Microscopic Evolution of Social Networks ∗ Jure Leskovec ∗

First Page		Document Content
Date: 2008-06-20 08:27:31 Networks Algebraic graph theory Network analysis Degree distribution Connectivity Flow network Complex network Random graph Clustering coefficient Graph theory Mathematics Network theory		Microscopic Evolution of Social Networks ∗ Jure Leskovec ∗ Add to Reading List Source URL: www.cs.cornell.edu Download Document from Source Website File Size: 367,28 KB Share Document on Facebook

	FIRST PASSAGE PERCOLATION ON A HYPERBOLIC GRAPH ADMITS BI-INFINITE GEODESICS ITAI BENJAMINI AND ROMAIN TESSERA Abstract. Given an infinite connected graph, a way to randomly perturb its metric is to assign random i.i.d. DocID: 1xUgC - View Document
	RANDOM SUBGRAPHS OF THE 2D HAMMING GRAPH: THE SUPERCRITICAL PHASE REMCO VAN DER HOFSTAD AND MALWINA J. LUCZAK CDAM Research report LSE-CDAMAbstract. We study random subgraphs of the 2-dimensional Hamming graph H DocID: 1uXax - View Document
	CDAM research report LSE-CDAMRANDOM SUBGRAPHS OF THE 2D HAMMING GRAPH: THE SUPERCRITICAL PHASE REMCO VAN DER HOFSTAD AND MALWINA J. LUCZAK Abstract. We study random subgraphs of the 2-dimensional Hamming graph H DocID: 1uNj5 - View Document
	Random Matrices and graph counting Ken McLaughlin Random Matrices and Combinatorics DocID: 1u66k - View Document
	CDAM research report LSE-CDAMA NEW APPROACH TO THE GIANT COMPONENT PROBLEM SVANTE JANSON AND MALWINA J. LUCZAK Abstract. We study the largest component of a random (multi)graph on n vertices with a given degree DocID: 1tZeJ - View Document