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Implementation of Dynamic Trees with In-Subtree Operations (1998)  (Make Corrections)  (1 citation)
Tomasz Radzik
ACM Journal of Experimental Algorithms



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Abstract: We describe an implementation of dynamic trees with \in-subtree" operations. Our implementation follows Sleator and Tarjan's framework of dynamic-tree implementations based on splay trees. We consider the following two examples of \in-subtree" operations. (a) For a given node v, nd a node with the minimum key in the subtree rooted at v. (b) For a given node v, nd a random node with key X in the subtree rooted at v (value X is xed throughout the whole computation). The rst operation may... (Update)

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...Of course, one may try to increase the applicability of the axiomatic interface by augmenting it with further operations. For example, [25] shows how to nd a minimum weight node in a subtree. However, dealing with non local properties is not so immediate, and we nd it...

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BibTeX entry:   (Update)

T. Radzik. Implementations of dynamic trees with in-subtree operations. ACM J. Experimental Algorithmics, 3:Article 9, 1998. http://citeseer.ist.psu.edu/radzik98implementation.html   More

@article{ radzik98implementation,
    author = "Tomasz Radzik",
    title = "Implementation of Dynamic Trees with In-Subtree Operations",
    journal = "ACM Journal of Experimental Algorithms",
    volume = "3",
    pages = "9",
    year = "1998",
    url = "citeseer.ist.psu.edu/radzik98implementation.html" }
Citations (may not include all citations):
1527   Optimization by simulated annealing - Kirkpatrick, Gelatt et al. - 1983
258   Data Structures and Network Algorithms (context) - Tarjan - 1983
192   Self-adjusting binary search trees (context) - Sleator, Tarjan - 1985
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33   Biased Search Trees (context) - Bent, Sleator et al. - 1985
31   Finding Minimum-Cost Circulations by Successive Approximatio.. (context) - Goldberg, Tarjan - 1990
29   Finding minimum-cost circulations by canceling negative cycl.. (context) - Goldberg, Tarjan - 1989
25   Improved Time Bounds for the Maximum Flow Problem (context) - Ahuja, Orlin et al. - 1989
23   Network Flow Algorithms (context) - Goldberg, Tardos et al. - 1990
19   Data structures for traveling salesmen - Fredman, Johnson et al. - 1995
13   Maintaining minimum spanning trees in dynamic graphs - Henzinger, King - 1997
13   Experimental analysis of dynamic minimum spanning tree algor.. - Amato, Cattaneo et al. - 1997
5   a technique for speeding up dynamic graph algorithms (context) - Eppstein, Galil et al. - 1992
1   Data structures for on-line updateing of minimum spanning tr.. (context) - Frederickson - 1985

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