By Ricardo Baeza-Yates (auth.), Tiziana Calamoneri, Josep Diaz (eds.)
This booklet constitutes the refereed complaints of the seventh overseas convention on Algorithms and Computation, CIAC 2010, held in Rome, Italy, in may well 2010. The 30 revised complete papers offered including three invited papers have been conscientiously reviewed and chosen from 114 submissions. one of the issues addressed are graph algorithms I, computational complexity, graph coloring, tree algorithms and tree decompositions, computational geometry, video game conception, graph algorithms II, and string algorithms.
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Extra info for Algorithms and Complexity: 7th International Conference, CIAC 2010, Rome, Italy, May 26-28, 2010. Proceedings
Dev. 26(2) (1979) 48. : On optimal strategies for searching in the presence of errors. In: Proc. 5th ACM-SIAM Symp. on Discrete Algorithms (SODA 1994), pp. 680–689 (1994) 49. : Exterminator: Automatically correcting memory errors with high probability. Communications of the ACM 51(12), 87– 95 (2008) 50. contribId=3&sessionId= 0&resId=1&materialId=paper&confId=13797 51. : Searching with known error probability. Theoretical Computer Science 63, 185–202 (1989) 52. : Searching games with errors: Fifty years of coping with liars.
1) n In this paper we look at the PageRank vector for the graph we obtain if we add a set of links E to G(VG , EG ). We will let π ˜v (E ) denote the PageRank value of v in G(VG , EG ∪ E ). The argument E may be omitted if E is clear from the context. πT = 3 The Eﬀect of Receiving Links Avrachenkov and Litvak  study the eﬀect on PageRank of adding new links with the same origin to the web graph. Avrachenkov and Litvak establish a Theorem that expresses the new PageRank vector π ˜ by means of the “old” PageRank vector π and the “old” version of Z.
To put it more formally we show that no FPTAS for LINK BUILDING exists under the assumption NP=P by reduction from the independent set problem restricted to undirected regular graphs. This problem is known to be NP-complete even for 3-regular graphs [16,17]. We need a couple of deﬁnitions to clarify matters: Definition 2. The REGULAR INDEPENDENT SET problem: – Instance: An undirected regular graph H(VH , EH ) and an integer k ≥ 2. – Question: Does H contain an independent set of size k? Definition 3.
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