Abstract
In this article, for irreducible admissible infinite-dimensional representations $\Pi$ and $\Pi'$ of $\mathit{GL}(2,\mathbf{C})$, we show that the local $L$-factor $L(s,\Pi \times \Pi')$ can be expressed as some local zeta integral for $\mathit{GL}(2,\mathbf{C})\times \mathit{GL}(2,\mathbf{C})$.
Citation
Tadashi Miyazaki. "The local zeta integrals for $\mathit{GL}(2,\mathbf{C})\times \mathit{GL}(2,\mathbf{C})$." Proc. Japan Acad. Ser. A Math. Sci. 94 (1) 1 - 6, January 2018. https://doi.org/10.3792/pjaa.94.1
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