Ebook Info
- Published: 2015
- Number of pages: 336 pages
- Format: PDF
- File Size: 3.81 MB
- Authors: Benoît Perthame
Description
This book presents several fundamental questions in mathematical biology such as Turing instability, pattern formation, reaction-diffusion systems, invasion waves and Fokker-Planck equations. These are classical modeling tools for mathematical biology with applications to ecology and population dynamics, the neurosciences, enzymatic reactions, chemotaxis, invasion waves etc. The book presents these aspects from a mathematical perspective, with the aim of identifying those qualitative properties of the models that are relevant for biological applications. To do so, it uncovers the mechanisms at work behind Turing instability, pattern formation and invasion waves. This involves several mathematical tools, such as stability and instability analysis, blow-up in finite time, asymptotic methods and relative entropy properties. Given the content presented, the book is well suited as a textbook for master-level coursework.
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Free Download Parabolic Equations in Biology: Growth, reaction, movement and diffusion (Lecture Notes on Mathematical Modelling in the Life Sciences) in PDF format
Parabolic Equations in Biology: Growth, reaction, movement and diffusion (Lecture Notes on Mathematical Modelling in the Life Sciences) PDF Free Download
Download Parabolic Equations in Biology: Growth, reaction, movement and diffusion (Lecture Notes on Mathematical Modelling in the Life Sciences) 2015 PDF Free
Parabolic Equations in Biology: Growth, reaction, movement and diffusion (Lecture Notes on Mathematical Modelling in the Life Sciences) 2015 PDF Free Download
Download Parabolic Equations in Biology: Growth, reaction, movement and diffusion (Lecture Notes on Mathematical Modelling in the Life Sciences) PDF
Free Download Ebook Parabolic Equations in Biology: Growth, reaction, movement and diffusion (Lecture Notes on Mathematical Modelling in the Life Sciences)