Generating sets for the Kauffman skein module of a family of Seifert fibered spaces

Abstract

We study spanning sets for the Kauffman bracket skein module $\mathcal{S}(M,\mathbb{Q}(A))$ of orientable Seifert fibered spaces with orientable base and non-empty boundary. As a consequence, we show that the KBSM of such manifolds is a finitely generated $\mathcal{S}(\partial M,\mathbb{Q}(A))$-module.

Comments are welcome!

References in corpus (1)

• A basis for the Kauffman skein module of the product of a surface and a circle