Tewfik Sari's Books

The Chemostat

Mathematical Theory of Microorganism Cultures

By: Jérôme Harmand,Claude Lobry,Alain Rapaport,Tewfik Sari

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The Chemostat

Mathematical Theory of Microorganism Cultures

By: Jérôme Harmand,Claude Lobry,Alain Rapaport,Tewfik Sari

Invented by J. Monod, and independently by A. Novick and L. Szilard, in 1950, the chemostat is both a micro-organism culturing device and an abstracted ecosystem managed by a controlled nutrient flow. This book studies mathematical models of single species growth as well as competition models of multiple species by integrating recent work in theoretical ecology and population dynamics. Through a modeling approach, the hypotheses and conclusions drawn from the main mathematical results are analyzed and interpreted from a critical perspective. A large emphasis is placed on numerical simulations of which prudent use is advocated. The Chemostat is aimed at readers possessing degree-level mathematical knowledge and includes a detailed appendix of differential equations relating to specific notions and results used throughout this book.

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Page Count

223

Publisher

John Wiley & Sons

Published Date

ISBN 10

1119437199

ISBN 13

9781119437192

Optimal Control in Bioprocesses

Pontryagin's Maximum Principle in Practice

By: Jérôme Harmand,Claude Lobry,Alain Rapaport,Tewfik Sari

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Optimal Control in Bioprocesses

Pontryagin's Maximum Principle in Practice

By: Jérôme Harmand,Claude Lobry,Alain Rapaport,Tewfik Sari

Optimal control is a branch of applied mathematics that engineers need in order to optimize the operation of systems and production processes. Its application to concrete examples is often considered to be difficult because it requires a large investment to master its subtleties. The purpose of Optimal Control in Bioprocesses is to provide a pedagogical perspective on the foundations of the theory and to support the reader in its application, first by using academic examples and then by using concrete examples in biotechnology. The book is thus divided into two parts, the first of which outlines the essential definitions and concepts necessary for the understanding of Pontryagin’s maximum principle – or PMP – while the second exposes applications specific to the world of bioprocesses. This book is unique in that it focuses on the arguments and geometric interpretations of the trajectories provided by the application of PMP.

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