An explicit formula for the \(A\)-polynomial of the knot with Conway's notation \(C(2n,4)\)
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Publication:2679804
DOI10.1016/j.topol.2022.108389OpenAlexW4312058330MaRDI QIDQ2679804
Publication date: 26 January 2023
Published in: Topology and its Applications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2212.12985
Cites Work
- Ptolemy coordinates, Dehn invariant and the \(A\)-polynomial
- Explicit formulae for Chern-Simons invariants of the hyperbolic orbifolds of the knot with Conway's notation \(C(2n,3)\)
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- \(A\)-polynomials of a family of two-Bridge knots
- Plane curves associated to character varieties of 3-manifolds
- A proof of the finite filling conjecture
- Triangulation independent Ptolemy varieties
- A formula for the \(A\)-polynomials of \((-2,3,1+2n)\)-Pretzel knots
- The A-polynomial from the noncommutative viewpoint
- The volume of hyperbolic cone-manifolds of the knot with Conway’s notation C(2n,3)
- An explicit formula for the A-polynomial of the knot with Conway’s notation C(2n,3)
- Erratum: "An explicit formula for the A-polynomial of twist knots"
- Explicit formulae for Chern-Simons invariants of the twist-knot orbifolds and edge polynomials of twist knots
- Knots and tropical curves
- On the AJ conjecture for knots
- REMARKS ON THE A-POLYNOMIAL OF A KNOT
- On the volume and Chern–Simons invariant for 2-bridge knot orbifolds
- A FORMULA FOR THE A-POLYNOMIAL OF TWIST KNOTS
- Trigonometric identities and volumes of the hyperbolic twist knot cone-manifolds
- Some Cohomology Classes in Principal Fiber Bundles and Their Application to Riemannian Geometry
- Parabolic Representations of Knot Groups, I
- COMPUTING THE A-POLYNOMIAL USING NONCOMMUTATIVE METHODS
- Dehn surgery on knots
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