References
- Agol, I. (2011). Ideal triangulations of pseudo-Anosov mapping tori. In: Li, W., Bartolini, L., Johnson, J., Luo, F., Myers, R., and Rubinstein, J. H., eds. Topology and Geometry in Dimension Three: Triangulations, Invariants, and Geometric Structures, Vol. 560 of Contemporary Mathematics, pp. 1–19. American Mathematical Society.
- Baik, H., Wu, C., Kim, K., Jo, T. (2020). An algorithm to compute the Teichmüller polynomial from matrices. Geometriae Dedicata 204: 175–189. doi:10.1007/s10711-019-00450-4
- Bell, M. (2013–2020). flipper (computer software). pypi.python.org/pypi/flipper.
- Billet, R., Lechti, L. (2019). Teichmüller polynomials of fibered alternating links. Osaka J. Math. 56(4): 787–806.
- Burton, B. A. (2011). The Pachner graph and the simplification of 3-sphere triangulations. In Proceedings of the Twenty-Seventh Annual Symposium on Computational Geometry, pp. 153–162. Association for Computing Machinery.
- Crowell, R., Fox, R. (1963). Introduction to Knot Theory, Volume 57 of Graduate Texts in Mathematics. New York: Springer-Verlag.
- Fried, D. (2012). Fibrations over S1 with Pseudo-Anosov Monodromy. In Fathi, A., Laudenbach, F., and Poénaru, V., eds., Thurston’s work on surfaces, Chapter 14. Princeton, NJ: Princeton University Press, pp. 215–230.
- Futer, D., Guéritaud, F. (2013). Explicit angle structures for veering triangulations. Algebr. Geom. Topol. 13(1): 205–235.
- Giannopolous, A., Schleimer, S., Segerman, H. A census of veering structures. https://math.okstate.edu/people/segerman/veering.html.
- Hodgson, C. D., Rubinstein, J. H., Segerman, H., Tillmann, S. (2011). Veering triangulations admit strict angle structures. Geom. Topol. 15(4): 2073–2089.
- Lackenby, M. (2000). Taut ideal triangulations of 3-manifolds. Geom. Topol. 4(1): 369–395.
- Landry, M., Minsky, Y. N., Taylor, S. J. A polynomial invariant for veering triangulations. arXiv:2008.04836 [math.GT].
- Lanneau, E., Valdez, F. (2017). Computing the Teichmüller polynomial. Journal of the European Mathematical Society, 19: 3867–3910.
- McMullen, C. T. (2000). Polynomial invariants for fibered 3-manifolds and Teichmüller geodesics for foliations. Ann. Scient. Éc. Norm. Sup., 33(4): 519–560.
- Norman, C. (2012). Finitely Generated Abelian Groups and Similarity of Matrices over a Field. Springer Undergraduate Mathematics Series. London: Springer.
- Northcott, D. (1976). Finite Free Resolutions. Cambridge Tracts in Mathematics, Cambridge: Cambridge University Press.
- Oertel, U. (1988). Measured Laminations in 3-Manifolds. Transactions of the American Mathematical Society, 305(2): 531–573.
- Penner, R., Harer, J. (1992). Combinatorics of Train Tracks. Number 125 in Annals of Mathematics Studies. Princeton, NJ: Princeton University Press.
- Schleimer, S., Segerman, H. From veering triangulations to link spaces and back again. arXiv:1911.00006 [math.GT].
- Shields, S. L. (1996). The stability of foliations of orientable 3-manifolds covered by a product. Transactions of the American Mathematical Society, 348(11): 4653–4671. doi:10.1090/S0002-9947-96-01631-5
- Thurston, W. P. (1986). A norm for the homology of 3-manifolds. Memoirs of the American Mathematical Society, 59(339): 100–130.
- Thurston, W. P. (1998). Hyperbolic structures on 3-manifolds, II: Surface groups and 3-manifolds which fiber over the circle. arXiv:math/9801045 [math.GT].
- Traldi, L. (1982).The determinantal ideals of link modules. Pacific J. Math, 101(1): 215–222.