3 problems

Let $\{K_i\}_{i\in\mathbb{Z}_+}^{\tau}$ be a family of knots generated by $K_1$ by adding full twists, and let $Q_1:=Q_{K_1}$ be a quiver corresponding to $K_1$. Form an augmented…

Let $K$ be a knot and let $Q_K$ be its corresponding symmetric quiver. A full twist on any pair of strands of $K$ should correspond to an appropriate unlinking or linking operation…

Let $Q_K$ be a quiver arising from the knot-quiver correspondence, and let the underlying three-dimensional $\mathcal{N}=2$ theory be the theory associated with that correspondence…