Mathematics as a Laboratory Tool: Dynamics, Delays and Noise
This introductory textbook is based on the premise that the foundation of good science is good data. The educational challenge addressed by this introductory textbook is how to present a sampling of the wide range of mathematical tools available for laboratory research to well-motivated students with a mathematical background limited to an introductory course in calculus.
"1136503087"
Mathematics as a Laboratory Tool: Dynamics, Delays and Noise
This introductory textbook is based on the premise that the foundation of good science is good data. The educational challenge addressed by this introductory textbook is how to present a sampling of the wide range of mathematical tools available for laboratory research to well-motivated students with a mathematical background limited to an introductory course in calculus.
44.99 In Stock
Mathematics as a Laboratory Tool: Dynamics, Delays and Noise

Mathematics as a Laboratory Tool: Dynamics, Delays and Noise

by John Milton, Toru Ohira
Mathematics as a Laboratory Tool: Dynamics, Delays and Noise

Mathematics as a Laboratory Tool: Dynamics, Delays and Noise

by John Milton, Toru Ohira

eBook2014 (2014)

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Overview

This introductory textbook is based on the premise that the foundation of good science is good data. The educational challenge addressed by this introductory textbook is how to present a sampling of the wide range of mathematical tools available for laboratory research to well-motivated students with a mathematical background limited to an introductory course in calculus.

Product Details

ISBN-13: 9781461490968
Publisher: Springer-Verlag New York, LLC
Publication date: 09/18/2014
Sold by: Barnes & Noble
Format: eBook
File size: 7 MB

About the Author

About The Author
John Milton, Professor of Biology and William R. Kenan Jr Chair n Computational Neuroscience, The Claremont Colleges; Adjunct Professor of Biotechnology, Keck Graduate Institute Toru Ohira, Professor Mathematics, Graduate School of Mathematics, Nagoya University, Japan

Table of Contents

Science and the mathematics of black boxes.- The mathematics of change.- Equilibria and steady states.- Stability.- Fixed–points: Creation and destruction.- Transient dynamics.- Frequency domain I: Bode plots and transfer functions.- Frequency domain II: Fourier analysis and power spectra.- Feedback and control systems.- Oscillations.- Beyond limit cycles.- Random perturbations.- Noisy dynamical systems.- Random walkers.- Thermodynamic perspectives.
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