5 problems

Higher-codimension bulk-to-corner conjecture. One has $\mathcal{I}_n(x,y)=c_nP(x,y)$ for some constant $c_n$. This generalizes the boundary and corner propagator identities to high…

Let $M$ be a manifold, let $\mathcal{E}$ be an elliptic complex on $M$, and let $P_{\mathcal{E}}$ be its propagator. Consider the corresponding propagator on…

Let $W_0$ denote the universal cover of anti-de Sitter space, and let $Z$ be the invariant anti-de Sitter quantity appearing in the Gegenbauer kernels. For the relevant parameter…

Let $d$ be the spacetime dimension, let $uinmathbb{C}$ satisfy … and let $G_0^{\mathrm{sym}}$, $G_0^{\mathrm{sym},A}$, $G^{\mathrm{PJ}}$, and $G^{\mathrm{PJ},A}$ be the invariant…

Limiting-propagator conjecture. The limiting function $K_{l_{2}^{*}}$ is the KG propagator and not the Feynman propagator.