Proceedings of the 2013 SIAM International Conference on Data Mining 2013
DOI: 10.1137/1.9781611972832.5
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Mining Connection Pathways for Marked Nodes in Large Graphs

Abstract: Suppose we are given a large graph in which, by some external process, a handful of nodes are marked. What can we say about these nodes? Are they close together in the graph? or, if segregated, how many groups do they form? We approach this problem by trying to find sets of simple connection pathways between sets of marked nodes.We formalize the problem in terms of the Minimum Description Length principle: a pathway is simple when we need only few bits to tell which edges to follow, such that we visit all node… Show more

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Cited by 36 publications
(58 citation statements)
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“…Faster specialpurpose approximations have also been studied in the data mining community, e.g., for temporal networks [8]. The most related algorithmic results are those of Akoglu et al [1], who study the problem of finding a good partitioning and connection structure within each part on undirected graphs for a given set of query nodes. Although their purpose is to explore an undirected graph, they map the problem to graph partitioning plus finding Steiner arborescences.…”
Section: Discussion and Related Workmentioning
confidence: 99%
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“…Faster specialpurpose approximations have also been studied in the data mining community, e.g., for temporal networks [8]. The most related algorithmic results are those of Akoglu et al [1], who study the problem of finding a good partitioning and connection structure within each part on undirected graphs for a given set of query nodes. Although their purpose is to explore an undirected graph, they map the problem to graph partitioning plus finding Steiner arborescences.…”
Section: Discussion and Related Workmentioning
confidence: 99%
“…There are a number of algorithms that provide good approximation bounds for the directed Steiner problem [2,7,11], and this problem has also been studied recently in the data mining community, e.g., [1,8]. However, Problem 1 is equivalent to the Steiner problem in the case of a uniform background distribution, i.e., when the IC of the edges is constant and hence irrelevant.…”
Section: Algorithms For Finding the Most Interesting Treementioning
confidence: 99%
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“…We are witnessing the birth of interactive systems that integrate scalable machine learning and data mining algorithms with usable user interfaces [14], [56], [57], such as running graph-based inference algorithms (e.g., Belief Propagation) over million-node graphs in sub-second speed in a background thread, keeping the interface responsive. (Recent research reduces that run time even further [58], [59].)…”
Section: B Scaling Up Graph Sensemaking: Interactive Sensemaking and Smentioning
confidence: 99%
“…Most related work in data mining that has inspired our work is [22], which used graph mining for evaluating the quality of search engine results to user queries. Other related graph-based techniques include connection subgraphs [23], [24], [25] that aim to succinctly connect a subset of nodes in a given graph.…”
Section: Related Workmentioning
confidence: 99%