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Strang

Introduction to Applied Mathematics

Medium: Buch
ISBN: 978-0-9614088-0-0
Verlag: Wellesley College
Erscheinungstermin: 01.01.1986
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Renowned applied mathematician Gilbert Strang teaches applied mathematics with the clear explanations, examples and insights of an experienced teacher. This book progresses steadily through a range of topics from symmetric linear systems to differential equations to least squares and Kalman filtering and optimization. It clearly demonstrates the power of matrix algebra in engineering problem solving. This is an ideal book (beloved by many readers) for a first course on applied mathematics and a reference for more advanced applied mathematicians. The only prerequisite is a basic course in linear algebra.

Produkteigenschaften

  • Artikelnummer: 9780961408800
  • Medium: Buch
  • ISBN: 978-0-9614088-0-0
  • Verlag: Wellesley College
  • Erscheinungstermin: 01.01.1986
  • Sprache(n): Englisch
  • Auflage: Erscheinungsjahr 1986
  • Produktform: Gebunden
  • Gewicht: 1227 g
  • Seiten: 760
  • Format (B x H x T): 172 x 243 x 40 mm
  • Ausgabetyp: Kein, Unbekannt

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Gilbert Strang received his Ph.D. from UCLA and since then he has taught at MIT. He has been a Sloan Fellow and a Fairchild Scholar and is a Fellow of the American Academy of Arts and Sciences. He is a Professor of Mathematics at MIT and an Honorary Fellow of Balliol College. Professor Strang has published eight textbooks. He received the von Neumann Medal of the US Association for Computational Mechanics, and the Henrici Prize for applied analysis. The first Su Buchin Prize from the International Congress of Industrial and Applied Mathematics, and the Haimo Prize from the Mathematical Association of America, were awarded for his contributions to teaching around the world.

1. Symmetric Linear Systems: 1.1 Introduction; 1.2 Gaussian elimination; 1.3 Positive definite matrices; 1.4 Minimum principles; 1.5 Eigenvalues and dynamical systems; 1.6 A review of matrix theory; 2. Equilibrium Equations: 2.1 A framework for the applications; 2.2 Constraints and Lagrange multipliers; 2.3 Electrical networks; 2.4 Structures in equilibrium; 2.5 Least squares estimation and the Kalman filter; 3. Equilibrium in the Continuous Case: 3.1 One-dimensional problems; 3.2 Differential equations of equilibrium; 3.3 Laplace's equation and potential flow; 3.4 Vector calculus in three dimensions; 3.5 Equilibrium of fluids and solids; 3.6 Calculus of variations; 4. Analytical Methods: 4.1 Fourier series and orthogonal expansions; 4.2 Discrete Fourier series and convolution; 4.3 Fourier integrals; 4.4 Complex variables and conformal mapping; 4.5 Complex integration; 5. Numerical Methods: 5.1 Linear and nonlinear equations; 5.2 Orthogonalization and eigenvalue problems; 5.3 Semi-direct and iterative methods; 5.4 The finite element method; 5.5 The fast Fourier transform; 6. Initial-Value Problems: 6.1 Ordinary differential equations; 6.2 Stability and the phase plane and chaos; 6.3 The Laplace transform and the z-transform; 6.4 The heat equation vs. the wave equation; 6.5 Difference methods for initial-value problems; 6.6 Nonlinear conservation laws; 7. Network Flows and Combinatorics: 7.1 Spanning trees and shortest paths; 7.2 The marriage problem; 7.3 Matching algorithms; 7.4 Maximal flow in a network; 8. Optimization: 8.1 Introduction to linear programming; 8.2 The simplex method and Karmarkar's method; 8.3 Duality in linear programming; 8.4 Saddle points (minimax) and game theory; 8.5 Nonlinear optimization; Software for scientific computing; References and acknowledgements; Solutions to selected exercises; Index.