activity
20042023
most citedOrbifold homeomorphism finiteness based on geometric constraints

3 citations · 8 across the 8 of their papers we have counts for

collaborators

8 papers

math.DG2023

The universal Euler characteristic and Burnside group for definable groupoids

Carla Farsi, Emily Proctor, Christopher Seaton

We introduce the universal Euler characteristic of orbit space definable groupoids, a class of groupoids containing cocompact proper Lie groupoids as well as translation groupoids…

math.CO2020★ 1 cited

The spectra of digraphs with Morita equivalent -algebras

Carla Farsi, Emily Proctor, Christopher Seaton

Eilers et al. have recently completed the geometric classification of unital graph -algebras up to Morita equivalence using a set of moves on the corresponding digraphs. We…

math.DG2016★ 1 cited

Approximating orbifold spectra using collapsing connected sums

Carla Farsi, Emily Proctor, Christopher Seaton

For a closed Riemannian orbifold , we compare the spectra of the Laplacian, acting on functions or differential forms, to the Neumann spectra of the orbifold with boundary given…

math.DG2012★ 2 cited

Γ-extensions of the spectrum of an orbifold

Carla Farsi, Emily Proctor, Christopher Seaton

We introduce the Γ-extension of the spectrum of the Laplacian of a Riemannian orbifold, where Γis a finitely generated discrete group. This extension, called the Γ-spectrum, is the…

math.DG2011★ 3 cited

Orbifold homeomorphism finiteness based on geometric constraints

Emily Proctor

We show that any collection of n-dimensional orbifolds with sectional curvature and volume uniformly bounded below, diameter bounded above, and with only isolated singular points c…

math.DG2008★ 1 cited

An isospectral deformation on an orbifold quotient of a nilmanifold

Emily Proctor, Elizabeth Stanhope

We construct a Laplace isospectral deformation of metrics on an orbifold quotient of a nilmanifold. Each orbifold in the deformation contains singular points with order two isotrop…