Computation of Stark-Tamagawa units
From MaRDI portal
Publication:4417171
DOI10.1090/S0025-5718-03-01561-8zbMath1057.11049MaRDI QIDQ4417171
Publication date: 28 July 2003
Published in: Mathematics of Computation (Search for Journal in Brave)
cyclic extensionFitting idealequivariant Tamagawa number conjectureStark unitTate motiveStark's conjecture
Units and factorization (11R27) Algebraic number theory computations (11Y40) Class numbers, class groups, discriminants (11R29) Zeta functions and (L)-functions of number fields (11R42)
Related Items (2)
Congruences between derivatives of abelian \(L\)-functions at \(s =0\) ⋮ On equivariant global epsilon constants for certain dihedral extensions
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Class fields of abelian extensions of \(\mathbb Q\)
- The Stark conjectures on Artin \(L\)-functions at \(s=0\). Lecture notes of a course in Orsay edited by Dominique Bernardi and Norbert Schappacher.
- On the Galois structure of algebraic integers and S-units
- On the equivariant Tamagawa number conjecture for Tate motives
- A Stark conjecture ``over \({\mathbb{Z}}\) for abelian \(L\)-functions with multiple zeros
- Explicit units and the equivariant Tamagawa number conjecture
- Base change for Stark-type conjectures "over \mathbb{Z}"
- Homological Equivalences of Modules and Their Projective Invariants
- Advanced Topics in Computional Number Theory
- The Cohomology Groups of Tori in Finite Galois Extensions of Number Fields
- Tamagawa numbers for motives with (non-commutative) coefficients
This page was built for publication: Computation of Stark-Tamagawa units