Haimiao Chen

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20232026

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math.GT2025

The $SL (2, C)$ -character variety of $8_{18}$

Haimiao Chen

The knot $8_{18}$ is the first non-arborescent hyperbolic knot. In 2020, Paoluzzi and Porti found its $SL (2, C)$ -character variety with the aid of a computer, but man…

math.GT2025

Kauffman bracket skein module of the $(3, 3, 3, 3)$ -pretzel link exterior

Haimiao Chen

We show that the Kauffman bracket skein module of the $(3, 3, 3, 3)$ -pretzel link exterior over $Q (q^{\frac{1}{2}})$ is not finitely generated as a module over $\mathbb{Q}(q^…

The SL(2,C)-character variety of 818​

Kauffman bracket skein module of the (3,3,3,3)-pretzel link exterior

The $SL (2, C)$ -character variety of $8_{18}$

Kauffman bracket skein module of the $(3, 3, 3, 3)$ -pretzel link exterior