@inproceedings{37d3c268a7ee4783be4d9015374c9570,
title = "An alternative basis for the Kauffman bracket skein module of the Solid Torus via braids",
abstract = "In this paper we give an alternative basis, \(\mathscr {b}_\mathrm{st}\), for the kauffman bracket skein module of the solid torus, \(\mathrm{kbsm}\left( \mathrm{st}\right) \). The basis \(\mathscr {b}_\mathrm{st}\) is obtained with the use of the tempereley–lieb algebra of type b and it is appropriate for computing the kauffman bracket skein module of the lens spaces l(p, q) via braids.keywordskauffman bracket polynomialskein modulessolid torustemperley–lieb algebra of type bmixed linksmixed braidslens spaces2010 mathematics subject classification57m2757m2520f3620f3820c08.",
author = "Ioannis Diamantis",
year = "2019",
doi = "10.1007/978-3-030-16031-9_16",
language = "English",
isbn = "978-3-030-16030-2",
series = "Springer Proceedings in Mathematics and Statistics",
publisher = "Springer, Cham",
pages = "329--345",
editor = "Adams, {Colin C.} and {McA. Gordon}, Cameron and Jones, {Vaughan F.R.} and Kauffman, {Louis H.} and Sofia Lambropoulou and Millett, {Kenneth C.} and Przytycki, {Jozef H.} and Renzo Ricca and Radmila Sazdanovic",
booktitle = "Knots, Low-Dimensional Topology and Applications (KNOTS16)",
address = "Switzerland",
}