- Summary of running times
- References
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 to achieve these bounds without resorting to amortization of operational costs. 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 (purely functional) version of Brodal queues.[2]
Summary of running times
{{Heap Running Times}}References
1. ^1 Gerth Stølting Brodal (1996). Worst-case efficient priority queues. Proc. 7th ACM-SIAM Symposium on Discrete Algorithms, pp. 52–58
2. ^Gerth Stølting Brodal and Chris Okasaki (1996). Optimal purely functional priority queues. J. Functional Programming.
{{algorithm-stub}}2. ^Gerth Stølting Brodal and Chris Okasaki (1996). Optimal purely functional priority queues. J. Functional Programming.
1 : Heaps (data structures)
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