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The following pages link to The $n\times (n-2)$ local converse theorem for $\text{GL}(n)$ over a $p$-adic field (Q2472385):

Displaying 23 items.

Distinguished representations of $\mathrm{GL}(n)$ and local converse theorems (Q494716) (← links)
The local Langlands conjecture for $\text{GSp}(4)$ (Q640778) (← links)
On intertwining operators for $GL_ N(F)$, F a nonarchimedean local field (Q1115980) (← links)
Kirillov theory for $GL_2 ({\mathcal D})$ where ${\mathcal D}$ is a division algebra over a non-Archimedean local field (Q1577509) (← links)
A local converse theorem for $\mathrm{U}(2,2)$ (Q1683677) (← links)
A local converse theorem for $\mathrm{Sp}_{2r}$ (Q1784171) (← links)
On a conjecture of Jacquet about distinguished representations of $\text{GL}(n)$ (Q1847852) (← links)
Galois representations for holomorphic Siegel modular forms (Q1934306) (← links)
Gamma factors and converse theorems for classical groups over finite fields (Q2071706) (← links)
On a converse theorem for ${\text{G}}_2$ over finite fields (Q2160209) (← links)
On the local converse theorem and the descent theorem in families (Q2182423) (← links)
Towards the Jacquet conjecture on the local converse problem for $p$-adic $\mathrm {GL}_n$ (Q2344504) (← links)
Rankin-Selberg gamma factors of level zero representations of $\mathrm{GL}_{n}$ (Q2418039) (← links)
On the Jacquet conjecture on the local converse problem for $p$-adic $\mathrm{GL}_N$ (Q2792393) (← links)
(GLn+1(F), GLn(F)) is a Gelfand pair for any local field F (Q3548632) (← links)
Gamma Factors of Pairs and a Local Converse Theorem in Families (Q4560495) (← links)
On the sharpness of the bound for the Local Converse Theorem of 𝑝-adic 𝐺𝐿_{𝑝𝑟𝑖𝑚𝑒} (Q4604728) (← links)
A local converse theorem for 𝑈₂ᵣ₊₁ (Q4633601) (← links)
On the local converse theorem for p-adic GLn (Q4962233) (← links)
A weak kernel formula for Bessel functions (Q5348735) (← links)
On mod $p$ local-global compatibility for $\mathrm{GL}_n(\mathbb{Q}_p)$ in the ordinary case (Q5869390) (← links)
A local converse theorem for Archimedean $\mathrm{GL}(n)$ (Q6040167) (← links)
Multiplicity one for the pair $(\mathrm{GL}_n (D), \mathrm{GL}_n (E))$ (Q6097862) (← links)