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Numerical Integration

53,49 €*

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Produktnummer: 186382ad06fbee45738468e8c105ac7439
Themengebiete: Numerical integration STATISTICA algorithms cubature finite element method
Veröffentlichungsdatum: 18.10.2012
EAN: 9789401051699
Sprache: Englisch
Seitenzahl: 367
Produktart: Kartoniert / Broschiert
Herausgeber: Espelid, T.O. Genz, Alan
Verlag: Springer Netherland
Untertitel: Recent Developments, Software and Applications
Produktinformationen "Numerical Integration"
This volume contains refereed papers and extended abstracts of papers presented at the NATO Advanced Research Workshop entitled 'Numerical Integration: Recent Develop ments, Software and Applications', held at the University of Bergen, Bergen, Norway, June 17-21,1991. The Workshop was attended by thirty-eight scientists. A total of eight NATO countries were represented. Eleven invited lectures and twenty-three contributed lectures were presented, of which twenty-five appear in full in this volume, together with three extended abstracts and one note. The main focus of the workshop was to survey recent progress in the theory of methods for the calculation of integrals and show how the theoretical results have been used in software development and in practical applications. The papers in this volume fall into four broad categories: numerical integration rules, numerical integration error analysis, numerical integration applications and numerical integration algorithms and software. It is five years since the last workshop of this nature was held, at Dalhousie University in Halifax, Canada, in 1986. Recent theoretical developments have mostly occurred in the area of integration rule construction. For polynomial integrating rules, invariant theory and ideal theory have been used to provide lower bounds on the numbers of points for different types of multidimensional rules, and to help in structuring the nonlinear systems which must be solved to determine the points and weights for the rules. Many new optimal or near optimal rules have been found for a variety of integration regions using these techniques.

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