Applied Mathematics: Body and Soul: Volume 1: Derivatives - download pdf or read online

By Kenneth Eriksson, Donald Estep, Claes Johnson

ISBN-10: 3642056598

ISBN-13: 9783642056598

ISBN-10: 3662057964

ISBN-13: 9783662057964

Applied arithmetic: physique & Soul is a arithmetic schooling reform venture built at Chalmers college of expertise and contains a sequence of volumes and software program. this system is inspired through the pc revolution commencing new probabilities of computational mathematical modeling in arithmetic, technology and engineering. It contains a synthesis of Mathematical research (Soul), Numerical Computation (Body) and alertness. Volumes I-III current a latest model of Calculus and Linear Algebra, together with constructive/numerical thoughts and functions meant for undergraduate courses in engineering and technological know-how. extra volumes current themes comparable to Dynamical structures, Fluid Dynamics, strong Mechanics and Electro-Magnetics on a complicated undergraduate/graduate point.

The authors are major researchers in Computational arithmetic who've written a variety of winning books.

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Read or Download Applied Mathematics: Body and Soul: Volume 1: Derivatives and Geometry in IR3 PDF

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Additional resources for Applied Mathematics: Body and Soul: Volume 1: Derivatives and Geometry in IR3

Example text

15 The Contraction Mapping Theorem . 18 The Implicit Function Theorem . 19 Newton's Method . . . . . 6 Contents Volume 3 Curves/Surfaces and the Gradient Level Curves . . . . . . Local Existence of Level Curves . Level Curves and the Gradient . Level Surfaces . . . . . . Local Existence of Level Surfaces Level Surfaces and the Gradient . 1 Introduction . . . . . . . . 2 Stationary Solutions . . . . . . . 3 Linearization at a Stationary Solution . . 5 Stability Factors .

1 Introduction . . . . . . . . . . 2 The Special Case of a Surface in a Plane . . 1 Introduction . . . . . . . . . 2 An Irrotational Field Is a Potential Field . 3 A Counter-Example for a Non-Convex 0 . 1 Introduction . . . 2 Center of Mass . . . . 3 Archimedes' Principle . . 1 Introduction . 2 Heat Conduction . 5 Convection-Diffusion-Reaction . 6 Elastic Membrane . . . . . . . . . 7 Solving the Poisson Equation . . . . . . 8 The Wave Equation: Vibrating Elastic Membrane .

The MultiD Calculus lab 3 Introduction to Modeling The best material model of a cat is another, or preferably the same, cat. 1 Introduction We start by giving two basic examples of the use of mathematics for describing practical situations. The first example is a problem in household economy and the second is a problem in surveying, both of which have been important fields of application for mathematics since the time of the Babylonians. The models are very simple but illustrate fundamental ideas.

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Applied Mathematics: Body and Soul: Volume 1: Derivatives and Geometry in IR3 by Kenneth Eriksson, Donald Estep, Claes Johnson

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