Correction to: A polyhedron comparison theorem for 3-manifolds with positive scalar curvature

被引：0

作者：

Chao Li

机构：

[1] Stanford University,Department of Mathematics

来源：

Inventiones mathematicae | 2022年 / 228卷

关键词：

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

页码：535 / 538

页数：3

共 50 条

[1] A polyhedron comparison theorem for 3-manifolds with positive scalar curvature
Chao Li
[J]. Inventiones mathematicae, 2020, 219 : 1 - 37
[2] A polyhedron comparison theorem for 3-manifolds with positive scalar curvature
Li, Chao
[J]. INVENTIONES MATHEMATICAE, 2020, 219 (01) : 1 - 37
[3] A polyhedron comparison theorem for 3-manifolds with positive scalar curvature (vol 219, pg 1, 2020)
Li, Chao
[J]. INVENTIONES MATHEMATICAE, 2022, 228 (01) : 535 - 538
[4] EQUIVARIANT 3-MANIFOLDS WITH POSITIVE SCALAR CURVATURE
Chow, Tsz-Kiu Aaron
Li, Yangyang
[J]. TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, 2024, 377 (08) : 5993 - 6020
[5] Contractible 3-manifolds and positive scalar curvature (II)
Wang, Jian
[J]. JOURNAL OF THE EUROPEAN MATHEMATICAL SOCIETY, 2024, 26 (02) : 537 - 572
[6] Ricci flow on open 3-manifolds and positive scalar curvature
Bessieres, Laurent
Besson, Gerard
Maillot, Sylvain
[J]. GEOMETRY & TOPOLOGY, 2011, 15 (02) : 927 - 975
[7] THE 1ST DIAMETER OF 3-MANIFOLDS OF POSITIVE SCALAR CURVATURE
KATZ, M
[J]. PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY, 1988, 104 (02) : 591 - 595
[8] EMBEDDED MINIMAL-SURFACES IN 3-MANIFOLDS WITH POSITIVE SCALAR CURVATURE
RUBINSTEIN, JH
[J]. PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY, 1985, 95 (03) : 458 - 462
[9] Deforming 3-manifolds of bounded geometry and uniformly positive scalar curvature
Bessieres, Laurent
Besson, Gerard
Maillot, Sylvain
Marques, Fernando C.
[J]. JOURNAL OF THE EUROPEAN MATHEMATICAL SOCIETY, 2021, 23 (01) : 153 - 184
[10] Taming 3-manifolds using scalar curvature
Chang, Stanley
Weinberger, Shmuel
Yu, Guoliang
[J]. GEOMETRIAE DEDICATA, 2010, 148 (01) : 3 - 14

← 1 2 3 4 5 →