CLIFFORD SYSTEMS, HARMONIC MAPS AND METRICS WITH NON-NEGATIVE CURVATURE

被引：0

作者：

Qian, Chao ^{[1
]}

Tang, Zizhou ^{[2
]}

Yan, Wenjiao ^{[3
]}

机构：

[1] School of Mathematics and Statistics, Beijing Institute of Technology, Beijing,100081, China

[2] Chern Institute of Mathematics, LPMC, Nankai University, Tianjin,300071, China

[3] School of Mathematical Sciences, Laboratory of Mathematics and Complex Systems, Beijing Normal University, Beijing,100875, China

来源：

arXiv | 2022年

关键词：

Engineering Village;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

Characteristic map - ClIFFORD - Clifford system - Focal submanifold - Harmonic map - Hyper-surfaces - Iso-parametric - Isoparametric hypersurface - Non negatives - Non-negative sectional curvature - Sectional curvatures - Submanifolds

引用

共 50 条

[1] CLIFFORD SYSTEMS, HARMONIC MAPS AND METRICS WITH NONNEGATIVE CURVATURE
Qian, Chao
Tang, Zizhou
Yan, Wenjiao
PACIFIC JOURNAL OF MATHEMATICS, 2022, 320 (02) : 391 - 424
[2] Deforming Lipschitz metrics into smooth metrics while keeping their curvature operator non-negative
Simon, M
GEOMETRIC EVOLUTION EQUATIONS, 2005, 367 : 167 - 179
[3] Quasiconvex foliations and asymptotically flat metrics of non-negative scalar curvature
Smith, B
Weinstein, G
COMMUNICATIONS IN ANALYSIS AND GEOMETRY, 2004, 12 (03) : 511 - 551
[4] Harmonic two-forms on manifolds with non-negative isotropic curvature
Peng Zhu
Annals of Global Analysis and Geometry, 2011, 40
[5] Harmonic two-forms on manifolds with non-negative isotropic curvature
Zhu, Peng
ANNALS OF GLOBAL ANALYSIS AND GEOMETRY, 2011, 40 (04) : 427 - 434
[6] Harmonic forms on manifolds with non-negative Bakry–Émery–Ricci curvature
Matheus Vieira
Archiv der Mathematik, 2013, 101 : 581 - 590
[7] HARMONIC FOLIATIONS ON A COMPACT RIEMANNIAN MANIFOLD OF NON-NEGATIVE CONSTANT CURVATURE
NAKAGAWA, H
TAKAGI, R
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[9] Liouville theorem for V-harmonic maps under non-negative (m, V)-Ricci curvature for non-positive m
Kuwae, Kazuhiro
Li, Songzi
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Sakurai, Yohei
STOCHASTIC PROCESSES AND THEIR APPLICATIONS, 2024, 168
[10] Flats and submersions in non-negative curvature
Curtis Pro
Frederick Wilhelm
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