Computation of the Taut, the Veering and the Teichmüller Polynomials

DOI10.1080/10586458.2021.1985656arXiv2009.13558OpenAlexW3209604989MaRDI QIDQ6192596

Anna Parlak

Publication date: 11 March 2024

Published in: Experimental Mathematics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/2009.13558

zbMATH Keywords

3-manifoldsTeichmüller polynomialveering triangulationfibration over the circletaut polynomialveering polynomial

Mathematics Subject Classification ID

Several complex variables and analytic spaces (32-XX) Combinatorics (05-XX)

Related Items

The taut polynomial and the Alexander polynomial, A polynomial invariant for veering triangulations

Cites Work

• Unnamed Item
• Unnamed Item
• Veering triangulations admit strict angle structures
• The determinantal ideals of link modules. I
• Taut ideal triangulations of \(3\)-manifolds
• Computing the Teichmüller polynomial
• Explicit angle structures for veering triangulations
• Teichmüller polynomials of fibered alternating links
• An algorithm to compute the Teichmüller polynomial from matrices
• Polynomial invariants for fibered 3-manifolds and Teichmüller geodesics for foliations
• Ideal triangulations of pseudo-Anosov mapping tori
• Finitely Generated Abelian Groups and Similarity of Matrices over a Field
• Measured Laminations in 3-Manifolds
• The stability of foliations of orientable 3-manifolds covered by a product
• Genera of the arborescent links
• The pachner graph and the simplification of 3-sphere triangulations