Geometry, Riemannian.
Overview
Works: | 83 works in 24 publications in 24 languages |
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Titles
Geometric properties of natural operators defined by the Riemann curvature tensor /
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Riemannian geometry in an orthogonal frame : = from lectures delivered by Elie Cartan at the Sorbonne in 1926-1927 /
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Surveys in differential geometry : = lectures on geometry and topology held in honor of Calabi, Lawson, Siu, and Uhlenbeck at Harvard University, May 3-5, 2002 /
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Families of conformally covariant differential operators, Q-curvature and holography /
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The Ricci flow in Riemannian geometry : = a complete proof of the differentiable 1/4-pinching sphere theorem /
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The ricci flow in Riemannian geometry = a complete proof of the differentiable 1/4-pinching sphere theorem /
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Nonlinear methods in Riemannian and Kahlerian geometry : = delivered at the German mathematical society seminar in Dusseldorf in June, 1986 /
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Riemannian geometry during the second half of the twentieth century /
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Fractal geometry, complex dimensions and zeta functions : = geometry and spectra of fractal strings /
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Variational problems in Riemannian geometry : = bubbles, scans and geometric flows /
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Dirac operators : = Yesterday and Today : proceedings of the summer school and workshop, CAMS-AUB, Lebanon, August 27-September 7, 2001 /
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Vanishing and finiteness results in geometric analysis = a generalization of the Bochner technique /
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Geometric analysis on the Heisenberg group and its generalizations /
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Conformal, Riemannian and Lagrangian geometry : = the 2000 Barrett lectures /
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A tour of subriemannian geometries, their geodesics, and applications /
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Elliptic integrable systems : = a comprehensive geometric interpretation /
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Fractal geometry, complex dimensions and zeta functions : = geometry and spectra of fractal strings /
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An introduction to Riemannian geometry = with applications to mechanics and relativity /
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Algorithmic advances in Riemannian geometry and applications = for machine learning, computer vision, statistics, and optimization /
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Geometry of biharmonic mappings : = differential geometry of variational methods /
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Semi-Riemannian geometry : = the mathematical language of general relativity /
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A comprehensive introduction to sub-Riemannian geometry = from the Hamiltonian viewpoint /
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Semi-Riemannian geometry = the mathematical language of general relativity /
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