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43篇 您的检索式:作者名="PLAN Y"
    题名 作者 年代 出处 被引量
1A Probabilistic and RIP Less Theory of Compressed Sensing 显示文摘Canfes E Plan Y 2011IEEE Transactions on Information Theory2011,57,11:1
2Matrix Completion with Noise显示文摘CANDES E J PLAN Y 2009Proceedings of the IEEE2009,98,6:1
3Matrix completion with noise显示文摘Candes E J and Plan Y 2009Proceedings of the IEEE2009,98,6:1
4A probabilistic and RIPless theory of compressed sensing显示文摘Candes E J Plan Y 2011Information Theory IEEE Transactions on2011,57,11:1
5A probabilistic and RIP less theory of compressed sensing显示文摘Candes E Plan Y 2011IEEE Transactions on Information Theory2011,57,11:1
6Matrix completion with noise显示文摘Candes E J Plan Y 2010Proceedings of the IEEE2010,98,6:1
7One-bit compressed sensing by linear programming显示文摘Plan Y and Vershynin R 2013Communications on Pure & Applied Mathematics2013,66,8:1
8Matrix completion with noise显示文摘Candes EJ Plan Y 2009Proceedings of the IEEE2009,98,6:1
9Robust 1-bit compressed sensing and sparse logistic regression: a convex programming approach显示文摘Plan Y and Vershynin R 2013IEEE Transactions on Information Theory2013,59,1:1
10A probabilistie and RIP less theory of compressed sensing 显示文摘CADES E PLAN Y 2011IEEE Transactions on Information Theory2011,57,11:1
11Matrix completion with noise 显示文摘CANDES E J PLAN Y 2010Procee- dings of the IEEE2010,98,6:1
12Matrix completion with noise显示文摘Candes E J Plan Y 2010Proceedings of the IEEE2010,98,6:1
13Windowed Transportation Model显示文摘Levinson D Planning M HUANG Y 1997Transportation Research Record1997,,1607:1
14One-bit compressed sensing bylinear programming显示文摘Plan Y and Vershynin R 2013Communication on Pure and AppliedMathematics2013,66,8:1
15Matrix Completion with Noise显示文摘Candes E J Plan Y 2010Proceedings of the IEEE2010,98,6:1
16An eight-node hybridstress solid-shell element for geometric non-linear analysis of elastic shells显示文摘Sze K Y Chan W K Plan T H H 2002Int J Nurner Meth Engng2002,55,:1
17A probabilistic and RIPless theory of compressed sensing显示文摘Candes E J Plan Y 2011IEEE Transactions on Infor- mation Theory2011,57,11:1
18M a trix co m p letion w ith noise显示文摘Candes E J Plan Y 2010Proceedings o f th e IEEE2010,98,6:1
19Matrix completion with noise 显示文摘Candes E J Plan Y 2010Proceedings of the IEEE2010,98,6:1
20Matrix completion with noise显示文摘CANDES E J PLAN Y 2010Proceedings of the IEEE2010,98,6:1
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