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NUMERICAL METHODS¡GDESIGN, ANALYSIS, AND COMPUTER IMPLEMENTATION OF ALGORITHMS Numerical Methods provides a clear and concise exploration of standard numerical analysis topics, as well as nontraditional ones, including mathematical modeling, Monte Carlo methods, Markov chains, and fractals. Filled with appealing examples that will motivate students, the textbook considers modern application areas, such as information retrieval and animation, and classical topics from physics and engineering. Exercises use MATLAB and promote understanding of computational results. The book gives instructors the flexibility to emphasize different aspects--design, analysis, or computer implementation--of numerical algorithms, depending on the background and interests of students. Designed for upper-division undergraduates in mathematics or computer science classes, the textbook assumes that students have prior knowledge of linear algebra and calculus, although these topics are reviewed in the text. Short discussions of the history of numerical methods are interspersed throughout the chapters. The book also includes polynomial interpolation at Chebyshev points, use of the MATLAB package Chebfun, and a section on the fast Fourier transform. Supplementary materials are available online.
Preface Ch1¡GMATHEMATICAL MODELING Ch 2¡GBASIC OPERATIONS WITH MATLAB Ch3¡GMONTE CARLO METHODS Ch4¡GSOLUTION OF A SINGLE NONLINEAR EQUATION IN ONE UNKNOWN Ch5¡GFLOATING-POINT ARITHMETIC Ch6¡GCONDITIONING OF PROBLEMS; STABILITY OF ALGORITHMS Ch7¡GDIRECT METHODS FOR SOLVING LINEAR SYSTEMS AND LEAST SQUARES PROBLEMS Ch8¡GPOLYNOMIAL AND PIECEWISE POLYNOMIAL INTERPOLATION Ch9¡GNUMERICAL DIFFERENTIATION AND RICHARDSON EXTRAPOLATION Ch10¡GNUMERICAL INTEGRATION Ch11¡GNUMERICAL SOLUTION OF THE INITIAL VALUE PROBLEM FOR ORDINARY DIFFERENTIAL EQUATIONS Ch12¡GMORE NUMERICAL LINEAR ALGEBRA¡GEIGENVALUES AND ITERATIVE METHODS FOR SOLVING LINEAR SYSTEMS Ch13¡GNUMERICAL SOLUTION OF TWO-POINT BOUNDARY VALUE PROBLEMS Ch14¡GNUMERICAL SOLUTION OF PARTIAL DIFFERENTIAL EQUATIONS APPENDIX A REVIEW OF LINEAR ALGEBRA APPENDIX B TAYLOR'S THEOREM IN MULTIDIMENSIONS References Index
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