8 problems

Eager's conjecture. One can construct quantizations of these theories such that there is an equivalence of 2-dimensional holomorphic factorization algebras

Let $(Q_0,Q_1,W)$ be a quiver diagram and let $(\tilde Q_0,\tilde Q_1,\tilde W)$ be obtained from it by mutation at a gauge node $k$. Let $\mathscr F^{bm}_g(q)$ and…

Let $X$ be a Calabi–Yau manifold admitting multiple dual quiver gauge theories $(Q,W)$ related by Seiberg dualities, also called quiver mutations. For each such pair, let…

Let $N$ and $M$ satisfy $3N/2<M<3N$, and set $\tilde N=M-N$. Consider the electric $4d$ $\mathcal{N}=1$ theory with gauge group $SU(N)$, flavor symmetry…

Let $epsilon_{alpha beta}=3arr(alpha\rightarrowbeta)-3arr(beta\rightarrowalpha)$ denote the signed difference between the numbers of arrows from nodes $alpha$ to $beta$ and from…

Consider quiver gauge theories equipped with stability conditions, whose parameter space is divided into chambers corresponding to distinct stability regimes. Stability-chamber con…

Consider exact formulas for elliptic hypergeometric integrals describing Seiberg duality transformations at the level of superconformal indices. Conjecture on elliptic hypergeometr…

Coherent-component invariance conjecture. Quivers which are toric (Seiberg) duals have the same coherent component of the master space.