On solving norm equations in global function fields

dc.contributor.authorGaál, István
dc.contributor.authorPohst, Michael E.
dc.date.accessioned2018-10-01T08:02:30Z
dc.date.available2018-10-01T08:02:30Z
dc.date.issued2009
dc.descriptionDieser Beitrag ist mit Zustimmung des Rechteinhabers aufgrund einer (DFG geförderten) Allianz- bzw. Nationallizenz frei zugänglich.de
dc.descriptionThis publication is with permission of the rights owner freely accessible due to an Alliance licence and a national licence (funded by the DFG, German Research Foundation) respectively.en
dc.description.abstractThe potential of solving norm equations is crucial for a variety of applications of algebraic number theory, especially in cryptography. In this article we develop general effective methods for that task in global function fields for the first time.en
dc.identifier.eissn1862-2984
dc.identifier.issn1862-2976
dc.identifier.urihttps://depositonce.tu-berlin.de//handle/11303/8235
dc.identifier.urihttp://dx.doi.org/10.14279/depositonce-7386
dc.language.isoen
dc.rights.urihttp://rightsstatements.org/vocab/InC/1.0/
dc.subject.ddc510 Mathematikde
dc.subject.otherNorm equationsen
dc.subject.otherunit equationsen
dc.subject.otherglobal function fieldsen
dc.titleOn solving norm equations in global function fieldsen
dc.typeArticleen
dc.type.versionpublishedVersionen
dcterms.bibliographicCitation.doi10.1515/JMC.2009.014
dcterms.bibliographicCitation.issue3
dcterms.bibliographicCitation.journaltitleJournal of mathematical cryptologyen
dcterms.bibliographicCitation.originalpublishernameDe Gruyteren
dcterms.bibliographicCitation.originalpublisherplaceBerlinen
dcterms.bibliographicCitation.pageend248
dcterms.bibliographicCitation.pagestart237
dcterms.bibliographicCitation.volume3
tub.accessrights.dnbdomain
tub.affiliationFak. 2 Mathematik und Naturwissenschaften>Inst. Mathematikde
tub.affiliation.facultyFak. 2 Mathematik und Naturwissenschaftende
tub.affiliation.instituteInst. Mathematikde
tub.publisher.universityorinstitutionTechnische Universität Berlinde
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