Harrison / Bard | Kinetic Theory of Living Pattern | Buch | 978-0-521-01991-0 | www.sack.de

Buch, Englisch, Band 28, 376 Seiten, Format (B × H): 152 mm x 229 mm, Gewicht: 616 g

Reihe: Developmental and Cell Biology Series

Harrison / Bard

Kinetic Theory of Living Pattern


Erscheinungsjahr 2005
ISBN: 978-0-521-01991-0
Verlag: Cambridge University Press

Buch, Englisch, Band 28, 376 Seiten, Format (B × H): 152 mm x 229 mm, Gewicht: 616 g

Reihe: Developmental and Cell Biology Series

ISBN: 978-0-521-01991-0
Verlag: Cambridge University Press


Development of the shapes of living organisms and their parts is a field of science in which there are no generally accepted theoretical principles. What form these principles are likely to take, when they emerge, is a subject in which there is a wide gulf of disagreement between physical scientists and experimental biologists. This book contains both an extensive philosophical commentary on this dichotomy in views and an exposition of the type of theory most favoured by physical scientists. In this theory living form is a manifestation of the dynamics of chemical change and physical transport or other physics of spatial communication. The reaction-diffusion theory, as initiated by Turing in 1952 and since elaborated by Prigogine and by Gierer and Meinhardt among others, is discussed in detail at a level that requires a good knowledge of a first course in calculus, but no more than that. The great growth of molecular biology has tended to overshadow the increase in our understanding of the nature of these kinetic processes. This book seeks to reawaken interest in dynamics in the hope that a better balance between the importance of things and the importance of actions may emerge in the biology of the 21st century.

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Preface; Part I. Macroscopics Without Mathematics: 1. Introduction; 2. Morphogen: one word for at least two concepts; 3. Pictorial reasoning in kinetic theory of pattern and form; 4. Structure, equilibrium, kinetics; Part II. Pattern-Forming Processes: 5. The making and breaking of symmetry; 6. Matters needing mathematics: an introduction; 7. Kinetic models for stable pattern: an introduction; Part III. Bringing Experiment and Theory Together: 8. Classifications; 9. Non-linear reaction-diffusion models; 10. Approaching agreement?; References; Index.



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