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Elements of Mathematical Ecology

Elements of Mathematical Ecology

£86.99

  • Author: Mark Kot, University of Washington
  • Date Published: July 2001
  • availability: Available
  • format: Paperback
  • isbn: 9780521001502

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  • 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 is devoted to simple, unstructured population models that ignore much of the variability found in natural populations for the sake of tractability. Topics covered include density dependence, bifurcations, demographic stochasticity, time delays, population interactions (predation, competition, and mutualism), and the application of optimal control theory to the management of renewable resources. The second part of this book is devoted to structured population models, covering spatially-structured population models (with a focus on reaction-diffusion models), age-structured models, and two-sex models. Suitable for upper level students and beginning researchers in ecology, mathematical biology and applied mathematics, the volume includes numerous clear line diagrams that clarify the mathematics, relevant problems thoughout the text that aid understanding, and supplementary mathematical and historical material that enrich the main text.

    • A complete introduction to the mathematics needed for the study of population ecology
    • Written from the author's tried-and-tested lecture notes
    • Numerous clear line diagrams throughout clarify the mathematics
    • Relevant problems throughout the text aid understanding
    • Also includes supplementary mathematical and historical material that enrich the main text
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    Reviews & endorsements

    'Kot's current compilation will prove extremely useful …'. Acta Biotheoretica

    'Kot's book fills the need for a rigorous, graduate-level textbook in mathematical population ecology, and does it very well'. Quarterly Review of Biology

    'This is a further important book in the field of the theoretical ecology … the volume will prove invaluable to all students of mathematical biology and theoretical ecology.' Folia Geobotanica

    '… suitable for a year's course of study for upper level students and beginning researchers in ecology, mathematical biology and applied mathematics. … an excellent introduction to mathematical ecology for the reader with an appropriate mathematical background (calculus, differential equations and probability theory).' Zentralblatt MATH

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    Product details

    • Date Published: July 2001
    • format: Paperback
    • isbn: 9780521001502
    • length: 464 pages
    • dimensions: 244 x 170 x 24 mm
    • weight: 0.73kg
    • contains: 239 b/w illus. 11 tables
    • availability: Available
  • Table of Contents

    Preface
    Part I. Unstructured Population Models
    Section A. Single Species Models:
    1. Exponential, logistic and Gompertz growth
    2. Harvest models - bifurcations and breakpoints
    3. Stochastic birth and death processes
    4. Discrete-time models
    5. Delay models
    6. Branching processes
    Section B. Interacting Populations:
    7. A classical predator-prey model
    8. To cycle or not to cycle
    9. Global bifurcations in predator-prey models
    10. Chemosts models
    11. Discrete-time predator-prey models
    12. Competition models
    13. Mutualism models
    Section C. Dynamics of Exploited Populations:
    14. Harvest models and optimal control theory
    Part II. Structured Population Models
    Section D. Spatially-Structured Models:
    15. Spatially-structured models
    16. Spatial steady states: linear problems
    17. Spatial steady states: nonlinear problems
    18. Models of spread
    Section E. Age-Structured Models:
    19. An overview of linear age-structured models
    20. The Lokta integral equation
    21. The difference equation
    22. The Leslie matrix
    23. The McKendrick-von Foerster PDE
    24. Some simple nonlinear models
    Section F. Gender-Structured Models:
    25. Two-sex models
    References
    Index.

  • Author

    Mark Kot, University of Washington

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