3 problems

Let $n\geq 2$ and let $A$ be an $n$-Poisson algebra. Full shifted Poisson complex conjecture. The $L_{\infty}$-algebra structure of the full shifted Poisson complex…

Let $A$ be a connective dga and let $S$ be a one-dimensional $A$-module. Let $E\coloneqq {\mathrm{\normalfont\mathbb{R}}}\mathrm{End}_A(S)$ be the derived endomorphism dga of $S$.…

Let $A$ be a $Pois_n$-algebra, and let $CH_{Pois_n}^*(A,A)$ denote its full shifted Poisson complex. For $n\leq 1$, allow the linear enrichment of the category to undergo the shift…