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Mathematical Modeling in Economics, Ecology and the Environment

par Hritonenko, Natali. Collection : Springer Optimization and Its Applications, 1931-6828 ; . 88 Mention d'édition :2nd ed. 2013. Détails physiques : XVII, 296 p. 34 illus., 8 illus. in color. online resource. ISBN :9781461493112.
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Exemplaires : http://dx.doi.org/10.1007/978-1-4614-9311-2

Preface -- 1. Introduction: Principles and Tools of Mathematical Modeling. Part I. Models of Controlled Economic Systems -- 2. Aggregate Models of Economic Dynamics -- 3. Modeling of Technological Change -- 4. Models with Heterogeneous Capital -- 5. Optimization of Economic Renovation -- Part II. Models in Ecology and Environment -- 6. Mathematical Models of Biological Populations -- 7. Modeling and Control of Biological Communities -- 8. Models of Air Pollution Propagation -- 9. Models of Water Pollution Propagation -- Part III. Models of Economic-Environmental Systems -- 10. Modeling of Non-Renewable Resources -- 11. Modeling of Environmental Protection -- 12. Models of Global Dynamics: from the Club of Rome to Integrated Assessment.- Index.

Updated to textbook form by popular demand, this second edition discusses diverse mathematical models used in economics, ecology, and the environmental sciences with emphasis on control and optimization. It is intended for graduate and upper-undergraduate course use, however, applied mathematicians, industry practitioners, and a vast number of interdisciplinary academics will find the presentation highly useful. Core topics of this text are: ·         Economic growth and technological development ·         Population dynamics and human impact on the environment ·         Resource extraction and scarcity ·         Air and water contamination ·         Rational management of the economy and environment ·         Climate change and global dynamics The step-by-step approach taken is problem-based and easy to follow. The authors aptly demonstrate that the same models may be used to describe different economic and environmental processes and that similar investigation techniques are applicable to analyze various models. Instructors will appreciate the substantial flexibility that this text allows while designing their own syllabus. Chapters are essentially self-contained and may be covered in full, in part, and in any order. Appropriate one- and two-semester courses include, but are not limited to, Applied Mathematical Modeling, Mathematical Methods in Economics and Environment, Models of Biological Systems, Applied Optimization Models, and Environmental Models. Prerequisites for the courses are Calculus and, preferably, Differential Equations.

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