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Yufei Zhao | yufeizhao.wordpress.com Reviews
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Upper tails for triangles in sparse random graphs | Yufei Zhao
https://yufeizhao.wordpress.com/2014/02/25/upper-tail
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. Here we consider the case when.
Extremal results for sparse pseudorandom graphs | Yufei Zhao
https://yufeizhao.wordpress.com/2012/04/30/extremal-sparse
Extremal results for sparse pseudorandom graphs. And I have just uploaded to the arXiv. Our paper Extremal results in sparse pseudorandom graphs. The main advance of this paper is a sparse extension of the counting lemma associated to Szemerédi’s regularity lemma, allowing us to extend a wide range of classical extremal and Ramsey results to sparse pseudorandom graphs. Allowing them to apply Szemerédi’s theorem as a black box to the sparse setting. Our work has a similar theme. We establish...Roughly spe...
July | 2013 | Yufei Zhao
https://yufeizhao.wordpress.com/2013/07
Month: July, 2013. July 18, 2013. Recent developments on the Green-Tao theorem. There has quite a bit of activities around the Green-Tao theorem recently. In this blog post, I want to highlight some of these developments, focusing on the following papers, which were all posted on the arXiv in the past couple of months. D Conlon, J. Fox and Y. Zhao, A relative Szemerédi theorem. Y Zhao, An arithmetic transference proof of a relative Szemerédi theorem. Multidimensional Szemerédi theorem in the primes.
The critical window for the classical Ramsey-Turán problem | Yufei Zhao
https://yufeizhao.wordpress.com/2012/08/26/ramsey-turan
The critical window for the classical Ramsey-Turán problem. Update: Po-Shen Loh gave a wonderful talk in Banff about our paper. Here is the video. And I recently uploaded to the arXiv our new paper “The critical window for the classical Ramsey-Turán problem.”. This paper revisits the following celebrated Ramsey-Turán result first proved by Szemerédi in 1972. Theorem 1 (Szemerédi 1972). Such that any graph on. Vertices containing no 4-clique and no independent set of size greater than. Bollobás and Erdős ...
October | 2012 | Yufei Zhao
https://yufeizhao.wordpress.com/2012/10
Month: October, 2012. October 28, 2012. On replica symmetry of large deviations in random graphs. And I just uploaded to the arXiv our new paper “On replica symmetry of large deviations in random graphs.”. In this paper we answer the following question of Chatterjee and Varadhan. Be a large integer and let. Be an instance of the Erdős-Rényi random graph. Conditioned on the rare event that. Has at least as many triangles as the typical. Look like a typical. Here the Erdős-Rényi random graph. The phase tra...
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Anurag Bishnoi | Anurag's Math Blog
https://anuragbishnoi.wordpress.com/author/anuragbishnoi
Anurag's Math Blog. Author Archives: Anurag Bishnoi. Currently a maths PhD student at Ghent University working in the Incidence Geometry research group. I am broadly interested in combinatorics, finite geometry and group theory. Incidence Bounds and Interlacing Eigenvalues. September 26, 2016. Generalized hexagons containing a subhexagon. July 5, 2016. Applications of Alon-Furedi to finite geometry. May 27, 2016. In a previous post I discussed how the Alon-Furedi theorem serves as a common generalisation...
PhD Thesis | Anurag's Math Blog
https://anuragbishnoi.wordpress.com/phd-thesis
Anurag's Math Blog. I defended my PhD thesis titled “Some contributions to Incidence Geometry and Polynomial Method” on 20th of December 2016 at Ghent University. A pdf version of the thesis is available here. And a video recording of my defence can be seen here. My jury members were Bart De Bruyn. My PhD supervisor), Simeon Ball. And Marnix Van Daele. Chair of the committee). The images on the front and back cover of the thesis are drawings of the split Cayley hexagon. E Kowalski's blog. Mathematics is ...
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April | 2015 | tôi cô đơn giữa một biển người
https://toicodongiuamotbiennguoi.wordpress.com/2015/04
Động cơ Tablor vẽ bảng biến thiên hàm số. Hướng dẫn học TikZ căn bản phần 1. Shortcuts for Scientific WorkPlace. Đề thi mẫu môn Toán PTTH năm 2017 bằng LaTeX. Lamdethi.sty 1.0 gói lệnh mới làm đề thi và bài tập. Soạn và trộn đề thi trắc nghiệm môn Toán bằng LaTeX. Hướng dẫn giải đề thi minh họa môn Toán 2017 của Bộ Giáo Dục. ĐỀ THI CHỌN ĐỘI TUYỂN PTNK 2016. Hữu Bình on Soạn và trộn đề thi trắc nghiệ…. Phạm Minh Tuấn Anh. On Tổng hợp tài liệu “Hình…. On Truyện tiếng Anh: Czytamy w…. Bài tâp hoá học. Hay m...
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May | 2015 | tôi cô đơn giữa một biển người
https://toicodongiuamotbiennguoi.wordpress.com/2015/05
Động cơ Tablor vẽ bảng biến thiên hàm số. Hướng dẫn học TikZ căn bản phần 1. Shortcuts for Scientific WorkPlace. Đề thi mẫu môn Toán PTTH năm 2017 bằng LaTeX. Lamdethi.sty 1.0 gói lệnh mới làm đề thi và bài tập. Soạn và trộn đề thi trắc nghiệm môn Toán bằng LaTeX. Hướng dẫn giải đề thi minh họa môn Toán 2017 của Bộ Giáo Dục. ĐỀ THI CHỌN ĐỘI TUYỂN PTNK 2016. Hữu Bình on Soạn và trộn đề thi trắc nghiệ…. Phạm Minh Tuấn Anh. On Tổng hợp tài liệu “Hình…. On Truyện tiếng Anh: Czytamy w…. Bài tâp hoá học. Tại S...
