5 problems

Let $P_k$ be the space of homogeneous polynomials of degree $k$ in the graded polynomial ring $P=\mathbb{C}[x_1,\ldots,x_n,\xi_1,\ldots,\xi_n]$, and let…

Coisotropic reduction conjecture. The space of $n$-shifted coisotropic structures on $f$ is equivalent to the space of such diagrams, where $\pi_Y$ is an $(n+1)$-shifted Lagrangian…

Let $\mathrm{CompCorr}_{n}^{s,\operatorname{nd}}$ be the $(\infty,n)$-category of nondegenerate $s$-shifted compatible coisotropic correspondences, let…

Calaque–Pantev–Toën–Vaquié–Vezzosi's conjecture. For fixed equivalent $\omega_{\boldsymbol X}$ and $\pi_{\boldsymbol X}$, these spaces are equivalent.

Let $({\mathfrak m},V,\omega)$ be a symplectic representation of the Lie algebra ${\mathfrak m}$. A subspace $W\subseteq V$ is coisotropic when $W^{\perp_\omega}\subseteq W$, where…