Integration and Cubature Methods
A Geomathematically Oriented Course
Published on 22. November 2017
531 pages
978-1-351-76476-6 (ISBN)
Description
In industry and economics, the most common solutions of partial differential equations involving multivariate numerical integration over cuboids include techniques of iterated one-dimensional approximate integration. In geosciences, however, the integrals are extended over potato-like volumes (such as the ball, ellipsoid, geoid, or the Earth) and their boundary surfaces which require specific multi-variate approximate integration methods. Integration and Cubature Methods: A Geomathematically Oriented Course provides a basic foundation for students, researchers, and practitioners interested in precisely these areas, as well as breaking new ground in integration and cubature in geomathematics.
More details
Series
Language
English
Place of publication
London
United Kingdom
Publishing group
Taylor & Francis Ltd
Target group
College/higher education
Illustrations
31 s/w Abbildungen, 13 s/w Tabellen, 8 s/w Photographien bzw. Rasterbilder, 23 s/w Zeichnungen
13 Tables, black and white; 23 Line drawings, black and white; 8 Halftones, black and white; 31 Illustrations, black and white
File size
4,46 MB
ISBN-13
978-1-351-76476-6 (9781351764766)
Copyright in bibliographic data and cover images is held by Nielsen Book Services Limited or by the publishers or by their respective licensors: all rights reserved.
Schweitzer Classification
Other editions
Additional editions
Book
11/2017
1st Edition
CRC Press
€233.70
Shipment within 10-20 days
Persons
Willi Freeden, Technical University of Kaiserslautern, Germany.
Martin Gutting, University of Siegen, Germany.
Martin Gutting, University of Siegen, Germany.
Content
Introduction. Integration Based on 1D Algebraic Polynomials. Integration Based on 1D Periodical Polynomials. Integration Based on 1D Legendre Polynomials. Integration Based on qD Periodical Context. Summation Formulas Involving Polyharmonic Splines. Euler Summation and Sampling. Integration Based on 3D Spherical Polynomials. Integration Based on Spherical Polynomials. Discrepancy Method for Regular Surfaces.
