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Titlebook: Algorithm Theory - SWAT 2000; 7th Scandinavian Wor Magnus M. Halldorsson Conference proceedings 2000 Springer-Verlag Berlin Heidelberg 2000

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发表于 2025-3-21 18:32:05 | 显示全部楼层 |阅读模式
期刊全称Algorithm Theory - SWAT 2000
期刊简称7th Scandinavian Wor
影响因子2023Magnus M. Halldorsson
视频video
发行地址Includes supplementary material:
学科分类Lecture Notes in Computer Science
图书封面Titlebook: Algorithm Theory - SWAT 2000; 7th Scandinavian Wor Magnus M. Halldorsson Conference proceedings 2000 Springer-Verlag Berlin Heidelberg 2000
Pindex Conference proceedings 2000
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On-Line Scheduling with Precedence Constraintsgive a (randomized) lower bound of Ω(logm) with or without preemptions. We show that the (deterministic) greedy algorithm (no preemptions used), is . for this model i.e. O(logm) competitive. However, for general precedence constraints, we show a lower bound of . which is easily matched by a greedy a
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Improved Upper Bounds for Pairing Heapsge sorted lists of varying sized optimally, within constant factors. Utilizing the distribution sensitive behavior of pairing heap, an alternative method the employs pairing heaps for optimal list merging is derived.
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On Graph Powers for Leaf-Labeled Treeseaf power of a tree T, and if so, produce a tree . for which G is a k-leaf power. We believe that our structural results will form the basis of a solution for more general k. The general problem of inferring hidden tree structure on the basis of leaf relationships shows up in several areas of application.
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https://doi.org/10.1007/978-3-322-93517-5ecisely, the size of the separator is within an ..) factor of the optimal for the class of planar graphs, where δ is any positive constant, and can be listed in time proportional to its size. The dynamic data structure occupies . space and can initially be constructed in time linear to the size of the original graph.
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Diskurs 4: Integrierende Demokratiepetitive ratio of 1 + 1/e.. We show that the algorithm is optimal by proving a matching lower bound..We also consider the non-preemptive model with temporary tasks. We prove that for .=. + 1, the greedy algorithm is optimal. (It is not optimal for permanent tasks).
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A Dynamic Algorithm for Maintaining Graph Partitionsecisely, the size of the separator is within an ..) factor of the optimal for the class of planar graphs, where δ is any positive constant, and can be listed in time proportional to its size. The dynamic data structure occupies . space and can initially be constructed in time linear to the size of the original graph.
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