The book neither derives mathematical formulae, nor does it describe modeling software, instead focusing on the fundamental concepts behind mathematical models.
Produktinformation
Utgivningsdatum:2012-12-14
Mått:210 x 279 x 17 mm
Vikt:926 g
Format:Inbunden
Språk:Engelska
Antal sidor:252
Upplaga:2013
Förlag:Springer-Verlag Berlin and Heidelberg GmbH & Co. KG
Dieter Imboden is Professor of Environmental Physics. His research concerns the study of physical processes in aquatic systems as well as problems of energy and climate politics. He is President of the Research Council of the Swiss National Science Foundation (SNSF) Stefan Pfenninger joined IIASA's Risk, Policy and Vulnerability Program (RPV) in January 2010. He is contributing to RPV's research on resilience, adaptation and renewable energy. Stefan holds a BSc in Environmental Science from ETH Zurich and an MSc in Environmental Technology from Imperial College London.
Recensioner i media
From the book reviews: "This book is a translation of the German text ... by D. M. Imboden and S. Koch. It was developed on the basis of lecture notes for the course in Systems Analysis taught at the Swiss Federal Institute of Technology (ETH) Zurich for over twelve years and has been tested in the classroom many times. ... Warmly recommended as a concise but comprehensive introduction to mathematical modeling." (Svitlana P. Rogovchenko, zbMATH, Vol. 1302, 2015) "Imboden and Pfenninger have written a marvelous book that explores detailed systems analysis for a large variety of systems. The book gives a gentle introduction to one-parameter systems with a simple lake model. ... this book is an excellent overview of systems analysis with varied examples and detailed explanations. It is worth having in your library." (David S. Mazel, MAA Reviews, February, 2014)
Innehållsförteckning
1. Introduction.- 2. Mathematical models.- 3. Static models.- 4. Linear one dimensional models.- 5. Linear multi dimensional Models.- 6. Non-linear models.- 7. Time discrete models.- 8. Models in time and space.- A. List of symbols.- B. Dimensions and units.- C. Formulary.- D. Eigenvalues.- E. Time-dependent diffusion equation.- Bibliography.- Index.