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math.RT2024
Multiplicity One Theorem for General Spin Groups: The Archimedean Case
Melissa Emory, Yeansu Kim, Ayan Maiti
Let $\GSpin(V)$ (resp. $\GPin(V)$) be a general spin group (resp. a general Pin group) associated with a nondegenerate quadratic space of dimension over an Archimedean loca…
math.RT2021
Contragredients and a multiplicity one theorem for general Spin groups
Melissa Emory, Shuichiro Takeda
Each orthogonal group $\OO(n)$ has a nontrivial $\GL(1)$-extension, which we call $\GPin(n)$. The identity component of $\GPin(n)$ is the more familiar $\GSpin(n)$, the general Spi…