Computing and Combinatorics: 10th Annual International by Lars Arge (auth.), Kyung-Yong Chwa, J. Ian J. Munro (eds.)

By Lars Arge (auth.), Kyung-Yong Chwa, J. Ian J. Munro (eds.)

Thepapersinthisvolumewereselectedforpresentationatthe10thInternational Computing and Combinatorics convention (COCOON 2004), hung on August 17–20, 2004 in Jeju Island, Korea. prior conferences have been held in Xi’an (1995), HongKong(1996),Shanghai(1997),Taipei(1998),Tokyo(1999),Sydney(2000), Guilin (2001), Singapore (2002), and massive Sky (2003). according to the decision for papers, 109 prolonged abstracts have been submitted from 23 nations, of which forty six have been approved. The submitted papers have been from Belgium (1), Canada (5), China (6), France (1), Germany (6), Hong Kong (8), India (6), Iran (1), eire (1), Israel (4), Italy (2), Japan (17), Korea (23), Mexico (3), New Zealand (1), Poland(1), Russia (1), Singapore (5), Sweden (2), Switzerland (3), Taiwan (2), the united kingdom (1), and the united states (9). each one paper was once evaluated through not less than 3 application committee participants, with the help of referees, as indicated through the referee checklist present in those lawsuits. there have been many extra applicable papers than there has been area on hand within the convention agenda, and this system committee’s activity used to be super di?cult. as well as chosen papers, the convention additionally integrated threeinvitedpresentationsbyLarsArge,JeongHanKim,andKokichiSugihara. We thank all software committee participants and their referees for his or her - cellent paintings, specifically given the challenging time constraints; they gave the convention its precise personality. We thank all who submitted papers for c- sideration: all of them contributed to the top of the range of the convention. Finally,wethankallthepeoplewhoworkedhardtoputinplacethelogistical preparations of the convention — our colleagues and our graduate scholars. it truly is their exertions that made the convention attainable and enjoyable.

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Extra info for Computing and Combinatorics: 10th Annual International Conference, COCOON 2004, Jeju Island, Korea, August 17-20, 2004. Proceedings

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For any three nodes 2. for any node in the in the level, level and in the level, 18 Kensuke Onishi We show that from each condition above a level vector satisfying is computed. Let be the set of leaves of the subtree with root node The weight of the internal node is the sum of the weights of leaves in Since and are disjoint, the first condition becomes The inequality (1) is expressed as where each element of the vector is 0 or ±1. Without loss of generality, we assume nodes and are siblings in Let be an extended binary tree which is obtained by exchanging the subtree with root node and the subtree with root node which is the parent of and in (see Figure 2).

Mansour, N. Nisan, and P. Tiwari. The computational complexity of universal hashing. Theoretical Computer Science, 107:121–133, 1993. 12. V. Nguyen and Z. Tuza. Linear-time approximation algorithms for the max cut problem. Combinatorics, Probability and Computing, 2:201–210, 1993. 13. D. V. Sarwate. A note on universal classes of hash functions. Information Processing Letters, 10:41–45, 1980. 14. E. J. Schwabe and I. M. Sutherland. Flexible usage of redundancy in disk arrays. Theory of Computing Systems, 32:561–587, 1999.

Gibson. Parity declustering for continuous operation in redundant disk arrays. In Proceedings of the 5th International Conference on Architectural Support for Programming Languages and Operating Systems, pp. 23–35. 1992. 11. Y. Mansour, N. Nisan, and P. Tiwari. The computational complexity of universal hashing. Theoretical Computer Science, 107:121–133, 1993. 12. V. Nguyen and Z. Tuza. Linear-time approximation algorithms for the max cut problem. Combinatorics, Probability and Computing, 2:201–210, 1993.

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