On dimensions of tangent cones in limit spaces with lower Ricci curvature bounds
2018 ◽
Vol 2018
(742)
◽
pp. 263-280
Keyword(s):
Abstract We show that if X is a limit of n-dimensional Riemannian manifolds with Ricci curvature bounded below and γ is a limit geodesic in X, then along the interior of γ same scale measure metric tangent cones {T_{\gamma(t)}X} are Hölder continuous with respect to measured Gromov–Hausdorff topology and have the same dimension in the sense of Colding–Naber.
2019 ◽
Vol 2019
(757)
◽
pp. 1-50
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1998 ◽
Vol 57
(2)
◽
pp. 253-259
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Keyword(s):
1996 ◽
Vol 118
(2)
◽
pp. 291-300
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1997 ◽
Vol 55
(3)
◽
pp. 513-515
Keyword(s):
2003 ◽
Vol 06
(supp01)
◽
pp. 29-38
◽