By Abraham D. Flaxman, Juan Vera (auth.), Anthony Bonato, Fan R. K. Chung (eds.)
This e-book constitutes the refereed lawsuits of the fifth overseas Workshop on Algorithms and types for the Web-Graph, WAW 2007, held in San Diego, CA, united states, in December 2007 - colocated with WINE 2007, the 3rd foreign Workshop on web and community Economics.
The thirteen revised complete papers and 5 revised brief papers provided have been conscientiously reviewed and chosen from a wide pool of submissions for inclusion within the publication. The papers handle a wide selection of issues concerning the learn of the Web-graph similar to random graph versions for the Web-graph, PageRank research and computation, decentralized seek, neighborhood partitioning algorithms, and traceroute sampling.
Read or Download Algorithms and Models for the Web-Graph: 5th International Workshop, WAW 2007, San Diego, CA, USA, December 11-12, 2007. Proceedings PDF
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Extra resources for Algorithms and Models for the Web-Graph: 5th International Workshop, WAW 2007, San Diego, CA, USA, December 11-12, 2007. Proceedings
19th ACM SIGACT-SIGMODAIGART Symp. Principles of Database Systems, pp. 1–10. ACM Press, New York (2000) 11. : Analytic Perturbation Theory and its Applications. PhD thesis, University of South Australia (1999) 12. : Mathematical foundations of the state lumping of large systems. Mathematics and its Applications, vol. 264. Kluwer Academic Publishers, Dordrecht (1993) 13. : Theory of Suboptimal Decisions. Mathematics and its Applications (Soviet Series), vol. 12. Kluwer Academic Publishers, Dordrecht (1988) 14.
A more careful implementation, using a bucket-based priority queue, gives complexity O(n log n). , take a collection of m k-cliques and connect them via m additional edges. All nodes have a degree of k or k + 1 so the core is the whole graph. As m grows the density vanishes. Finding a Dense-Core in Jellyfish Graphs 31 Subramanian et al.  suggested a 5-tier hierarchical layering of the AS-graph. Their dense-core - the top tier, is defined as a subset of ASes whose edge density is > 50%. Their tiering agrees with the jellyfish model of  in that they, implicitly, assume a single dense-core.
Approximation algorithms for maximization problems arising in graph partitioning. Journal of Algorithms 41, 174–211 (2001) 17. : On the densest k-subgraph problem. Technical report, Department of Applied Mathematics and Computer Science, The Weizmann Institute, Rehovot (1997) 18. : On the hierarchical structure of the logical Internet graph. In: SPIE ITCOM (August 2001) 19. : Property testing and its connections to learning and approximation. J. ACM 45, 653–750 (1998) 20. : Finding a dense-core in jellyfish graphs.
Algorithms and Models for the Web-Graph: 5th International Workshop, WAW 2007, San Diego, CA, USA, December 11-12, 2007. Proceedings by Abraham D. Flaxman, Juan Vera (auth.), Anthony Bonato, Fan R. K. Chung (eds.)