3 citations · 3 across the 2 of their papers we have counts for
4 papers
Pfaffians, the G-Signature Theorem and Galois de Rham discriminants
T. Chinburg, G. Pappas, M. J. Taylor
We study equivariant de Rham discriminants associated to arithmetic varieties which support a tame action by a finite group; we form these discriminants by endowing the de Rham coh…
Galois modules, ideal class groups and cubic structures
G. Pappas
We establish a connection between the theory of cyclotomic ideal class groups and the theory of "geometric" Galois modules and obtain results on the Galois module structure of cohe…
Epsilon constants and equivariant Arakelov Euler characteristics
T. Chinburg, G. Pappas, M. J. Taylor
We study equivariant Arakelov-Euler characteristics of hermitian sheaves on arithmetic varieties which support a tame action by a finite group G. The tameness of the group action a…
Epsilon constants and Arakelov Euler characteristics
T. Chinburg, G. Pappas, M. J. Taylor
We conjecture that the logarithm of the absolute value of the constant in the functional equation of the Hasse-Weil L-function of a variety X over Z is equal to a certain Arakelov…