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Quadpack  - A Subroutine Package for Automatic Integration
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Quadpack

A Subroutine Package for Automatic Integration

Softcover reprint of the original 1st ed. 1983 - Erschienen 1983.

Gepflegter, sauberer Zustand. Au�en: verschmutzt. Innen: Seiten verschmutzt, Seiten vergilbt. Aus der Auflösung einer renommierten Bibliothek. Kann Stempel beinhalten. 692211/202
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algorithms, QUADPACK, Numerical integration, numerical quadrature, Numerische Integration

Produktart:
📚 Bücher
Autor(en):
Piessens, R., E. de Doncker-Kapenga und C.W. Überhuber:
Anbieter:
Buchpark GmbH
Bestell-Nr.:
692211202
Katalog:
Varia
ISBN | EAN:
3540125531 | 9783540125532
Stichworte:
algorithms, QUADPACK, Numerical, integration, numerical, quadrature, Numerische, Integration
Zahlungsarten:
Vorauskasse, PayPal
Gebraucht, sehr gut 49,89 EUR 44,90 EUR Kostenloser Versand
Sonderaktion: 10% Rabatt bis 05.11.2026
Quadpack  - A Subroutine Package for Automatic Integration
Quadpack
Gebraucht, sehr gut
49,89 EUR 44,90 EUR
Kostenloser Versand
1. 1. Overview of Numerical Quadrature The numerical evaluation of integrals is one of the oldest problems in mathematics. One can trace its roots back at least to Archimedes. The task is to compute the value of the definite integral of a given function. This is the area under a curve in one dimension or a volume in several dimensions. In addition to being a problem of great practi­ cal interest it has also lead to the development of mathematics of much beauty and insight. Many portions of approximation theory are directly applicable to integration and results from areas as diverse as orthogo­ nal polynomials, Fourier series and number theory have had important implications for the evaluation of integrals. We denote the problem addressed here as numerical integration or numerical quadrature. Over the years analysts and engineers have contributed to a growing body of theorems, algorithms and lately, programs, for the solution of this specific problem. Much effort has been devoted to techniques for the analytic evalua­ tion of integrals. However, most routine integrals in practical scien­ tific work are incapable of being evaluated in closed form. Even if an expression can be derived for the value of an integral, often this reveals itself only after inordinate amounts of error prone algebraic manipulation. Recently some computer procedures have been developed which can perform analytic integration when it is possible.
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