Add to ORKGWe extend the equivariant classification results of Escher and Searle for closed, simply connected, non-negatively curved Riemannian $n$-manifolds admitting isometric isotropy-maximal torus actions to the class of such manifolds admitting isometric strictly almost isotropy-maximal torus actions. In particular, we prove that such manifolds are equivariantly diffeomorphic to the free, linear quotient by a torus of a product of spheres of dimensions greater than or equal to three.Comment: Significant improvement of the main theore
We study the topology of closed, simply-connected, 6-dimensional Riemannian manifolds of positive se...
We prove that if a closed, smooth, simply-connected 4-manifold with a circle action admits an almost...
We prove that if a closed, smooth, simply-connected 4-manifold with a circle action admits an almost...
We show that ten-dimensional closed simply connected positively curved manifolds with isometric effe...
Let Mn, n ∈ {4, 5, 6}, be a compact, simply connected n-manifold which admits some Riemannian metri...
We obtain an equivariant classification for orientable, closed, four-dimensional Alexandrov spaces a...
We prove the following result: Let $(M,g_0)$ be a compact manifold of dimension $n\geq 12$ with posi...
We study closed, simply connected manifolds with positive $2^\mathrm{nd}$-intermediate Ricci curvatu...
We prove the following result: Let $(M,g_0)$ be a compact manifold of dimension $n\geq 12$ with posi...
We investigate questions concerning symmetries and Riemannian metrics of positive or non-negative cu...
In this work, it is shown that a simply connected, rationally elliptic torus orbifold is equivariant...
We investigate questions concerning symmetries and Riemannian metrics of positive or non-negative cu...
We investigate questions concerning symmetries and Riemannian metrics of positive or non-negative cu...
We prove that if a closed, smooth, simply-connected 4-manifold with a circle action admits an almost...
We show that a discrete group $\Gamma$ which admits a non-elementary isometric action on a Hadamard ...
We study the topology of closed, simply-connected, 6-dimensional Riemannian manifolds of positive se...
We prove that if a closed, smooth, simply-connected 4-manifold with a circle action admits an almost...
We prove that if a closed, smooth, simply-connected 4-manifold with a circle action admits an almost...
We show that ten-dimensional closed simply connected positively curved manifolds with isometric effe...
Let Mn, n ∈ {4, 5, 6}, be a compact, simply connected n-manifold which admits some Riemannian metri...
We obtain an equivariant classification for orientable, closed, four-dimensional Alexandrov spaces a...
We prove the following result: Let $(M,g_0)$ be a compact manifold of dimension $n\geq 12$ with posi...
We study closed, simply connected manifolds with positive $2^\mathrm{nd}$-intermediate Ricci curvatu...
We prove the following result: Let $(M,g_0)$ be a compact manifold of dimension $n\geq 12$ with posi...
We investigate questions concerning symmetries and Riemannian metrics of positive or non-negative cu...
In this work, it is shown that a simply connected, rationally elliptic torus orbifold is equivariant...
We investigate questions concerning symmetries and Riemannian metrics of positive or non-negative cu...
We investigate questions concerning symmetries and Riemannian metrics of positive or non-negative cu...
We prove that if a closed, smooth, simply-connected 4-manifold with a circle action admits an almost...
We show that a discrete group $\Gamma$ which admits a non-elementary isometric action on a Hadamard ...
We study the topology of closed, simply-connected, 6-dimensional Riemannian manifolds of positive se...
We prove that if a closed, smooth, simply-connected 4-manifold with a circle action admits an almost...
We prove that if a closed, smooth, simply-connected 4-manifold with a circle action admits an almost...