The Equivariant Tamagawa Number Conjecture: A survey
By M. Flach, Cornelius Greither. 2003
98 citations recorded by the source corpus.
Subfields: Discrete Mathematics and Combinatorics, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/9c160603cc5023a090573bd4c9a13a193a18e0c3
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Discrete Mathematics and Combinatorics
- Werner Bley
- David Burns
- M. Flach
- Li Guo
- Fred Diamond
- Mehmet Haluk Sengun
- Akshay Venkatesh
- Nicolas Bergeron
In Geometry and Topology
- Werner Bley
- David Burns
- M. Flach
- Akshay Venkatesh
- Nicolas Bergeron
- Mehmet Haluk Sengun
- Li Guo
- Fred Diamond
In Mathematical Physics
- Werner Bley
- David Burns
- M. Flach
- Nicolas Bergeron
- Akshay Venkatesh
- Mehmet Haluk Sengun
- Li Guo
- Fred Diamond
Citations in the corpus
- THE TAMAGAWA NUMBER CONJECTURE OF ADJOINT MOTIVES OF MODULAR FORMS (2004, background): “The conjecture is also known for Dirichlet L-functions (including the Riemann zeta function) at any integer [62,4,52,8,35].”
- On the Equivariant Tamagawa Number Conjecture for Tate Motives, Part II. (2006, methodology): “Then the computations of [10, 17] show that [9, Conj.”
- Torsion homology growth and cycle complexity of arithmetic manifolds (2014, background): “3) below; and we anticipate, but have not verified, that this can be verified to be compatible with [22] in a routine fashion.”
- On the equivariant Tamagawa number conjecture for Abelian extensions of a quadratic imaginary field (2006, methodology): “5 The limit theorem Following [8] or [5] we will deduce Theorem 4.”