Titlebook: Differential Equations Models in Biology, Epidemiology and Ecology; Proceedings of a Con Stavros Busenberg,Mario Martelli Conference procee

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Mathematical Model for the Dynamics of a Phytoplankton Population[9], N. Shigesada and A. Okubo [7], H. Ishii and I. Takagi [4]). In [9] the coupled dynamics of phytoplankton and nutrient is considered with a sinking term for the phytoplankton and both the algae and the nutrient diffusing with the same diffusion coefficient. A unique solution of the corresponding

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Some Delay Models for Juvenile vs. Adult Competitione interactions that have been formulated have been done so with regard to highly aggregate state variables at the total population level and have ignored differences between individual organisms, in effect treating all individuals of a species as identical. Biological populations generally consist,

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Asperity

Generic Failure of Persistence and Equilibrium Coexistence in a Model of ,-species Competition in anhas no steady state coexistence in general if . > ., and there is always a saturated equilibrium which must be on the boundary of the state space. Thus the system does not exhibit any form of persistence.

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Differential Equations Models in Biology, Epidemiology and Ecology978-3-642-45692-3Series ISSN 0341-633X Series E-ISSN 2196-9981

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George Eaton Simpson,J. Milton Yingerd characterizations of classical interest. This conference, in honor of Kenneth Cooke and his contributions to theories involving age structure, social structure, and delays, is testament to the modern trend, and to the recognition that simplistic theories that ignore population structure often are seriously flawed in their predictions.

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https://doi.org/10.1007/978-3-642-45692-3Ecology; Mathematical Biology; Population Dynamics; differential equation; epidemiological; epidemiology;

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Lecture Notes in Biomathematicshttp://image.papertrans.cn/d/image/278673.jpg