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| | In [[computer science]], the '''Brodal queue''' is a [[Heap (data structure)|heap]]/[[priority queue]] structure with very low [[Best, worst and average case|worst case]] [[Asymptotic analysis|time bounds]]: <math>O(1)</math> for insertion, find-minimum, meld (merge two queues) and decrease-key and <math>O(\mathrm{log}(n))</math> for delete-minimum and general deletion; they are the first heap variant with these bounds. Brodal queues are named after their inventor [[Gerth Stølting Brodal]].<ref name="Brodal">Gerth Stølting Brodal (1996). Worst-case efficient priority queues. Proc. 7th ACM-SIAM Symposium on Discrete Algorithms, pp. 52—58</ref> |
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| | While having better asymptotic bounds than other priority queue structures, they are, in the words of Brodal himself, "quite complicated" and "[not] applicable in practice."<ref name="Brodal"/> Brodal and [[Chris Okasaki|Okasaki]] describe a [[persistent data structure|persistent]] ([[purely functional|functional]]) version of Brodal queues.<ref name="BrodalOkasaki">Gerth Stølting Brodal and Chris Okasaki (1996). [https://users.info.unicaen.fr/~karczma/TEACH/Doc/brodal_okasaki.pdf Optimal purely functional priority queues]. J. Functional Programming.</ref> |
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Revision as of 13:52, 20 August 2013
In computer science, the Brodal queue is a heap/priority queue structure with very low worst case time bounds: for insertion, find-minimum, meld (merge two queues) and decrease-key and for delete-minimum and general deletion; they are the first heap variant with these bounds. Brodal queues are named after their inventor Gerth Stølting Brodal.[1]
While having better asymptotic bounds than other priority queue structures, they are, in the words of Brodal himself, "quite complicated" and "[not] applicable in practice."[1] Brodal and Okasaki describe a persistent (functional) version of Brodal queues.[2]
References
- ↑ 1.0 1.1 Gerth Stølting Brodal (1996). Worst-case efficient priority queues. Proc. 7th ACM-SIAM Symposium on Discrete Algorithms, pp. 52—58
- ↑ Gerth Stølting Brodal and Chris Okasaki (1996). Optimal purely functional priority queues. J. Functional Programming.
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