Link mutations and Goeritz matrices

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Abstract
  • Extending theorems of J. E. Greene [Invent. Math. 192 (2013), 717-750] and A. S. Lipson [Enseign. Math. (2) 36 (1990), 93-114], we prove that the equivalence class of a classical link L under mutation is determined by Goeritz matrices associated to diagrams of L.
TitleLink mutations and Goeritz matrices
CreatorTraldi, Lorenzo
PublisherOsaka Journal of Mathematics
Academic DepartmentMathematics
DivisionNatural Sciences
OrganizationLafayette College
Date IssuedOctober 2022
Date Available2023-01-24
TypeArticle
LanguageEnglish
Bibliographic CitationTraldi, L. (2022 Oct) "Link mutations and Goeritz matrices." Osaka Journal of Mathematics 59 (4): 881-904.
Standard IdentifierHandle 10385/bk128c597
Permalinkhttp://hdl.handle.net/10385/bk128c597
Rights Statement In Copyright In Copyright
Rights HoldersDepartment of Mathematics of Osaka University
Department of Mathematics of Osaka Metropolitan University
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File Traldi-OsakaJournalofMathematics-vol59-2022.pdf Uploaded 2023-01-24 Public Download

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