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» Algorithms for subsequence combinatorics
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CPM
2001
Springer
72views Combinatorics» more  CPM 2001»
15 years 7 months ago
Tandem Cyclic Alignment
We present a solution for the following problem. Given two sequences X = x1x2 · · · xn and Y = y1y2 · · · ym, n ≤ m, find the best scoring alignment of X = Xk [i] vs Y ove...
Gary Benson
CPM
1998
Springer
115views Combinatorics» more  CPM 1998»
15 years 7 months ago
Aligning Alignments
d abstract) John Kececioglu and Dean Starrett Department of Computer Science The University of Arizona Tucson AZ 85721, USA A basic computational problem that arises in both the...
John D. Kececioglu, Weiqing Zhang
CPM
2006
Springer
107views Combinatorics» more  CPM 2006»
15 years 6 months ago
Tiling an Interval of the Discrete Line
We consider the problem of tiling a segment {0, . . . , n} of the discrete line. More precisely, we ought to characterize the structure of the patterns that tile a segment and thei...
Olivier Bodini, Eric Rivals
COCOON
2008
Springer
15 years 4 months ago
Average-Case Competitive Analyses for One-Way Trading
Consider a trader who exchanges one dollar into yen and assume that the exchange rate fluctuates within the interval [m, M]. The game ends without advance notice, then the trader ...
Hiroshi Fujiwara, Kazuo Iwama, Yoshiyuki Sekiguchi
CPM
2011
Springer
283views Combinatorics» more  CPM 2011»
14 years 6 months ago
Frequent Submap Discovery
Combinatorial maps are nice data structures for modeling the topology of nD objects subdivided in cells (e.g., vertices, edges, faces, volumes, ...) by means of incidence and adjac...
Stéphane Gosselin, Guillaume Damiand, Chris...