DC Field
Value
Language
dc.contributor.author
Ortega Moreno, Oscar Adrian
-
dc.date.accessioned
2022-09-19T08:21:59Z
-
dc.date.available
2022-09-19T08:21:59Z
-
dc.date.issued
2022-08-27
-
dc.identifier.citation
<div class="csl-bib-body"> <div class="csl-entry">Ortega Moreno, O. A. (2022). The complex plank problem, revisited. <i>Discrete and Computational Geometry</i>, <i>86</i>. https://doi.org/10.1007/s00454-022-00423-7</div> </div>
-
dc.identifier.issn
0179-5376
-
dc.identifier.uri
http://hdl.handle.net/20.500.12708/80401
-
dc.description.abstract
Ball’s complex plank theorem states that if v1,…,vn are unit vectors in Cd, and t1,…,tn are non-negative numbers satisfying ∑nk=1t2k=1, then there exists a unit vector v in Cd for which |⟨vk,v⟩|≥tk for every k. Here we present a streamlined version of Ball’s original proof.
en
dc.description.sponsorship
Fonds zur Förderung der wissenschaftlichen Forschung (FWF)
-
dc.language.iso
en
-
dc.publisher
SPRINGER
-
dc.relation.ispartof
Discrete and Computational Geometry
-
dc.subject
complex geometry; discrete geometry; functional analysis; covering problems, plank problems
en
dc.title
The complex plank problem, revisited
en
dc.type
Article
en
dc.type
Artikel
de
dc.relation.grantno
P31448-N35
-
dc.type.category
Original Research Article
-
tuw.container.volume
86
-
tuw.journal.peerreviewed
true
-
tuw.peerreviewed
true
-
tuw.project.title
Affine isoperimetrische Ungleichungen
-
tuw.researchTopic.id
A3
-
tuw.researchTopic.name
Fundamental Mathematics Research
-
tuw.researchTopic.value
100
-
dcterms.isPartOf.title
Discrete and Computational Geometry
-
tuw.publication.orgunit
E104-07 - Forschungsbereich Geometrische Analysis
-
tuw.publisher.doi
10.1007/s00454-022-00423-7
-
dc.identifier.eissn
1432-0444
-
dc.description.numberOfPages
5
-
wb.sci
true
-
wb.sciencebranch
Mathematik
-
wb.sciencebranch.oefos
1010
-
wb.sciencebranch.value
100
-
item.openairetype
Article
-
item.openairetype
Artikel
-
item.grantfulltext
none
-
item.cerifentitytype
Publications
-
item.cerifentitytype
Publications
-
item.languageiso639-1
en
-
item.openairecristype
http://purl.org/coar/resource_type/c_18cf
-
item.openairecristype
http://purl.org/coar/resource_type/c_18cf
-
item.fulltext
no Fulltext
-
crisitem.project.funder
FWF Fonds zur Förderung der wissenschaftlichen Forschung (FWF)
-
crisitem.project.grantno
P31448-N35
-
crisitem.author.dept
E104-07 - Forschungsbereich Geometrische Analysis
-
crisitem.author.parentorg
E104 - Institut für Diskrete Mathematik und Geometrie
-
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