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dc.contributor.authorFurue, Hirokien
dc.contributor.authorKudo, Momonarien
dc.contributor.alternative古江, 弘樹ja
dc.contributor.alternative工藤, 桃成ja
dc.date.accessioned2023-03-14T02:54:03Z-
dc.date.available2023-03-14T02:54:03Z-
dc.date.issued2022-06-
dc.identifier.urihttp://hdl.handle.net/2433/279671-
dc.descriptionThe title of this paper has been changed from the title of talk “Polynomial XL: A Variant of the XL Algorithm Using Macaulay Matrices over Polynomial Rings” at “Computer Algebra -Foundations and Applications”.en
dc.description.abstractSolving a system of multivariate polynomials is a classical but very important problem in many areas of mathematics and its applications, and in particular quadratic systems over finite fields play a major role in the multivariate public key cryptography. The XL algorithm is known to be one of the main approaches for solving a multivariate system, as well as Groebner basis approaches, and so far many variants of XL have been proposed. In this talk, we present a new variant of XL, which we name “Polynomial XL”, by using Macaulay matrices over polynomial rings.en
dc.language.isoeng-
dc.publisher京都大学数理解析研究所ja
dc.publisher.alternativeResearch Institute for Mathematical Sciences, Kyoto Universityen
dc.subject.ndc410-
dc.titleA Variant of the XL Algorithm Using the Arithmetic over Polynomial Matrices (Computer Algebra : Foundations and Applications)en
dc.typedepartmental bulletin paper-
dc.type.niitypeDepartmental Bulletin Paper-
dc.identifier.ncidAN00061013-
dc.identifier.jtitle数理解析研究所講究録ja
dc.identifier.volume2224-
dc.identifier.spage54-
dc.identifier.epage58-
dc.textversionpublisher-
dc.sortkey06-
dc.addressGraduate School of Information Science and Technology, The University of Tokyoen
dc.addressGraduate School of Information Science and Technology, The University of Tokyoen
dc.address.alternative東京大学・情報理工学系研究科ja
dc.address.alternative東京大学・情報理工学系研究科ja
dcterms.accessRightsopen access-
dc.identifier.pissn1880-2818-
dc.identifier.jtitle-alternativeRIMS Kokyurokuen
出現コレクション:2224 Computer Algebra -- Foundations and Applications

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