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Titlebook: Mathematical Modeling; Christof Eck,Harald Garcke,Peter Knabner Textbook 2017 Springer International Publishing AG 2017 Differential Equat

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Textbook 2017 to derive mathematical models which help to understand real world phenomena. At the same time a wealth of important examples for the abstract concepts treated in the curriculum of mathematics degrees are given. An essential feature of this book is that mathematical structures are used as an orderin
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Basic Principles of Thermodynamics,quilibrium conditions can be formulated by means of thermodynamic potentials. Legendre transforms and differential forms are introduced as auxiliary means. The theory is extended to mixtures to include chemical reactions, i.e., the mass action law in equilibrium and also kinetic reactions.
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Ordinary Differential Equations,ies models from population dynamics. By means of qualitative analysis (using phase portraits) the long time behavior can be analyzed. The principle of linearized stability reduces the stability question to linear systems, where it can be completely studied. Finally also variational problems and optimal control problems are discussed.
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1615-2085 mples from applications in the natural and engineering scien.Mathematical models are the decisive tool to explain and predict phenomena in the natural and engineering sciences. With this book readers will learn to derive mathematical models which help to understand real world phenomena. At the same
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Textbook 2017re thoroughly introduced and applied in the modeling process. Examples of applications in the fields electrical networks, chemical reaction dynamics, population dynamics, fluid dynamics, elasticity theory and crystal growth are treated comprehensively..
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Continuum Mechanics,angular momentum in their pointwise form are systematically derived. It is demonstrated how the second law of thermodynamics, the principle of frame difference and symmetries restrict the form of constitutive relations. Finally, several examples for concrete theories are given.
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