Competition in a Periodic Chemostat -- Almost Periodic Competitive Systems -- Competitor-Competitor-Mutualist Systems -- A Periodically Pulsed Bioreactor Model -- A Nonlocal and Delayed Predator-Prey Model -- Traveling Waves in Bistable Nonlinearities -- The Theory of Basic Reproduction Ratios -- A Population Model with Periodic Delay -- A Periodic Reaction-Diffusion SIS Model -- A Nonlocal Spatial Model for Lyme Disease.

This research monograph provides an introduction to the theory of nonautonomous semiflows with applications to population dynamics. It develops dynamical system approaches to various evolutionary equations such as difference, ordinary, functional, and partial differential equations, and pays more attention to periodic and almost periodic phenomena. The presentation includes persistence theory, monotone dynamics, periodic and almost periodic semiflows, basic reproduction ratios, traveling waves, and global analysis of prototypical population models in ecology and epidemiology. Research mathematicians working with nonlinear dynamics, particularly those interested in applications to biology, will find this book useful. It may also be used as a textbook or as supplementary reading for a graduate special topics course on the theory and applications of dynamical systems. Dr. Xiao-Qiang Zhao is a University Research Professor at Memorial University of Newfoundland, Canada. His main research interests involve applied dynamical systems, nonlinear differential equations, and mathematical biology. He is the author of more than 100 papers, and his research has played an important role in the development of the theory and applications of monotone dynamical systems, periodic and almost periodic semiflows, uniform persistence, and basic reproduction ratios.

ISBN: 9783319564333$q(electronic bk.)

Standard No.: 10.1007/978-3-319-56433-3doiSubjects--Topical Terms:

185318
Population biology
--Mathematical models.

LC Class. No.: QH352

Dewey Class. No.: 577.88015118

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520 $a This research monograph provides an introduction to the theory of nonautonomous semiflows with applications to population dynamics. It develops dynamical system approaches to various evolutionary equations such as difference, ordinary, functional, and partial differential equations, and pays more attention to periodic and almost periodic phenomena. The presentation includes persistence theory, monotone dynamics, periodic and almost periodic semiflows, basic reproduction ratios, traveling waves, and global analysis of prototypical population models in ecology and epidemiology. Research mathematicians working with nonlinear dynamics, particularly those interested in applications to biology, will find this book useful. It may also be used as a textbook or as supplementary reading for a graduate special topics course on the theory and applications of dynamical systems. Dr. Xiao-Qiang Zhao is a University Research Professor at Memorial University of Newfoundland, Canada. His main research interests involve applied dynamical systems, nonlinear differential equations, and mathematical biology. He is the author of more than 100 papers, and his research has played an important role in the development of the theory and applications of monotone dynamical systems, periodic and almost periodic semiflows, uniform persistence, and basic reproduction ratios.
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