DocumentCode :
84347
Title :
Bayesian Discovery of Threat Networks
Author :
Smith, Stuart T. ; Kao, Edward K. ; Senne, Kenneth D. ; Bernstein, Garrett ; Philips, Scott
Author_Institution :
MIT Lincoln Lab., Lexington, MA, USA
Volume :
62
Issue :
20
fYear :
2014
fDate :
Oct.15, 2014
Firstpage :
5324
Lastpage :
5338
Abstract :
A novel unified Bayesian framework for network detection is developed, under which a detection algorithm is derived based on random walks on graphs. The algorithm detects threat networks using partial observations of their activity, and is proved to be optimum in the Neyman-Pearson sense. The algorithm is defined by a graph, at least one observation, and a diffusion model for threat. A link to well-known spectral detection methods is provided, and the equivalence of the random walk and harmonic solutions to the Bayesian formulation is proven. A general diffusion model is introduced that utilizes spatio-temporal relationships between vertices, and is used for a specific space-time formulation that leads to significant performance improvements on coordinated covert networks. This performance is demonstrated using a new hybrid mixed-membership blockmodel introduced to simulate random covert networks with realistic properties.
Keywords :
Bayes methods; network theory (graphs); random processes; spatiotemporal phenomena; Bayesian discovery; HMMB; Neyman-Pearson sense; coordinated covert network; diffusion model; diffusion on graph; hybrid mixed-membership block model; random covert network; random walk; space-time formulation; spatiotemporal relationship; spectral detection method; threat network detection algorithm; Bayes methods; Detection algorithms; Hidden Markov models; Laplace equations; Signal processing algorithms; Symmetric matrices; Vectors; Bayesian methods; Laplace equations; Network detection; community detection; diffusion on graphs; dynamic network models; eigenvector centrality; graph theory; harmonic analysis; maximum likelihood detection; network theory (graphs); optimal detection; random walks on graphs;
fLanguage :
English
Journal_Title :
Signal Processing, IEEE Transactions on
Publisher :
ieee
ISSN :
1053-587X
Type :
jour
DOI :
10.1109/TSP.2014.2336613
Filename :
6850046
Link To Document :
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