Shing‐Tung Yau - Concepedia

Author

Shing‐Tung Yau

Also Known As

A Patten, Chan, T. F., Kang, Monica Jinwoo, Miller, Warner A., S T Yau, S. -T. Yau, S. T. Yau, S. Yau, S.-T. Yau, S.T. Yau

730

Publications

26.7K

Citations

H-Index

121

Concepts

All Affiliations

Harvard University Harvard University Press Stony Brook University Stanford University University of California, Los Angeles

About

Shing‐Tung Yau is an author at Harvard University specializing in geometry, engineering, and quantum field theory.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	26	45	3.1K
2	Natural Sciences	17	23	961
3	Medicine	6	6	137
4	Education	4	4	378
5	Business	1	1	11

Shing‐Tung Yau

243

Publications

22.4K

Citations

H-Index

Page 1

	Year	Citations
On the ricci curvature of a compact kähler manifold and the complex monge‐ampére equation, I Shing‐Tung Yau Communications on Pure and Applied Mathematics Monge-ampere EquationComplex Monge‐ampére EquationCompact Kähler ManifoldRiemannian GeometryRiemannian Manifold	1978	2.4K
Differential equations on riemannian manifolds and their geometric applications Sheng Yao Cheng, Shing‐Tung Yau Communications on Pure and Applied Mathematics Geometric Partial Differential EquationGeometryRiemannian GeometryRiemannian ManifoldDifferential Equations	1975	990
On the existence of hermitian-yang-mills connections in stable vector bundles Karen Uhlenbeck, Shing‐Tung Yau Communications on Pure and Applied Mathematics Gauge TheoryStable Vector BundlesQuantum Field TheoryGauge Field Theory	1986	909
Calabi's conjecture and some new results in algebraic geometry Shing‐Tung Yau Proceedings of the National Academy of Sciences Only Kähler StructureSchubert CalculusGlobal GeometryCompact Kähler ManifoldProjective Geometry	1977	781
Existence of Incompressible Minimal Surfaces and the Topology of Three Dimensional Manifolds with Non-Negative Scalar Curvature Richard Schoen, Shing‐Tung Yau Annals of Mathematics Non-negative Scalar CurvatureGlobal GeometryGeometryRiemannian GeometryManifold Modeling	1979	615
A new conformal invariant and its applications to the Willmore conjecture and the first eigenvalue of compact surfaces Peter Li, Shing‐Tung Yau Inventiones mathematicae Spectral TheoryGeometryWillmore ConjectureFirst EigenvalueGlobal Analysis	1982	562
Evolutionary dynamics on any population structure Benjamin Allen, Gábor Lippner, Yu-Ting Chen, Nature Evolutionary DynamicsEvolutionary BiologyPopulation DynamicEvolutionary TheoryEvolutionary Dynamic	2017	502
On the existence of a complete Kähler metric on non‐compact complex manifolds and the regularity of fefferman's equation Shiu‐Yuen Cheng, Shing‐Tung Yau Communications on Pure and Applied Mathematics Riemannian GeometryNon‐compact Complex ManifoldsGlobal AnalysisRiemannian ManifoldComplete Kähler	1980	475
Conformally flat manifolds, Kleinian groups and scalar curvature Richard Schoen, Shing‐Tung Yau Inventiones mathematicae Global GeometryGeometryFlat ManifoldsRiemannian GeometryRiemannian Manifold	1988	433
Stringy cosmic strings and noncompact Calabi-Yau manifolds Brian Greene, Alfred D. Shapere, Cumrun Vafa, Nuclear Physics B Stringy Cosmic StringsString Theory	1990	425

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