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October 2022 Link mutations and Goeritz matrices
Lorenzo Traldi
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Osaka J. Math. 59(4): 881-904 (October 2022).

Abstract

Extending theorems of J. E. Greene [Invent. Math. \textbf{192} (2013), 717-750] and A. S. Lipson [Enseign. Math. (2) \textbf{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 $L$.

Citation

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Lorenzo Traldi. "Link mutations and Goeritz matrices." Osaka J. Math. 59 (4) 881 - 904, October 2022.

Information

Received: 7 January 2021; Revised: 16 August 2021; Published: October 2022
First available in Project Euclid: 4 October 2022

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Primary: 57K10

Rights: Copyright © 2022 Osaka University and Osaka Metropolitan University, Departments of Mathematics

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Vol.59 • No. 4 • October 2022
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