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青年数学家陶哲轩的科学贡献 与影响因子无关
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他的国际数学业界评分32分，国际排名第34名。
本学科 发文量 222 | 业界评分 32 |
Publications: 494
|Citations: 10856
Fields: Algorithms & Theory, Biophysics, Cell Biology
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http://academic.research.microsoft.com/Author/93117/terence-tao
他的高被引论文如下：
| Citation | |
Robust uncertainty principles: exact signal reconstruction from highly incomplete frequency information(Citations: 1726)
exact signal reconstruction from highly incomplete frequency information(Citations: 1726)
Published in 2006.
- Robust uncertainty principles: exact signal reconstruction from highly incomplete frequency information(Citations: 1726)Published in 2006.
- Published in 2006.
- Near-Optimal Signal Recovery From Random Projections: Universal Encoding Strategies?(Citations: 687)
Published in 2006. - Published in 2005.
- Published in 2005.
- Published in 2004.
- Published in 1998.
- Published in 2007.
- Published in 1998.
- Published in 2004.
- Published in 2003.
- Published in 2004.
- Published in 2006.
- Published in 2005.
- Marsha A. Moses, Dmitri Wiederschain, Inmin Wu, Cecilia A. Fernandez, Vahid Ghazizadeh, Evelyn Flynn, Arthur Sytkowski, , Robert LangerPublished in 1999.
- Published in 2004.
- We prove an "almost conservation law" to obtain global-in-time well-posedness for the cubic, defocussing nonlinear Schr"odinger equation in H^s(R^n) when n = 2, 3 and s > 4/7, 5/6, respectively.Published in 2002.
- Published in 2001.
- Multilinear weighted convolution of L 2 functions, and applications to nonlinear dispersive equations(Citations: 71)Published in 2001.
- Published in 2001.
- Published in 2008.
- Published in 1998.
- Published in 2006.
- Published in 2010.
- Published in 2000.
- Global existence and scattering for rough solutions of a nonlinear Schrödinger equation on R^3(Citations: 50)Published in 2004.
- Published in 2004.
- Published in 2003.
- Published in 2010.
- Published in 1992.
- Published in 2003.
- Published in 1998.
- Published in 2003.
- Published in 2001.
- Published in 2009.
- Published in 2009.
- Published in 2003.
- Published in 1990.
- Published in 2002.
- We develop the existence, uniqueness, continuity, stability, and scattering theory for energy-critical nonlinear Schr"odinger equations in dimensions $n \geq 3$, for solutions which have large, but finite, energy and large, but finite, Strichartz norms. For dimensions $n \leq 6$, this theory is a standard extension of the small data well-posedness theory based on iteration in Strichartz spaces. ...Published in 2005.
- Published in 1999.
- Published in 2008.
- Published in 2002.
- Published in 2001.
- We establish global well-posedness and scattering for solutions to the defocusing mass-critical (pseudoconformal) nonlinear Schr\"odinger equation $iu_t + \Delta u = |u|^{4/n} u$ for large spherically symmetric $L^2_x(\R^n)$ initial data in dimensions $n\geq 3$. After using the reductions in \cite{compact} to reduce to eliminating blowup solutions which are almost ...Published in 2006.
- Published in 2001.
- Published in 2003.
- Published in 2000.
- , Van VuPublished in 2009.
- Published in 1999.
- Published in 2007.
- Published in 1996.
- Published in 2000.
- Published in 2008.
- Published in 2007.
- Published in 1990.
- Published in 2001.
- Global well-posedness and scattering for the higher-dimensional energy-critical nonlinear Schrodinger equation for radial data(Citations: 30)
- Published in 2008.
- Published in 2004.
- Published in 2008.
- Published in 1999.
- Published in 2006.
- , Van VuPublished in 2006.
- Published in 1997.
- Published in 1999.
- Published in 2000.
- Published in 2008.
- Published in 2004.
- Published in 2003.
- Published in 2004.
- Published in 2001.
- , Van VuPublished in 2007.
- Published in 1999.
- , Van VuPublished in 2007.
- Inverse Littlewood–Offord theorems and the condition number of random discrete matrices(Citations: 23), Van VuPublished in 2009.
- The endpoint Strichartz estimates for the Schr\"odinger equation are known to be false in two dimensions. However, if one averages the solution in $L^2$ in the angular variable, we show that the homogeneous endpoint and the retarded half-endpoint estimates hold, but the full retarded endpoint fails. In particular, the original versions of these estimates hold for radial ...Published in 1998.
- Published in 1999.
- Published in 2005.
- , VAN VUPublished in 2008.
- Published in 2008.
- Published in 2007.
- Published in 1998.
- Published in 2010.
- Published in 2001.
- Published in 2006.
- Published in 2005.
- Published in 2004.
- Published in 2001.
- Published in 2005.
- Published in 1999.
- Published in 2007.
- Published in 2006.
- Published in 2003.
- Published in 2000.
- Published in 1995.
- , Van VuPublished in 2010.
- Published in 2009.
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