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Clifford Henry Taubes (born February 21, 1954) is the William Petschek Professor of Mathematics at Harvard University and works in gauge field theory, differential geometry, and low-dimensional topology. His brother is the journalist Gary Taubes.
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SC 504. (617) 495-5579. chtaubes@math.harvard.edu. Taubes, Cliff William Petschek Professor of Mathematics. Director of Undergraduate Studies. Research Interests: Nonlinear partial differential equations and applications to topology, geometry, and mathematical physics.
Clifford Taubes em 2010 Nascimento 1954 (70 anos) Rochester (Nova Iorque) Nacionalidade Estadunidense: Alma mater: Universidade Harvard: Prêmios Prêmio Oswald Veblen de Geometria (1991), Prêmio Élie Cartan (1993), Prêmio de Matemática NAS (2008), Clay Research Award (2008), Prêmio Shaw de Matemática (2009) Orientador(es)(as ...
31 de out. de 2006 · The Seiberg-Witten equations and the Weinstein conjecture. Clifford Henry Taubes. Let M denote a compact, oriented 3-manifold and let a denote a contact 1-form on M. This article proves that the vector field that generates the kernel of the 2-form da has at least one closed, integral curve. Comments:
Clifford Taubes. The 2008 Clay Research Award was made to Clifford Taubes for his proof of the Weinstein conjecture in dimension three. The Weinstein conjecture is a conjecture about the existence of closed orbits for the Reeb vector field on a contact manifold.
Outreach. Shaw-IAU Workshop. Hong Kong Laureate Forum. The Shaw Prize is an international prize that presents three annual awards, namely the Prize in Astronomy, the Prize in Life Science and Medicine, and the Prize in Mathematical Sciences, beginning from 2004. Contact Us. Site Map.
Abstract. At this stage our moduli space \ ( \hat {M} \), although by now a smooth orientable manifold, may still be empty, if there are no reducible connections! A theorem of Clifford Taubes [ T] rules out this gloomy possibility. He establishes the existence of self-dual connections on a 4-manifold M whose intersection form is positive definite.
