3 problems

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Higher-codimension bulk-to-corner integral conjecture
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…
Conjectureopenelliptic-complexes factorization-algebras propagatorsarXiv posted 2 days ago
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Iterated bulk-to-boundary propagator collapse conjecture
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…
Conjectureopenelliptic-complexes factorization-algebras propagatorsarXiv posted 2 days ago
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The Euler characteristic conjecture for elliptic complexes on $G_2$ - and $\Spin(7)$ -manifolds
Euler characteristic conjecture. The Euler number of $\mathcal{C}$ is
Conjectureopenelliptic-complexes g2-manifolds spin-7-manifoldsarXiv posted 2 days ago

Higher-codimension bulk-to-corner integral conjecture