binomial heap
priority queue made from heap-ordered trees with power-of-two sizes
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binomial heap
Summary
binomial heap is a heap[1]. It draws 86 Wikipedia views per month (heap category, ranking #1 of 1).[2]
Key Facts
- binomial heap is credited with the discovery of Jean Vuillemin[3].
- binomial heap's instance of is recorded as heap[4].
- binomial heap's based on is recorded as binomial tree[5].
- binomial heap's Commons category is recorded as Binomial heap[6].
- binomial heap's time of discovery or invention is recorded as +1978-00-00T00:00:00Z[7].
- binomial heap's Freebase ID is recorded as /m/01lpqh[8].
- binomial heap's worst-case time complexity is recorded as \Theta(1)[9].
- binomial heap's worst-case time complexity is recorded as O(\lg n)[10].
- binomial heap's worst-case time complexity is recorded as O(\lg n)[11].
- binomial heap's worst-case time complexity is recorded as \Theta(\lg n)[12].
- binomial heap's worst-case time complexity is recorded as \Theta(\lg n)[13].
- binomial heap's worst-case time complexity is recorded as \Theta(\lg n)[14].
- binomial heap's worst-case time complexity is recorded as \Theta(\lg n)[15].
- binomial heap's Dictionary of Algorithms and Data Structures ID is recorded as binomialheap[16].
- binomial heap's Dictionary of Algorithms and Data Structures ID is recorded as binomialQueue[17].
- binomial heap's Microsoft Academic ID is recorded as 176950129[18].
- binomial heap's Brilliant Wiki ID is recorded as binomial-heap[19].
Body
Works and Contributions
binomial heap is credited with the discovery of Jean Vuillemin[3].
Why It Matters
binomial heap draws 86 Wikipedia views per month (heap category, ranking #1 of 1).[2] It has Wikipedia articles in 16 language editions, a strong signal of global cultural recognition.[20] It is known by 11 alternative names across languages and contexts.[21]