5 problems

Induced-representation multiplicity formula. In the Bessel cases, for possibly reducible induced representations

Generalized Bessel embedding conjecture. There is a unique embedding

Generalized Bessel uniqueness conjecture. A generalized Bessel model on $\textup{GSp}(2n)$ retains the uniqueness property established in the case $n=2$.

Let $\Pi$ be a globally generic cuspidal automorphic representation of $\operatorname{GSp}_4(\mathbb{A}_F)$, let $E/F$ be a quadratic extension, and let $\chi$ be a Grössencharacte…

Let $K$ be a quadratic algebra over $k$ such that $K^* \subset \operatorname{GL}_2(k)$ is contained in the centralizer of a nondegenerate character…