9 citations · 29 across the 8 of their papers we have counts for
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math.GT2016★ 5 cited
Group representations in the homology of 3-manifolds
Alex Bartel, Aurel Page
If M is a manifold with an action of a group G, then the homology group H_1(M,Q) is naturally a Q[G]-module, where Q[G] denotes the rational group ring. We prove that for every fin…
math.DG2016★ 9 cited
Torsion homology and regulators of isospectral manifolds
Alex Bartel, Aurel Page
Given a finite group G, a G-covering of closed Riemannian manifolds, and a so-called G-relation, a construction of Sunada produces a pair of manifolds M_1 and M_2 that are strongly…