activity
19942011
most citedIndex formulae for integral Galois modules

11 citations · 24 across the 6 of their papers we have counts for

collaborators

7 papers

math.NT2011★ 11 cited

Index formulae for integral Galois modules

Alex Bartel, Bart de Smit

We prove very general index formulae for integral Galois modules, specifically for units in rings of integers of number fields, for higher K-groups of rings of integers, and for Mo…

math.NT2010★ 9 cited

Inverse Problems for deformation rings

Frauke M. Bleher, Ted Chinburg, Bart de Smit

Let be a complete local commutative Noetherian ring with residue field of positive characteristic . We study the inverse problem for the versal deformation rin…

math.DG2010★ 1 cited

Isospectral surfaces with distinct covering spectra via Cayley Graphs

Bart De Smit, Ruth Gornet, Craig J. Sutton

The covering spectrum is a geometric invariant of a Riemannian manifold, more generally of a metric space, that measures the size of its one-dimensional holes by isolating a portio…

math.NT2010★ 1 cited

The valuation criterion for normal basis generators

Bart de Smit, Mathieu Florence, Lara Thomas

If is a finite Galois extension of local fields, we say that the valuation criterion holds if there is an integer such that every element with valuati…

math.NT2010★ 2 cited

Deformation rings which are not local complete intersections

Frauke M. Bleher, Ted Chinburg, Bart de Smit

We study the inverse problem for the versal deformation rings of finite dimensional representations of a finite group over a field of positive characteristic $…

math.DG2009

Sunada's method and the covering spectrum

Bart de Smit, Ruth Gornet, Craig J. Sutton

In 2004, Sormani and Wei introduced the covering spectrum: a geometric invariant that isolates part of the length spectrum of a Riemannian manifold. In their paper they observed th…