The activation dynamics of nets are considered from a rigorous mathematical point of view.
A net is identified with the dynamical system defined by a continuously differentiable vector …

Growing evidence suggests that temporally fluctuating environments are important in
maintaining variation both within and between species. To date, however, studies of genetic …

It has been over a decade since the release of the now classic original edition of Murray's
Mathematical Biology. Since then mathematical biology has grown at an astonishing rate …

Elements of Mathematical Ecology provides an introduction to classical and modern
mathematical models, methods, and issues in population ecology. The first part of the book …

In this chapter we study models for the growth of a single population. Some of these models
will be used in the sequel as constituents for models of interacting popula tions …

[ ( hy)] Page 1 SIAM J. APPL. MATH. Vol. 55,No. pp. 763--783, June 1995 1995 Society for
Industrial and Applied Mathematics 011 GLOBAL STABILITY FOR A CLASS OF PREDATOR-PREY …

This paper considers a class of deterministic models of three interacting populations with a
view towards determining when all of the populations persist. In analytical terms persistence …

Ecological Dynamics is unique in that it can serve both as an introductory text in numerous
ecology courses and as a resource for more advanced work. It provides a flexible …

Global bifurcation analysis of a class of general predator–prey models with a strong Allee
effect in prey population is given in details. We show the existence of a point-to-point …

Quantitative approaches to evolutionary biology traditionally consider evolutionary change
in isolation from an important pressure in natural selection: the demography of coevolving …