Low rank Tucker-type tensor approximation to classical potentials

Bibliographic Details
Main Authors: Khoromskij B., Khoromskaia V.
Format: Article
Language:English
Published: De Gruyter 2007-09-01
Series:Open Mathematics
Subjects:
Online Access:https://doi.org/10.2478/s11533-007-0018-0
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author Khoromskij B.
Khoromskaia V.
author_facet Khoromskij B.
Khoromskaia V.
author_sort Khoromskij B.
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institution Directory Open Access Journal
issn 2391-5455
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spelling doaj.art-36c16ed378634cb2bb4afa56392e3fe32022-12-21T23:30:30ZengDe GruyterOpen Mathematics2391-54552007-09-015352355010.2478/s11533-007-0018-0Low rank Tucker-type tensor approximation to classical potentialsKhoromskij B.0Khoromskaia V.1Max-Planck-Institute for Mathematics in the SciencesMax-Planck-Institute for Mathematics in the Scienceshttps://doi.org/10.2478/s11533-007-0018-0kronecker productstucker decompositionmulti-dimensional integral operatorsmultivariate functionsclassical potentials65f3065f5065n3565f10
spellingShingle Khoromskij B.
Khoromskaia V.
Low rank Tucker-type tensor approximation to classical potentials
Open Mathematics
kronecker products
tucker decomposition
multi-dimensional integral operators
multivariate functions
classical potentials
65f30
65f50
65n35
65f10
title Low rank Tucker-type tensor approximation to classical potentials
title_full Low rank Tucker-type tensor approximation to classical potentials
title_fullStr Low rank Tucker-type tensor approximation to classical potentials
title_full_unstemmed Low rank Tucker-type tensor approximation to classical potentials
title_short Low rank Tucker-type tensor approximation to classical potentials
title_sort low rank tucker type tensor approximation to classical potentials
topic kronecker products
tucker decomposition
multi-dimensional integral operators
multivariate functions
classical potentials
65f30
65f50
65n35
65f10
url https://doi.org/10.2478/s11533-007-0018-0
work_keys_str_mv AT khoromskijb lowranktuckertypetensorapproximationtoclassicalpotentials
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