3 problems

Rodino–Nicola's conjecture. If

Let $(M,{\mathcal F})$ be a compact foliated manifold and let $E$ be a vector bundle on $M$. Write $q=\operatorname{codim}{\mathcal F}$, let $\Psi^{-q,-\infty}(M,{\mathcal F},E)$ d…

The operators use a representation $c0$ of $algA_S$ on a Hilbert space $caH$, a positive operator $Theta$, a Dirac-type operator $DD$, an automorphism $beta$, and a functional…