3 problems

Let $T_b^{\lambda,\underline{N}}$ be the dg-enhanced KLRW algebra and let $({}_{dg}Q_b^{{\underline{N}}},d_N)$ be the dg-quiver Schur algebra, with the two maps of graded dg-algebr…

Let $({}_{dg}Q_b^{{\underline{N}}},d_N)$ be the dg-quiver Schur algebra defined as the dg-endomorphism algebra of the direct sum of the dg-enhanced modules…

For positive integers $r_1,\dots,r_m$ with $l=r_1+\cdots+r_m$, let $S_n(\mathbf{r})$ be the $p$-DG $m$-tensor quiver Schur algebra … and let $\mathcal{D}^c(S_n(\mathbf{r}))$ denote…