Relative modular symbols and Rankin-Selberg convolutions
By David Kazhdan, Barry Mazur, C. Schmidt. 2000
60 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/1802672c41d0a9234b5cd5415440fb1cea85c3e9
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In Algebra and Number Theory
In Applied Mathematics
In Mathematical Physics
Citations in the corpus
- Riemann's zeta function and beyond (2003, unknown): “Some very interesting examples, which we will not touch on here directly, involve the Artin conjecture (which involves L-series of Galois representations); see [80], [147].”
- 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, result): “This idea of defining a period attached to cohomological cuspidal representations was pursued by several other authors, among them Kazhdan–Mazur–Schmidt [32], Mahnkopf [38], Raghuram [42] and Raghuram–Shahidi [44].”
- On the Special Values of Certain Rankin-Selberg L-Functions and Applications to Odd Symmetric Power L-Functions of Modular Forms (2008, background): “See for instance Ash-Ginzburg [1], Harris [16], Kasten-Schmidt [22], Kazhdan-Mazur-Schmidt [23], Mahnkopf [29], and Schmidt [36].”
- 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): “For F = Q, the above theorem or some variation of it has appeared in Kazhdan–Mazur–Schmidt [24], Mahnkopf [29], Kasten–Schmidt [23] and Raghuram [31].”