Details

Title Evolution Equations Arising in the Modelling of Life Sciences (International Series of Numerical Mathematics)
Author Messoud Efendiev
Binding Papeback
Condition New
Pages 217
Volumes 1
Language ENG
Publisher Springer (India) Private Limited
Publication date pp. 217
Illustrated Yes
Features Illustrated
Bookseller's Inventory # 6372489014
ISBN 9783034807807 / 3034807805
Weight 0.73 lbs (0.33 kg)
Dimensions 9.21 x 6.14 x 0.49 in (23.39 x 15.60 x 1.24 cm)
Themes
- Topical: Ecology
Category Mathematics
Dewey Decimal Code 515.353
Quantity available 4

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From the publisher

This book deals with the modeling, analysis and simulation of problems arising in the life sciences, and especially in biological processes. The models and findings presented result from intensive discussions with microbiologists, doctors and medical staff, physicists, chemists and industrial engineers and are based on experimental data. They lead to a new class of degenerate density-dependent nonlinear reaction-diffusion convective equations that simultaneously comprise two kinds of degeneracy: porous-medium and fast-diffusion type degeneracy. To date, this class is still not clearly understood in the mathematical literature and thus especially interesting. The author both derives realistic life science models and their above-mentioned governing equations of the degenerate types and systematically studies these classes of equations. In each concrete case well-posedness, the dependence of solutions on boundary conditions reflecting some properties of the environment, and the large-time behavior of solutions are investigated and in some instances also studied numerically.

From the rear cover

This book deals with the modeling, analysis and simulation of problems arising in the life sciences, and especially in biological processes. The models and findings presented result from intensive discussions with microbiologists, doctors and medical staff, physicists, chemists and industrial engineers and are based on experimental data. They lead to a new class of degenerate density-dependent nonlinear reaction-diffusion convective equations that simultaneously comprise two kinds of degeneracy: porous-medium and fast-diffusion type degeneracy. To date, this class is still not clearly understood in the mathematical literature and thus especially interesting.

The author both derives realistic life science models and their above-mentioned governing equations of the degenerate types and systematically studies these classes of equations. In each concrete case well-posedness, the dependence of solutions on boundary conditions reflecting some properties of the environment, and the large-time behavior of solutions are investigated and in some instances also studied numerically.

About the author

Messoud Efendiev is professor of mathematics, especially dynamical system, at the Helmholtz Center Munich, Germany.

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