yufeixiaoyu.wordpress.com
Yufei's Blog | Just another WordPress.com weblog
Just another WordPress.com weblog. April 6, 2011. 五爸难道也给我们开了个天大的玩笑 4月1日,闻听噩耗,4月2日 农历2月29 ,连夜驱车600多公里半夜12点回到老家,4月3日 农历三月初一 ,五爸下葬,入土为安,4月4日,回到北京。 然后就 —— 以我们常人的眼光来看,不正常了。 Http:/ www.56.com/u28/v NTQxMTg3ODU.html. September 20, 2010. Wrong hole 新作 SY生活. Http:/ cnbeta.com/articles/121884.htm. September 14, 2010. Http:/ v.youku.com/v show/id XMTExMjg0NzQw.html. September 10, 2010. Http:/ v.youku.com/v show/id XMjA0MjUyOTgw.html. September 10, 2010. Http:/ www.tudou.com/programs/view/uNJpqGrUcgk. August 31, 2010.
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昱霏心理-小蓓蕾儿童情商乐园、心理咨询中心
做最受欢迎的自己 是小蓓蕾情商乐园的特色课程,以积极心理学(Positive Psychology )为基础,帮助孩子树立积极品质. 专注力4 4 提升课程以普通心理学 General Psychology 为基础,从专注力的稳定性、广度、分配和转移四个品质出发,. 做内心强大的自己 情商课程是小蓓蕾情商训练营的一个特色课程,从逆境情商 AQ adversity quotient 概念出发帮助.
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yufeizhao.com
Yufei Zhao - Department of Mathematics - MIT
I completed my Ph.D. in Mathematics at MIT. In June 2015. My advisor was Jacob Fox. My research interests include:. Extremal and probabilistic combinatorics. Graph theory and graph limits. Video: my talk at the Simons Institute, Berkeley about our work on the Green-Tao theorem. Email: yufeiz [at] mit [dot] edu. PhD Mathematics, MIT, 2015. Mathematics with Distinction, Cambridge, 2011. SB Mathematics, MIT, 2010. SB Computer Science and Engineering, MIT, 2010.
yufeizhao.wordpress.com
Yufei Zhao
February 25, 2014. Upper tails for triangles in sparse random graphs. And I just finished and uploaded to the arXiv our new paper. On the variational problem for upper tails of triangle counts in sparse random graphs. This paper concerns the following question:. The upper tail problem for triangles. What is the probability that the number of triangles in an Erdős-Rényi graph graph. Is at least twice its mean, or more generally, larger than the mean by a factor of. The infamous upper tail. Tends to zero as.
yufeizhaome.wordpress.com
Yufei Zhao @ Columbia University | The slower we move, the faster we die.
Yufei Zhao @ Columbia University. The slower we move, the faster we die. Skip to primary content. Skip to secondary content. August 20, 2014. Largest Rectangle in Histogram. Given n non-negative integers representing the histogram’s bar height where the width of each bar is 1, find the area of largest rectangle in the histogram. Continue reading →. August 19, 2014. Given s1, s2, s3, find whether s3 is formed by the interleaving of s1 and s2. S1 = “aabcc”,. S2 = “dbbca”,. Continue reading →. Continue read...
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