Title :
Eigenspace analysis for threat detection in social networks
Author :
Miller, Benjamin A. ; Beard, Michelle S. ; Bliss, Nadya T.
Author_Institution :
Lincoln Lab., Massachusetts Inst. of Technol., Lexington, MA, USA
Abstract :
The problem of detecting a small, anomalous subgraph within a large background network is important and applicable to many fields. The non-Euclidean nature of graph data, however, complicates the application of classical detection theory in this context. A recent statistical framework for anomalous subgraph detection uses spectral properties of a graph´s modularity matrix to determine the presence of an anomaly. In this paper, this detection framework and the related algorithms are applied to data focused on a specific application: detection of a threat subgraph embedded in a social network. The results presented use data created to simulate threat activity among noisy interactions. The detectability of the threat subgraph and its separability from the noise is analyzed under a variety of background conditions in both static and dynamic scenarios.
Keywords :
data mining; eigenvalues and eigenfunctions; graph theory; social networking (online); anomalous subgraph detection; eigenspace analysis; graph data; graph modularity matrix; nonEuclidean nature; social networks; statistical framework; threat detection; Eigenvalues and eigenfunctions; Generators; Image edge detection; Network topology; Noise; Noise measurement; Social network services; Subgraph detection; network modularity; signal detection theory; threat network detection;
Conference_Titel :
Information Fusion (FUSION), 2011 Proceedings of the 14th International Conference on
Conference_Location :
Chicago, IL
Print_ISBN :
978-1-4577-0267-9