Mathematical ModellingThe application of mathematical modelling to physical, economic, and social systems is growing rapidly. This book describes the more important techniques of mathematical modelling, and shows how to apply these techniques to a variety of problems. Each chapter covers a different mathematical technique, discusses the kinds of situations in which it is useful, and shows how to apply the technique to different fields. Examples are drawn from many subjects, including physics, chemistry, economics, demography, biology, medicine, ecology, traffic flow, and others. |
Contents
Need Techniques | 1 |
Mathematical Modelling Through Ordinary Differential | 30 |
Mathematical Modelling Through Systems of Ordinary | 53 |
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amount applied arise assume balanced becomes boundary called communication component consider constant continuous corresponding cost curve define denote depends determine difference difference equation differential equation directed Discuss distribution draw dynamic Earth edges elements energy entropy equal equilibrium estimate EXERCISE expressed Figure fixed force function functional equation given gives graph increases independent individual initial integral equation interval invested known length linear mass Mathematical Modelling matrix maximize maximum measure method motion moves negative obtained optimal particle path period persons planet population positive possible principle probability problem programming proportional relation represented respectively result satisfies Show situation solution solve species stable surface techniques theory tion transform unit variables velocity vertex vertices volume weighted zero