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Visualizing graphs with Krylov subspaces

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1 Author(s)
Breuer, A. ; APG, Army Res. Lab., Adelphi, MD, USA

Visualizing large graphs is a difficult problem, and requires balancing of the need to express global structure and the need to preserve local detail. The commute-time embedding is an attractive choice for providing a geometric embedding for graph vertices, but is high-dimensional. Dimension reduction of the commute-time embedding may be accomplished with Krylov subspace methods, which can preserve local detail and have intuitive geometric interpretations. These reduced-dimension approximations are computationally inexpensive, and may be contrasted against the much more expensive application of principal components analysis dimension reduction.

Published in:

Network Science Workshop (NSW), 2011 IEEE

Date of Conference:

22-24 June 2011