Results 281 to 290 of about 1,513,313 (316)

GL(n) × GL(n) × … × GL(n) Examples

2012
This chapter investigates the question which begings as follows. Suppose we have a geometrically irreducible middle extension sheaf G on 𝔾ₘ/k which is pure of weight zero, such that the object N := G(1/2)[1] ɛ Garith is “dimension” n and has Gsubscript geom,N = Garith,N = GL(n). Suppose in addition we are given s ≤ 2 distinct characters χ‎ᵢ of kˣ.
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Archimedean zeta integrals on GL n × GL m and SO2n+1 × GL m

Manuscripta Mathematica, 2012
In this paper, we evaluate archimedean zeta integrals for automorphic L-functions on GL n × GL n-1+l and on SO2n+1 × GL n+l , for l = −1, 0, and 1.
Taku Ishii, Eric Stade
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Bispectral and $(\mathfrak{gl}_{N},\mathfrak{gl}_{M})$ dualities

Functional Analysis and Other Mathematics, 2007
Let \(V=\langle p_{ij}(x)e^{\lambda_i x}, i = 1, \dots, n, j =1, \dots, N_i \rangle\) be a space of quasipolynomials of dimensions \(N = N_1 + \dots, N_n\). Then, the regularized fundamental operator of \(V\) is defined as the polynomial differential operator \(D = \sum_{i=0}^N A_{N-1}(x) \partial^i_x\) annihilating \(V\) and its leading coefficient ...
Mukhin, Evgenii E.   +2 more
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2016
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On the growth of cuspidal cohomology of GL(2) and GL(3)

Journal of Number Theory, 2020
Abstract We estimate the growth of cuspidal cohomology of G L 2 ( A Q ) . Quantitatively, we provide bounds on the total number of normalised eigenforms of Hecke operators which are obtained by automorphic induction from Hecke characters of imaginary quadratic fields grows as level structure varies.
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GL Ingenieros

Grafías, disciplinares de la UCPR, 2013
Por su complejidad e importancia, las organizaciones necesitan ser administradas con base en conocimiento técnico y en el seguimiento de los cambios que presenta su entorno. En este trabajo se hace énfasis en la administración financiera y en la gestión del talento humano para analizar algunas variables que intervienen en el funcionamiento de la ...
Gustavo Adolfo Castaño Giraldo   +2 more
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Subconvexity for GL(3)×GL(2) twists

Advances in Mathematics, 2022
Prahlad Sharma, Will Sawin
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