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Spielman-Teng-B: Spectral Sparsification of Graphs (Part I) | Fly Fly Fly the Butterfly
https://zeyuan.wordpress.com/2012/06/02/spielman-teng-b-1
Fly Fly Fly the Butterfly. Constant Factor Approximation of Vertex-Cuts in Planar Graphs. Spielman-Teng-B: Spectral Sparsification of Graphs (Part II) →. Spielman-Teng-B: Spectral Sparsification of Graphs (Part I). June 2, 2012. Spielman-Teng’s 2004 paper [ST04]. On almost-linear Laplacian linear solver has been divided and re-written into three very technically involved papers [ST08a]. The goal of [ST08b] is to construct a re-weighted subgraph of. Edges that is a. So that the new graph has. Edges Becaus...
Constant Factor Approximation of Vertex-Cuts in Planar Graphs | Fly Fly Fly the Butterfly
https://zeyuan.wordpress.com/2012/05/13/constant-factor-approximation-of-vertex-cuts-in-planar-graphs
Fly Fly Fly the Butterfly. Learning Algorithms for DT, DNF, AC0 and r-juntas. Spielman-Teng-B: Spectral Sparsification of Graphs (Part I) →. Constant Factor Approximation of Vertex-Cuts in Planar Graphs. May 13, 2012. For a semester, and learned many interesting stuff. This time I’m going to blog Amir-Krauthgamer-Rao’s STOC 2003. Result on planar graph vertex-cut problem. In planar graph, we can define. Quotient cost is (where. And in terms of constant approximations, this constant. And then find the edg...
Almost Perfect Bisection 2 | Fly Fly Fly the Butterfly
https://zeyuan.wordpress.com/2011/01/21/almost-perfect-bisection-2
Fly Fly Fly the Butterfly. Course Study Group with Xiaorui Sun. Infinity in Game Theory →. Almost Perfect Bisection 2. January 21, 2011. This time I’m going to introduce A polylogarithmic approximation of the minimum bisection. By Uriel Feige and Robert Krauthgamer. I will transfer my language to minimum bisection rather than maximum bisection, as they two transform to each other for obvious reason. This paper proved that if an. Fraction of) edges. This is later improved to. Find the min cut. This paper ...
June | 2012 | Fly Fly Fly the Butterfly
https://zeyuan.wordpress.com/2012/06
Fly Fly Fly the Butterfly. Monthly Archives: June 2012. Spielman-Teng-A: A Local Clustering Algorithm for Massive Graphs and its Application to Nearly-Linear Time Graph Partitioning. June 3, 2012. Spielman-Teng’s 2004 paper [ST04] on almost-linear Laplacian linear solver has been divided and re-written into three very technically involved ones [ST08a], [ST08b] and [ST08c]. I am planning to write memos for all of them, while this post is the Part … Continue reading →. June 3, 2012. June 2, 2012.
Fly Fly Fly the Butterfly | Zeyuan Allen-Zhu | Page 2
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Fly Fly Fly the Butterfly. Newer posts →. Spielman-Teng-B: Spectral Sparsification of Graphs (Part II). June 3, 2012. Spielman-Teng’s 2004 paper [ST04]. On almost-linear Laplacian linear solver has been divided and re-written into three very technically involved papers [ST08a]. I am planning to write memos for all of them, while this post is the Part II for the second paper [ST08b: Spectral Sparsification of Graphs. Recap and Today’s Goal. Spielman-Teng-B: Spectral Sparsification of Graphs (Part I).
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The Beauty of Theory | Zeyuan Allen Zhu
The Beauty of Theory. Spielman-Teng-A: A Local Clustering Algorithm for Massive Graphs and its Application to Nearly-Linear Time Graph Partitioning. June 3, 2012. Spielman-Teng’s 2004 paper [ST04]. On almost-linear Laplacian linear solver has been divided and re-written into three very technically involved ones [ST08a]. This paper at this moment is not the most efficient one, see for instance [Andersen-Peres’09. The goal of [ST08a] is to construct a local clustering algorithm Nibble. June 3, 2012. On alm...
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