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Polyharmonic Hardy spaces on the complexified annulus and error estimates of cubature formulas
Author(s)
Date Issued
2012-12
Date Available
2014-03-27T15:50:00Z
Abstract
The present paper has a twofold contribution: first, we intro-
duce a new concept of Hardy spaces on a multidimensional complexified
annular domain which is closely related to the annulus of the Klein-Di
rac
quadric important in Conformal Quantum Field Theory. Secondly, for
functions in these Hardy spaces, we provide error estimate for the p
oly-
harmonic Gauß-Jacobi cubature formulas, which have been introduced
in previous papers.
duce a new concept of Hardy spaces on a multidimensional complexified
annular domain which is closely related to the annulus of the Klein-Di
rac
quadric important in Conformal Quantum Field Theory. Secondly, for
functions in these Hardy spaces, we provide error estimate for the p
oly-
harmonic Gauß-Jacobi cubature formulas, which have been introduced
in previous papers.
Type of Material
Journal Article
Publisher
Springer
Journal
Results in Mathematics
Volume
62
Issue
3-4
Start Page
377
End Page
403
Copyright (Published Version)
2012 Springer
Language
English
Status of Item
Peer reviewed
This item is made available under a Creative Commons License
File(s)
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Paper_ver8_Hermann_final_Birkh.pdf
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251.75 KB
Format
Adobe PDF
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