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Essential Mathematical Biology is a self-contained introduction to this fast-growing field. Aimed primarily at 3rd and 4th year undergraduate students in mathematics it covers classical material but gives pointers to cutting-edge research. A website with solutions and additional material provides up-to-date support and a first point of reference for new developments in Mathematical Biology.
Covers standard courses in mathematical biology in the UK and the US Covers classical material, but gives pointers to cutting-edge research A website with solutions and additional material provides up-to-date support Bullets key concepts at the beginning of each chapter and provides a chapter summary at the end
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Essential Mathematical Biology is a self-contained introduction to the fast-growing field of mathematical biology. Written for students with a mathematical background, it sets the subject in its historical context and then guides the reader towards questions of current research interest, providing a comprehensive overview of the field and a solid foundation for interdisciplinary research in the biological sciences. A broad range of topics is covered including: Population dynamics, Infectious diseases, Population genetics and evolution, Dispersal, Molecular and cellular biology, Pattern formation, and Cancer modelling. This book will appeal to 3rd and 4th year undergraduate students studying mathematical biology. A background in calculus and differential equations is assumed, although the main results required are collected in the appendices. A dedicated website at www.springer.co.uk/britton/ accompanies the book and provides furtherexercises, more detailed solutions to exercises in the book, and links to other useful sites.
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