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Theoretical Numerical Analysis

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Theoretical Numerical Analysis

This concise text introduces numerical analysis as a practical, problem-solving discipline. The three-part presentation begins with the fundamentals of functional analysis and approximation theory. Part II outlines the major results of theoretical numerical analysis, reviewing product integration, approximate expansion methods, the minimization of functions, and related topics. Part III considers specific subjects that illustrate the power and usefulness of theoretical analysis.
Ideal as a text for a one-year graduate course, the book also offers engineers and scientists experienced in numerical computing a simple introduction to the major ideas of modern numerical analysis. Some practical experience with computational mathematics and the ability to relate this experience to new concepts is assumed. Otherwise, no background beyond advanced calculus is presupposed. Moreover, the ideas of functional analysis used throughout the text are introduced and developed only to the extent they are needed.

Reprint of the John Wiley & Sons, Inc., 1979 edition.
Functional analysis; Approximation theory; Numerical integration; Linear operator equations; Nonlinear inverse problem; Linear operator equations of the second kind; Finite element method; Kantorovich theorem; Chebyshev polynomials
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Theoretical Numerical Analysis—

$18.95

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This concise text introduces numerical analysis as a practical, problem-solving discipline. The three-part presentation begins with the fundamentals of functional analysis and approximation theory. Part II outlines the major results of theoretical numerical analysis, reviewing product integration, approximate expansion methods, the minimization of functions, and related topics. Part III considers specific subjects that illustrate the power and usefulness of theoretical analysis.
Ideal as a text for a one-year graduate course, the book also offers engineers and scientists experienced in numerical computing a simple introduction to the major ideas of modern numerical analysis. Some practical experience with computational mathematics and the ability to relate this experience to new concepts is assumed. Otherwise, no background beyond advanced calculus is presupposed. Moreover, the ideas of functional analysis used throughout the text are introduced and developed only to the extent they are needed.

Reprint of the John Wiley & Sons, Inc., 1979 edition.
Functional analysis; Approximation theory; Numerical integration; Linear operator equations; Nonlinear inverse problem; Linear operator equations of the second kind; Finite element method; Kantorovich theorem; Chebyshev polynomials
Theoretical Numerical Analysis | Dover Publications