Rescaled extrapolation for vector-valued functions

dc.contributor.author
Amenta, Alex
dc.contributor.author
Lorist, Emiel
dc.contributor.author
Veraar, Mark
dc.date.issued
2019
dc.identifier
https://ddd.uab.cat/record/200748
dc.identifier
urn:10.5565/PUBLMAT6311905
dc.identifier
urn:oai:ddd.uab.cat:200748
dc.identifier
urn:oai:raco.cat:article/347134
dc.identifier
urn:articleid:20144350v63n1p155
dc.identifier
urn:scopus_id:85058449381
dc.identifier
urn:wos_id:000453752200005
dc.identifier
urn:altmetric_id:17820618
dc.description.abstract
The authors are supported by the VIDI subsidy 639.032.427 of the Netherlands Organisation for Scientific Research (NWO).
dc.description.abstract
We extend Rubio de Francia's extrapolation theorem for functions valued in UMD Banach function spaces, leading to short proofs of some new and known results. In particular we prove Littlewood-Paley-Rubio de Francia-type estimates and boundedness of variational Carleson operators for Banach function spaces with UMD concavifications.
dc.format
application/pdf
dc.language
eng
dc.publisher
dc.relation
;
dc.relation
Publicacions matemàtiques ; Vol. 63 Núm. 1 (2019), p. 155-182
dc.rights
open access
dc.rights
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dc.rights
https://rightsstatements.org/vocab/InC/1.0/
dc.subject
Extrapolation
dc.subject
Muckenhoupt weights
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UMD
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Banach function spaces
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P-convexity
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Hardy-littlewood maximal function
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Fourier multipliers
dc.subject
Variational carleson operator
dc.subject
Littlewood-paley-rubio de francia inequalities
dc.title
Rescaled extrapolation for vector-valued functions
dc.type
Article


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