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Fundamental generalized Legendrian rack and classical invariants

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abstract

In this paper, we prove that if two Legendrian knots have isomorphic fundamental GL-racks, then either they have the same Thurston-Bennequin number and the same rotation number, or they have the opposite Thurston-Bennequin numbers and opposite rotation numbers.

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math.GT 1

years

2025 1

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ACCEPT 1

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Good involutions of conjugation subquandles

math.GT · 2025-05-12 · accept · novelty 7.0

Good involutions of conjugation subquandles and core quandles are characterized by central-valued functions, with algorithms, enumeration data, new CNS-quandle families, and a category equivalence between racks and Legendrian racks.

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  • Good involutions of conjugation subquandles math.GT · 2025-05-12 · accept · none · ref 5 · internal anchor

    Good involutions of conjugation subquandles and core quandles are characterized by central-valued functions, with algorithms, enumeration data, new CNS-quandle families, and a category equivalence between racks and Legendrian racks.