David Ginzburg

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20142022

most citedMetaplectic Theta Functions and Global Integrals

1 citations · 2 across the 3 of their papers we have counts for

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math.NT2016★ 1 cited

On the length of global integrals for $G L_{n}$

David Ginzburg

In this paper we prove Conjecture \ref{conj1} for a set of representations of the group $G L_{n} (A)$ . This Conjecture is stated in complete generality as Conjecture 1 in \cite{G…

math.NT2014★ 1 cited

Metaplectic Theta Functions and Global Integrals

Solomon Friedberg, David Ginzburg

We convolve a theta function on an $n$ -fold cover of $G L_{3}$ with an automorphic form on an $n^{'}$ -fold cover of $G L_{2}$ for suitable $n, n^{'}$ . To do so, we induce the theta function to…

On the length of global integrals for GLn​

Metaplectic Theta Functions and Global Integrals

On the length of global integrals for $G L_{n}$