Cohomology of arithmetic groups

By Lizhen Ji. 2009

51 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Discrete Mathematics and Combinatorics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/fbdab82b616d23e602a40282fd1538b73a149e9e

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. H. Grobner
2. Michael Harris
3. A. Raghuram
4. W. Gan
5. Naomi Tanabe
6. F. Shahidi
7. Binyong Sun
8. Atsushi Ichino

In Discrete Mathematics and Combinatorics

1. A. Raghuram
2. Michael Harris
3. W. Gan
4. F. Shahidi
5. Naomi Tanabe
6. H. Grobner
7. P. Michel
8. J. Cogdell

In Geometry and Topology

1. H. Grobner
2. A. Raghuram
3. W. Gan
4. Michael Harris
5. F. Shahidi
6. Naomi Tanabe
7. T. Gee
8. Shuichiro Takeda

Citations in the corpus

• On Certain Period Relations for Cusp Forms on GLn (2007, methodology): “If F = Q, this is the main thrust of the work of Mahnkopf [24].”
• WHITTAKER PERIODS, MOTIVIC PERIODS, AND SPECIAL VALUES OF TENSOR PRODUCT $L$ -FUNCTIONS (2013, methodology): “J. 123 (2004) pp. 141–169 [30] J. Mahnkopf, Cohomology of arithmetic groups, parabolic subgroups and the special values of automorphic L-Functions on GL(n), Journal de l’Institut de Mathématiques de Jussieu 4 (2005) pp. 553–637 [31] J. Mahnkopf, Modular symbols and values of L-functions on GL3, J. r”
• Critical values of Rankin-Selberg L-functions for GL(n) x GL(n-1) and the symmetric cube L-functions for GL(2) (2013, background): “Mathematical Surveys and Monographs, AMS, (1988) [28] J. Mahnkopf, Modular symbols and values of L-functions on GL3.”
• NOTES ON THE ARITHMETIC OF HILBERT MODULAR FORMS (2011, background): “See, for example, Kazhdan-MazurSchmidt [23], Mahnkopf [28], or Raghuram [32].”
• On the arithmetic of Shalika models and the critical values of L-functions for GL2n (2011, methodology): “As a consequence, the well-known strategy used for establishing rational structures on Whittaker models, [25, 45, 53], carries over the our situation: For this, let S ηf ψf (Πf )Q(Π,η) be the Q(Π, η)-span of the G(Af )-orbit of ξΠf .”