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| Name: |
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Loring Tu |
| Title: |
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Associate Professor of Mathematics
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| Departmental Affiliation: |
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Mathematics Department
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| Degrees: |
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Ph.D. Harvard University |
| Expertise: |
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My research has focussed on three areas of complex algebraic geometry: Hodge theory, degeneracy loci, and moduli of vector bundles over an algebraic curve. Currently, I'm interested in the interface of algebraic topology, differential geometry, and algebraic geometry, more specifically equivariant cohomology.
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| E-mail: |
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loring.tu@tufts.edu
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| Scholarship & Research: |
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Differential Forms in Algebraic Topology (with Raoul Bott), Graduate
Texts in Mathematics 82, Springer, New York, third correcting printing,
1995. Chinese reprint, 1988. Russian translation, 1989. Japanese
translation, 1996.
Equivariant characteristic classes in the Cartan model (with Raoul
Bott), in Geometry, Analysis, and Applications (Varanasi, 2000), World
Scientific Publishing, River Edge, NJ, 2001, pp. 3--20.
The life and works of Raoul Bott, in The Founders of Index Theory:
Reminiscences of Atiyah, Bott, Hirzebruch, and Singer, edited by S.-T.
Yau, International Press, Somerville, MA 2003, pp. 85--112. An updated
version appeared in the Notices of the American Mathematical Society 53
(2006), pp. 554--570.
Une courte démonstration de la formule de Campbell--Hausdorff, Journal
of Lie Theory (2004), pp. 501--508.
On the localization formula in equivariant cohomology (with Andrés
Pedroza), Topology and Its Applications (2007), pp. 1493--1501.
An Introduction to Manifolds, Universitext, Springer, New York, 2007.
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