dc.contributor.author Uygur, Kabael Tangül dc.date.accessioned 2019-10-19T17:27:30Z dc.date.available 2019-10-19T17:27:30Z dc.date.issued 2005 dc.identifier.issn 1300-0098 dc.identifier.uri http://www.trdizin.gov.tr/publication/paper/detail/TXpnNE9EWTI= dc.identifier.uri https://hdl.handle.net/11421/14600 dc.description.abstract In this work we classify the irreducible SU(2) representations of $\Pi_1 (S^3\backslash k_n)$ where $k_n$ is an integer n tangle and as a result we have proved the following theorem: Let n be an odd integer then ${\cal R}$* $(\Pi_1 (S^3\backslash k_n)) /SO (3)$ is the disjoint union of n open arcs where ${\cal R}$* $\Pi_1 (S^3\backslash k_n))$ is the space of irreducible representations. en_US dc.description.abstract In this work we classify the irreducible SU(2) representations of $\Pi_1 (S^3\backslash k_n)$ where $k_n$ is an integer n tangle and as a result we have proved the following theorem: Let n be an odd integer then ${\cal R}$* $(\Pi_1 (S^3\backslash k_n)) /SO (3)$ is the disjoint union of n open arcs where ${\cal R}$* $\Pi_1 (S^3\backslash k_n))$ is the space of irreducible representations. en_US dc.language.iso eng en_US dc.rights info:eu-repo/semantics/openAccess en_US dc.subject Matematik en_US dc.title SU(2) representations of the groups of integer tangles en_US dc.type other en_US dc.relation.journal Turkish Journal of Mathematics en_US dc.contributor.department Anadolu Üniversitesi, Eğitim Fakültesi en_US dc.identifier.volume 29 en_US dc.identifier.issue 1 en_US dc.identifier.startpage 99 en_US dc.identifier.endpage 109 en_US dc.relation.publicationcategory Diğer en_US]
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