The consumer-resource relationship : mathematical modeling /

Better known as the "predator-prey relationship," the consumer-resource relationship means the situation where a single species of organisms consumes for survival and reproduction. For example, Escherichia coli consumes glucose, cows consume grass, cheetahs consume baboons; these three ver...

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Bibliographic Details
Main Author: Lobry, C. (Claude) (Author)
Format: eBook
Language:English
Published: London : Hoboken, NJ : ISTE Ltd. ; John Wiley & Sons, Inc., 2018.
Series:Chemical engineering series (ISTE Ltd). Chemostat and bioprocesses set ; v. 2.
Subjects:
Online Access:Connect to the full text of this electronic book

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245 1 4 |a The consumer-resource relationship :  |b mathematical modeling /  |c Claude Lobry. 
264 1 |a London :  |b ISTE Ltd. ;  |a Hoboken, NJ :  |b John Wiley & Sons, Inc.,  |c 2018. 
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490 1 |a Chemical engineering series (ISTE Ltd). Chemostat and bioprocesses set ;  |v volume 2 
504 |a Includes bibliographical references and index. 
588 0 |a Online resource; title from PDF title page (EBSCO, viewed August 06, 2018). 
520 |a Better known as the "predator-prey relationship," the consumer-resource relationship means the situation where a single species of organisms consumes for survival and reproduction. For example, Escherichia coli consumes glucose, cows consume grass, cheetahs consume baboons; these three very different situations, the first concerns the world of bacteria and the resource is a chemical species, the second concerns mammals and the resource is a plant, and in the final case the consumer and the resource are mammals, have in common the fact of consuming. In a chemostat, microorganisms generally consume (abiotic) minerals, but not always, bacteriophages consume bacteria that constitute a biotic resource. 'The Chemostat' book dealt only with the case of abiotic resources. Mathematically this amounts to replacing in the two equation system of the chemostat the decreasing function by a general increasing then decreasing function. This simple change has greatly enriched the theory. This book shows in this new framework the problem of competition for the same resource 
505 8 |a 5.4. Bifurcation delay -- 5.4.1. Another surprising simulation -- 5.4.2. One more surprise -- 5.4.3. The Shiskova-Neishtadt theorem -- 5.5. Historical and bibliographical remarks -- Appendices -- Appendix 1: Differential Equations and Vector Fields -- Appendix 2: Planar Vector Field -- Appendix 3: Discontinuous Planar Vector Fields -- Bibliography -- Index -- Other titles from iSTE in Chemical Engineering -- EULA. 
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830 0 |a Chemical engineering series (ISTE Ltd).  |p Chemostat and bioprocesses set ;  |v v. 2. 
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