Incidence Bounds and Interlacing Eigenvalues | Anurag's Math Blog
https://anuragbishnoi.wordpress.com/2016/09/26/incidence-bounds-and-interlacing-eigenvalues
Anurag's Math Blog. Generalized hexagons containing a subhexagon. Incidence Bounds and Interlacing Eigenvalues. September 26, 2016. The Szemerédi Trotter theorem. Is one of the central results in discrete geometry. Which gives us a (tight) bound on the number of incidences, i.e., the number of point-line pairs with the point lying on the line, between finite sets of points and lines in the Euclidean plane. More precisely, let. Be finite sets of points and lines, respectively, in. In 2011, Vinh proved that.
Generalized hexagons containing a subhexagon | Anurag's Math Blog
https://anuragbishnoi.wordpress.com/2016/07/05/generalized-hexagons-containing-a-subhexagon
Anurag's Math Blog. Applications of Alon-Furedi to finite geometry. Incidence Bounds and Interlacing Eigenvalues →. Generalized hexagons containing a subhexagon. July 5, 2016. I have recently uploaded a joint paper with Bart, “On generalized hexagons of order. Containing a subhexagon”,on arXiv. And submitted it for publication. In this work we extend the results of my first paper, which I discussed here. By proving the following:. Be a generalized hexagon isomorphic to the split Cayley hexagon. There is ...
toicodongiuamotbiennguoi.wordpress.com
February | 2015 | tôi cô đơn giữa một biển người
https://toicodongiuamotbiennguoi.wordpress.com/2015/02
Động cơ Tablor vẽ bảng biến thiên hàm số. Hướng dẫn học TikZ căn bản phần 1. Shortcuts for Scientific WorkPlace. Đề thi mẫu môn Toán PTTH năm 2017 bằng LaTeX. Lamdethi.sty 1.0 gói lệnh mới làm đề thi và bài tập. Soạn và trộn đề thi trắc nghiệm môn Toán bằng LaTeX. Hướng dẫn giải đề thi minh họa môn Toán 2017 của Bộ Giáo Dục. ĐỀ THI CHỌN ĐỘI TUYỂN PTNK 2016. Hữu Bình on Soạn và trộn đề thi trắc nghiệ…. Phạm Minh Tuấn Anh. On Tổng hợp tài liệu “Hình…. On Truyện tiếng Anh: Czytamy w…. Bài tâp hoá học. A who...
toicodongiuamotbiennguoi.wordpress.com
Các chuyên đề luyện thi ĐH hay. | tôi cô đơn giữa một biển người
https://toicodongiuamotbiennguoi.wordpress.com/2015/08/01/cac-chuyen-de-luyen-thi-dh-hay
Động cơ Tablor vẽ bảng biến thiên hàm số. Hướng dẫn học TikZ căn bản phần 1. Shortcuts for Scientific WorkPlace. Đề thi mẫu môn Toán PTTH năm 2017 bằng LaTeX. Lamdethi.sty 1.0 gói lệnh mới làm đề thi và bài tập. Soạn và trộn đề thi trắc nghiệm môn Toán bằng LaTeX. Hướng dẫn giải đề thi minh họa môn Toán 2017 của Bộ Giáo Dục. ĐỀ THI CHỌN ĐỘI TUYỂN PTNK 2016. Hữu Bình on Soạn và trộn đề thi trắc nghiệ…. Phạm Minh Tuấn Anh. On Tổng hợp tài liệu “Hình…. On Truyện tiếng Anh: Czytamy w…. Bài tâp hoá học. Fill ...
Math notes | Anurag's Math Blog
https://anuragbishnoi.wordpress.com/math-notes
Anurag's Math Blog. Very few Moore graphs. Some basic concepts in finite geometries. 8211; old stuff from my internship with Bhaskar Bagchi. Grid reduction of polynomials, Combinatorial Nullstellensätze and Chevalley-Warning theorems. Symmetric polynomials and finite fields. The cap set problem using the polynomial method. 8211; notes on the result by Ellenberg-Gijswijt based on the techniques of Croot-Lev-Pach which is discussed here. Leave a Reply Cancel reply. Enter your comment here. For the love of ...
toicodongiuamotbiennguoi.wordpress.com
Tổng hợp tài liệu “Tổ hợp – Xác suất – Nhị thức Newton” | tôi cô đơn giữa một biển người
https://toicodongiuamotbiennguoi.wordpress.com/2015/07/27/tong-hop-tai-lieu-to-hop-xac-suat-nhi-thuc-newton
Động cơ Tablor vẽ bảng biến thiên hàm số. Hướng dẫn học TikZ căn bản phần 1. Shortcuts for Scientific WorkPlace. Đề thi mẫu môn Toán PTTH năm 2017 bằng LaTeX. Lamdethi.sty 1.0 gói lệnh mới làm đề thi và bài tập. Soạn và trộn đề thi trắc nghiệm môn Toán bằng LaTeX. Hướng dẫn giải đề thi minh họa môn Toán 2017 của Bộ Giáo Dục. ĐỀ THI CHỌN ĐỘI TUYỂN PTNK 2016. Hữu Bình on Soạn và trộn đề thi trắc nghiệ…. Phạm Minh Tuấn Anh. On Tổng hợp tài liệu “Hình…. On Truyện tiếng Anh: Czytamy w…. Bài tâp hoá học. SKKN ...
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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.
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.
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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