图书简介
This textbook introduces advanced undergraduate and early-career graduate students to the field of numerical analysis. This field pertains to the design, analysis, and implementation of algorithms for the approximate solution of mathematical problems that arise in applications spanning science and engineering, and are not practical to solve using analytical techniques such as those taught in courses in calculus, linear algebra or differential equations. Topics covered include error analysis, computer arithmetic, solution of systems of linear equations, least squares problems, eigenvalue problems, polynomial interpolation and approximation, numerical differentiation and integration, nonlinear equations and ordinary differential equations. For each problem considered, the presentation includes the derivation of solution techniques, analysis of their efficiency, accuracy and robustness, and details of their implementation, illustrated through the MATLAB programming language. This text is suitable for a year-long sequence in numerical analysis, and can also be used for a one-semester course in numerical linear algebra.
Key Features:
? The goal of this textbook is to provide the reader an experience that is more conducive to arousing interest in numerical analysis, thereby enhancing understanding. This is to be accomplished by giving the reader a more hands-on experience with the material than existing textbooks through MATLAB exercises
? The purpose of these exercises is to augment the text with visualization and experimentation in order to involve the reader in the derivation and analysis of each algorithm, as well as its implementation
? The intent of this book is to aid the reader to understand the text through a combination of exposition about the evolution of problem-solving techniques and the theoretical results that support them, and coding exercises and demonstrations to illustrate this evolution
Preliminaries: What is Numerical Analysis?; Numerical Linear Algebra: Methods for Systems of Linear Equations; Least Squares Problems; Eigenvalue Problems; Data Fitting and Function Approximation: Polynomial Interpolation; Approximation of Functions; Differentiation and Integration; Nonlinear and Differential Equations: Zeros of Nonlinear Functions; Initial Value Problems; Two-Point Boundary Value Problems; Appendices: Review of Calculus; Review of Linear Algebra
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