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Algorithms and Data Structures: 6th International Workshop, by Artur Andrzejak, Komei Fukuda (auth.), Frank Dehne,

By Artur Andrzejak, Komei Fukuda (auth.), Frank Dehne, Jörg-Rüdiger Sack, Arvind Gupta, Roberto Tamassia (eds.)

The papers during this quantity have been offered on the 6th Workshop on Algorithms and information constructions (WADS '99). The workshop happened August eleven - 14, 1999, in Vancouver, Canada. The workshop alternates with the Scandinavian Workshop on Algorithms concept (SWAT), carrying on with the culture of SWAT and WADS beginning with SWAT'88 and WADS'89. based on this system committee's demand papers, seventy one papers have been submitted. From those submissions, this system committee chosen 32 papers for presentation on the workshop. as well as those submitted papers, this system committee invited the next researchers to provide plenary lectures on the workshop: C. Leiserson, N. Magnenat-Thalmann, M. Snir, U. Vazarani, and 1. Vitter. On behalf of this system committee, we want to precise our appreciation to the six plenary teachers who accredited our invitation to talk, to the entire authors who submitted papers to W ADS'99, and to the Pacific Institute for Mathematical Sciences for his or her sponsorship. ultimately, we wish to specific our gratitude to the entire those that reviewed papers on the request of this system committee. August 1999 F. Dehne A. Gupta J.-R. Sack R. Tamassia VI convention Chair: A. Gupta application Committee Chairs: F. Dehne, A. Gupta, J.-R. Sack, R. Tamassia application Committee: A. Andersson, A. Apostolico, G. Ausiello, G. Bilardi, okay. Clarkson, R. Cleve, M. Cosnard, L. Devroye, P. Dymond, M. Farach-Colton, P. Fraigniaud, M. Goodrich, A.

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Additional resources for Algorithms and Data Structures: 6th International Workshop, WADS’99 Vancouver, Canada, August 11–14, 1999 Proceedings

Example text

Lemma 2.

3 shows how we form gadgets for all nodes of degree below 7. For nodes of degree more than 6, the gadgets are constructed recursively using a procedure described below. Given two gadgets H and H', we can meld them as follows. Let {x, y} be a replacement of an edge that does not fan out toward the node of H, and let y E core(H). Select {x', y'} similarly. Then meld(H, H') is created by discarding x and x', and by identifying y with y'. Fig. 3 shows several examples of melding. For i 2 7 we define Si as meld(S(i - 2), Q) and Ti as meld(T(i - 2), Q).

Peucker, T. : Algorithms for the reduction of the number of points required to represent a digitized line or its caricature. The Canadian Geographer 10 (2) (1973) 112-122 [GHMS93] Guibas, L. , Hershberger, J. , Mitchell, J. S. , Snoeyink, J. : Approximating Polygons and Subdivisions with Minimum Link Paths. : Die Frechet-Metrik fiir Polygonziige - Algorithmen zur Abstandsmessung und Approximation. , Snoeyink, J. : Speeding Up the Douglas- Peucker LineSimplification Algorithm. : Line Simplification with Restricted Orientations.

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