Titlebook: Mathematical Biology; James D. Murray Textbook 19891st edition Springer-Verlag Berlin Heidelberg 1989 biomathematics.epidemiology.mathemat

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Evolution and Developmental Programmes, point of view. This chapter has no mathematics . and is more or less a stand-alone biological chapter. However, the concepts developed and their practical applications are firmly based on the models, and their analysis, presented and elaborated in earlier chapters, particularly Chapters 14 and 17.

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0067-8821 t inderdisciplinary field. Thistextbook is an account of some of the major techniques andmodels used and of some genuine practical applications drawnfrom current areas of research interest in, for example,population ecology, developmental biology, physiology,epidemiology and evolution. It provides t

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Biological Oscillators and Switches,can have periods from a few seconds to hours and even days and weeks. We shall consider some in detail in this chapter but mention here a few others from the large number of areas of current research involving biological oscillators.

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BRAVE

Biological Waves: Multi-species Reaction Diffusion Models,actants are involved, concentrating on reaction diffusion mechanisms, of the type derived in Section 9.2 (Equation (9.18)) namely . where . is the vector of reactants, . the nonlinear reaction kinetics and . the matrix of diffusivities, taken here to be constant.

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Neural Models of Pattern Formation,essages along the axon to the synapses which in turn pass signals on to the dendrites of other cells. This neuronal process is central to brain functioning. The axons are the connectors and make up the white matter in the brain with the dendrites and synapses making up the grey matter.

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Epidemic Models and the Dynamics of Infectious Diseases, 2, is typical: ‘The length of the interval between successive periodic visitations corresponds with the period of a single revolution of the lunar node, and a double revolution of the lunar apse time’.

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