2 problems

Duality conjecture. Restricting ${\pi_{min}}$ to $A\times B$ should yield a Howe-type correspondence between suitable subsets of the admissible duals of $A$ and $B$.

Let $G$ and $G'$ be a reductive dual pair, let $\widetilde{G}$ and $\widetilde{G'}$ be their corresponding covering groups, and let $\omega_{G,G'}$ be the oscillator representation…