Titlebook: Dynamical Systems in Population Biology; Xiao-Qiang Zhao Book 2017Latest edition Springer International Publishing AG 2017 Global Attracto

Antimicrobial

https://doi.org/10.1007/978-3-319-56433-3Global Attractors; Uniform Persistence; Coexistence States; Monotone Dynamics; Nonautonomous Semiflows; P

使腐爛

978-3-319-85911-8Springer International Publishing AG 2017

GOAD

Xiao-Qiang ZhaoServes as a comprehensive reference book for researchers in applied dynamical systems and mathematical biology.Includes prototypical models in population ecology and epidemiology.Provides a combinatio

Tailor

CMS Books in Mathematicshttp://image.papertrans.cn/e/image/283886.jpg

過份艷麗

Stichprobenverfahren und Stichprobengr??edic differential system can be investigated via its associated Poincaré map. The aim of this chapter is to introduce basic definitions and develop main tools in the theory of discrete dynamical systems. In Section . we present concepts of limit sets and attractors and some fundamental theorems such

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GAVEL

Stichprobenverfahren und Stichprobengr??eonomous semiflows on phase spaces. The purpose of this chapter is to develop the theory of nonautonomous semiflows. It is well known that the existence and stability of periodic solutions of a periodic differential system are equivalent to those of fixed points of its associated Poincaré map (see, e

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Stichprobenverfahren und Stichprobengr??emple lake system, of the wastewater treatment process, or of biological waste decomposition. Mathematical models of microbial growth and competition for a limiting substrate in a chemostat have played a central role in population biology. See [.] for a treatment of chemostat models. However, the cla

Euphonious

,Die zwei Pole der Pers?nlichkeit,th competition for a nonreproducing substrate, predict that at most one competitor population avoids extinction. However, the coexistence of competing populations is obvious in nature, and so in order to explain this, it seems necessary to relax at least one of the assumptions in these models. One n

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