On Quasiprojective Open Subsets of G-Varieties

dc.contributor.authorHausen, Jürgendeu
dc.date.accessioned2011-03-24T16:08:51Zdeu
dc.date.available2011-03-24T16:08:51Zdeu
dc.date.issued2002deu
dc.description.abstractLet X be a normal algebraic variety endowed with a regular action of a connected linear algebraic group G. We provide a simple proof for the fact that the union GU of all translates of a given quasiprojective open subset U subset X is again quasiprojective.eng
dc.description.versionpublished
dc.format.mimetypeapplication/pdfdeu
dc.identifier.ppn259664960deu
dc.identifier.urihttp://kops.uni-konstanz.de/handle/123456789/6029
dc.language.isoengdeu
dc.legacy.dateIssued2006deu
dc.relation.ispartofseriesKonstanzer Schriften in Mathematik und Informatik
dc.rightsterms-of-usedeu
dc.rights.urihttps://rightsstatements.org/page/InC/1.0/deu
dc.subject.ddc004deu
dc.titleOn Quasiprojective Open Subsets of G-Varietieseng
dc.typePREPRINTdeu
dspace.entity.typePublication
kops.bibliographicInfo.seriesNumber175deu
kops.citation.bibtex
@unpublished{Hausen2002Quasi-6029,
  year={2002},
  title={On Quasiprojective Open Subsets of G-Varieties},
  author={Hausen, Jürgen}
}
kops.citation.iso690HAUSEN, Jürgen, 2002. On Quasiprojective Open Subsets of G-Varietiesdeu
kops.citation.iso690HAUSEN, Jürgen, 2002. On Quasiprojective Open Subsets of G-Varietieseng
kops.citation.rdf
<rdf:RDF
    xmlns:dcterms="http://purl.org/dc/terms/"
    xmlns:dc="http://purl.org/dc/elements/1.1/"
    xmlns:rdf="http://www.w3.org/1999/02/22-rdf-syntax-ns#"
    xmlns:bibo="http://purl.org/ontology/bibo/"
    xmlns:dspace="http://digital-repositories.org/ontologies/dspace/0.1.0#"
    xmlns:foaf="http://xmlns.com/foaf/0.1/"
    xmlns:void="http://rdfs.org/ns/void#"
    xmlns:xsd="http://www.w3.org/2001/XMLSchema#" > 
  <rdf:Description rdf:about="https://kops.uni-konstanz.de/server/rdf/resource/123456789/6029">
    <bibo:uri rdf:resource="http://kops.uni-konstanz.de/handle/123456789/6029"/>
    <foaf:homepage rdf:resource="http://localhost:8080/"/>
    <dc:date rdf:datatype="http://www.w3.org/2001/XMLSchema#dateTime">2011-03-24T16:08:51Z</dc:date>
    <dcterms:hasPart rdf:resource="https://kops.uni-konstanz.de/bitstream/123456789/6029/1/preprint_175.pdf"/>
    <dcterms:title>On Quasiprojective Open Subsets of G-Varieties</dcterms:title>
    <dspace:isPartOfCollection rdf:resource="https://kops.uni-konstanz.de/server/rdf/resource/123456789/36"/>
    <dcterms:abstract xml:lang="eng">Let X be a normal algebraic variety endowed with a regular action of a connected linear algebraic group G. We provide a simple proof for the fact that the union GU of all translates of a given quasiprojective open subset U subset X is again quasiprojective.</dcterms:abstract>
    <dc:rights>terms-of-use</dc:rights>
    <void:sparqlEndpoint rdf:resource="http://localhost/fuseki/dspace/sparql"/>
    <dcterms:issued>2002</dcterms:issued>
    <dc:creator>Hausen, Jürgen</dc:creator>
    <dcterms:isPartOf rdf:resource="https://kops.uni-konstanz.de/server/rdf/resource/123456789/36"/>
    <dcterms:available rdf:datatype="http://www.w3.org/2001/XMLSchema#dateTime">2011-03-24T16:08:51Z</dcterms:available>
    <dcterms:rights rdf:resource="https://rightsstatements.org/page/InC/1.0/"/>
    <dc:language>eng</dc:language>
    <dc:format>application/pdf</dc:format>
    <dspace:hasBitstream rdf:resource="https://kops.uni-konstanz.de/bitstream/123456789/6029/1/preprint_175.pdf"/>
    <dc:contributor>Hausen, Jürgen</dc:contributor>
  </rdf:Description>
</rdf:RDF>
kops.description.openAccessopenaccessgreen
kops.identifier.nbnurn:nbn:de:bsz:352-opus-21982deu
kops.opus.id2198deu
kops.relation.seriesofconstanceKonstanzer Schriften in Mathematik und Informatik
relation.isSeriesOfPublicationea66d95a-84e6-4c61-b6cd-bb04093953bb
relation.isSeriesOfPublication.latestForDiscoveryea66d95a-84e6-4c61-b6cd-bb04093953bb

Dateien

Originalbündel

Gerade angezeigt 1 - 1 von 1
Vorschaubild nicht verfügbar
Name:
preprint_175.pdf
Größe:
139.91 KB
Format:
Adobe Portable Document Format
preprint_175.pdf
preprint_175.pdfGröße: 139.91 KBDownloads: 154