Differential Equations Models in Biology, Epidemiology and Ecology Proceedings of a Conference held in Claremont California, January 13–16, 1990
The past forty years have been the stage for the maturation of mathematical biolo~ as a scientific field. The foundations laid by the pioneers of the field during the first half of this century have been combined with advances in ap plied mathematics and the computational sciences to create a vibra...
Other Authors: | , |
---|---|
Format: | eBook |
Language: | English |
Published: |
Berlin, Heidelberg
Springer Berlin Heidelberg
1991, 1991
|
Edition: | 1st ed. 1991 |
Series: | Lecture Notes in Biomathematics
|
Subjects: | |
Online Access: | |
Collection: | Springer Book Archives -2004 - Collection details see MPG.ReNa |
Table of Contents:
- Mathematical Biology
- The Problem of Relevant Detail
- Lifespans in Population Models: Using Time Delays
- Convergence to Equilibria in General Models of Unilingual-Bilingual Interactions
- The Sherman-Rinzel-Keizer Model for Bursting Electrical Activity in the Pancreatic ??-Cell
- Epidemiology
- Models for the Spread of Universally Fatal Diseases II
- Nonexistence of Periodic Solutions for a Class of Epidemiological Models
- On the Solution of the Two-Sex Mixing Problem
- Modelling the Effects of Screening in HIV Transmission Dynamics
- An S?E?I Epidemic Model with Varying Population Size
- Stability Change of the Endemic Equilibrium in Age-Structured Models for the Spread of S-I-R Type Infectious Diseases
- Ecology and Population Dynamics
- A Mathematical Model for the Dynamics of a Phytoplankton Population
- Some Delay Models for Juvenile vs. Adult Competition
- McKendrick Von Foerster Models for Patch Dynamics
- Generic Failure of Persistence and Equilibrium Coexistence in a Model of m-species Competition in an n-vessel Gradostat when m > n
- Boundedness of Solutions in Neutral Delay Predator-Prey and Competition Systems
- Some Examples of Nonstationary Populations of Constant Size
- Coexistence in Competition-Diffusion Systems
- Population Interactions with Growth Rates Dependent on Weighted Densities
- Global Stability in a Population Model with Dispersal and Stage Structure