15 citations · 41 across the 11 of their papers we have counts for
12 papers
Computing homology of -complexes from their quotients
Christine Escher, Chad Giusti, Chung-Ping Lai
In this paper, we investigate the question of how one can recover the homology of a simplicial complex equipped with a regular action of a finite group from the structure o…
On Fixed-Point Sets of -Tori in Positive Curvature
Austin Bosgraaf, Christine Escher, Catherine Searle
In recent work of Kennard, Khalili Samani, and the last author, they generalize the Half-Maximal Symmetry Rank result of Wilking for torus actions on positively curved manifolds to…
Odd-dimensional GKM-manifolds of non-negative curvature
Christine Escher, Oliver Goertsches, Catherine Searle
We prove for closed, odd-dimensional GKM manifolds of non-negative sectional curvature that both the equivariant and the ordinary rational cohomology split off the cohomology o…
Almost Isotropy-Maximal Manifolds of Non-negative Curvature
Zheting Dong, Christine Escher, Catherine Searle
We extend the equivariant classification results of Escher and Searle for closed, simply connected, non-negatively curved Riemannian -manifolds admitting isometric isotropy-maxi…
Non-negatively curved 6-manifolds with almost maximal symmetry rank
Christine Escher, Catherine Searle
We classify closed, simply-connected, non-negatively curved 6-manifolds of almost maximal symmetry rank up to equivariant diffeomorphism.
Non-negative curvature and torus actions
Christine Escher, Catherine Searle
Let be the class of closed, simply-connected, non-negatively curved Riemannian manifolds admitting an isometric, effective, isotropy-maximal torus action. We pr…