Gap Theorem on manifolds with small curvature concentration
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Publisher
Springer Science and Business Media LLC
Link
https://link.springer.com/content/pdf/10.1007/s00209-024-03570-0.pdf
Reference20 articles.
1. Anderson, M.T.: Ricci curvature bounds and Einstein metrics on compact manifolds. J. Am. Math. Soc. 2(3), 455–490 (1989)
2. Anderson, M.T.: Convergence and rigidity of manifolds under Ricci curvature bounds. Invent. Math. 102(2), 429–445 (1990)
3. Anderson, M.T., Cheeger, J.: Diffeomorphism finiteness for manifolds with Ricci curvature and $$L^{n/2}$$-norm of curvature bounded. Geom. Funct. Anal. 1(3), 231–252 (1991)
4. Bando, S., Kasue, A., Nakajima, H.: On a construction of coordinates at infinity on manifolds with fast curvature decay and maximal volume growth. Invent. Math. 97(2), 313–349 (1989)
5. Chan, P.-Y., Chen, E., Lee, M.-C.: Small curvature concentration and Ricci flow smoothing. J. Funct. Anal. 282, 29 (2022)
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