An application of diophantine approximation to the construction of rank-1 lattice quadrature rules

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dc.contributor.author Langtry, TN
dc.date.accessioned 2012-10-12T03:32:49Z
dc.date.issued 1996-10-01
dc.identifier.citation MATHEMATICS OF COMPUTATION, 1996, 65 (216), pp. 1635 - 1662 (28)
dc.identifier.issn 0025-5718
dc.identifier.other C1UNSUBMIT en_US
dc.identifier.uri http://hdl.handle.net/10453/17950
dc.language English
dc.publisher AMER MATHEMATICAL SOC
dc.relation.isbasedon 10.1090/S0025-5718-96-00758-2
dc.title An application of diophantine approximation to the construction of rank-1 lattice quadrature rules
dc.type Journal Article
dc.description.version Published
dc.description.version Published
dc.parent MATHEMATICS OF COMPUTATION
dc.journal.volume 216
dc.journal.volume 65
dc.journal.number 216 en_US
dc.publocation Boston en_US
dc.identifier.startpage 1635 en_US
dc.identifier.endpage 1662 en_US
dc.cauo.name SCI.Mathematical Sciences en_US
dc.conference Verified OK en_US
dc.for 0802 Computation Theory and Mathematics
dc.for 0103 Numerical and Computational Mathematics
dc.for 0102 Applied Mathematics
dc.personcode 830105
dc.percentage 34 en_US
dc.classification.name Applied Mathematics en_US
dc.classification.type FOR-08 en_US
dc.edition en_US
dc.custom en_US
dc.date.activity en_US
dc.location.activity en_US
dc.description.keywords numerical quadrature; numerical cubature; multiple integration; lattice rules; continued fractions; Diophantine approximation; OPTIMAL INTEGRATION LATTICES; MONTE-CARLO METHODS; MULTIDIMENSIONAL INTEGRATION; MULTIPLE INTEGRATION; ERROR-BOUNDS; VARIABLES; POINTS; SEARCH en_US
dc.description.keywords Science & Technology
dc.description.keywords Physical Sciences
dc.description.keywords Mathematics, Applied
dc.description.keywords Mathematics
dc.description.keywords MATHEMATICS, APPLIED
dc.description.keywords numerical quadrature
dc.description.keywords numerical cubature
dc.description.keywords multiple integration
dc.description.keywords lattice rules
dc.description.keywords continued fractions
dc.description.keywords Diophantine approximation
dc.description.keywords OPTIMAL INTEGRATION LATTICES
dc.description.keywords MONTE-CARLO METHODS
dc.description.keywords MULTIDIMENSIONAL INTEGRATION
dc.description.keywords MULTIPLE INTEGRATION
dc.description.keywords ERROR-BOUNDS
dc.description.keywords VARIABLES
dc.description.keywords POINTS
dc.description.keywords SEARCH
dc.description.keywords Science & Technology
dc.description.keywords Physical Sciences
dc.description.keywords Mathematics, Applied
dc.description.keywords Mathematics
dc.description.keywords MATHEMATICS, APPLIED
dc.description.keywords numerical quadrature
dc.description.keywords numerical cubature
dc.description.keywords multiple integration
dc.description.keywords lattice rules
dc.description.keywords continued fractions
dc.description.keywords Diophantine approximation
dc.description.keywords OPTIMAL INTEGRATION LATTICES
dc.description.keywords MONTE-CARLO METHODS
dc.description.keywords MULTIDIMENSIONAL INTEGRATION
dc.description.keywords MULTIPLE INTEGRATION
dc.description.keywords ERROR-BOUNDS
dc.description.keywords VARIABLES
dc.description.keywords POINTS
dc.description.keywords SEARCH
pubs.embargo.period Not known
pubs.organisational-group /University of Technology Sydney
pubs.organisational-group /University of Technology Sydney/Faculty of Science
pubs.organisational-group /University of Technology Sydney/Faculty of Science/School of Mathematical Sciences


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