Richard S. Hamilton - Concepedia

Author

Richard S. Hamilton

Also Known As

Hamilton, Richard, Hamilton, Richard S., R. Hamilton, R. S. Hamilton, Richard Hamilton, Richard S. Hamilton

Publications

10.5K

Citations

H-Index

Concepts

All Affiliations

Richard S. Hamilton is an author at Columbia University specializing in geometry, functional analysis, and fluid mechanics.

#	Concept	H-Index	Publications	Citations
1	Physics	2	2	141
2	Fluid Mechanics	2	2	752
3	Business	1	1	1.2K
4	Engineering	1	1	1.2K
5	Deformation Modeling	1	1	42

Richard S. Hamilton

Publications

9.8K

Citations

H-Index

Page 1

	Year	Citations
Three-manifolds with positive Ricci curvature Richard S. Hamilton Journal of Differential Geometry	1982	2.9K
The heat equation shrinking convex plane curves Michael E. Gage, Richard S. Hamilton Journal of Differential Geometry	1986	1.2K
The inverse function theorem of Nash and Moser Richard S. Hamilton Bulletin of the American Mathematical Society Mathematical ProgrammingEngineeringNon-cooperative Game TheoryInverse Function TheoremGame Theory	1982	1.2K
Four-manifolds with positive curvature operator Richard S. Hamilton Journal of Differential Geometry	1986	794
The Ricci flow on surfaces Richard S. Hamilton Contemporary mathematics - American Mathematical Society Fluid MechanicsGeometric FlowGeometric Partial Differential EquationRicci Flow	1988	524
Matrix Harnack estimate for the heat equation Richard S. Hamilton Communications in Analysis and Geometry	1993	406
A Compactness Property for Solutions of the Ricci Flow Richard S. Hamilton American Journal of Mathematics Geometric FlowGeometric Partial Differential EquationRicci Flow	1995	360
The Harnack estimate for the Ricci flow Richard S. Hamilton Journal of Differential Geometry Geometric FlowNumerical SimulationGeometric Partial Differential EquationRicci Flow	1993	321
The formations of singularities in the Ricci Flow Richard S. Hamilton Surveys in Differential Geometry Geometric FlowRicci Flow	1993	313
Four-manifolds with positive isotropic curvature Richard S. Hamilton Communications in Analysis and Geometry	1997	253

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