生物数学（第二版）（英文版）
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内容提要：
Mathematics has always benefited from its involvement with developing sciences.Each successive interaction revitalises and enhances the field. Biomedical science is clearly the premier science of the foreseeable future. For the continuing health of their subject mathematicians must become involved with biology. With the example of how mathematics has benefited from and influenced physics, it is clear that if mathematicians do not become involved in the biosciences they will simply not be a part of what are likely to be the most important and exciting scientific discoveries of .all time.
目录：
1. Continuous Population Models for Single Species
2. Discrete Population Models for a Single Species 3. Continuous Models for Interacting Populations 4. Discrete Growth Models for Interacting Populations 5. Reaction Kinetics 6. Biological Oscillators and Switches 7. Belousov-Zhabotinskii Reaction 8. Perturbed and Coupled Oscillators and Black Holes 9. Reaction Diffusion, Chemotaxis and Non-local Mechanisms 10. Oscillator Generated Wave Phenomena and Central Pattern Generators 11. Biological Waves: Single Species Models 12. Biological Waves: Multi-species Reaction Diffusion Models 13. Travelling Waves in Reaction Diffusion Systems with Weak Diffusion: Analytical Techniques and Results 14. Spatial Pattern Formation with Reaction/Population Interaction Diffusion Mechanisms 15. Animal Coat Patterns and Other Practical Applications of Reaction Diffusion Mechanisms 16. Neural Models of Pattern Formation 17. Mechanical Models for Generating Pattern and Form in Development 18. Evolution and Developmental Programmes 19. Epidemic Models and the Dynamics of Infectious Diseases 20. Geographic Spread of Epidemics Appendices Bibliography Index 前言：
Mathematics has always benefited from its involvement with developing sciences.Each successive interaction revitalises and enhances the field. Biomedical science is clearly the premier science of the foreseeable future. For the continuing health of their subject mathematicians must become involved with biology. With the example of how mathematics has benefited from and influenced physics, it is clear that if mathematicians do not become involved in the biosciences they will
simply not be a part of what are likely to be the most important an..
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