pairing heap (as a practical alternative)

E1045596

A pairing heap is a simple, self-adjusting heap data structure that offers efficient practical performance for priority queue operations and is often used as an alternative to more complex structures like Fibonacci heaps.

All labels observed (1)

Label Occurrences
pairing heap (as a practical alternative) canonical 1

How this entity was disambiguated

Statements (48)

Predicate Object
instanceOf comparison-based priority queue ⓘ
heap data structure ⓘ
priority queue implementation ⓘ
self-adjusting heap ⓘ
advantageOver Fibonacci heap in constant factors for typical workloads ⓘ
Fibonacci heap in implementation simplicity ⓘ
category amortized data structure ⓘ
meldable heap ⓘ
comparedTo Fibonacci heap ⓘ
deleteMinProcess remove minimum root and pairwise meld its children ⓘ
designGoal combine simplicity with good amortized performance ⓘ
hasAlternativeName pairing heap priority queue ⓘ
hasProperty amortized efficient operations ⓘ
does not require auxiliary structural information per node ⓘ
good practical performance ⓘ
heap-ordered ⓘ
pointer-based ⓘ
self-adjusting ⓘ
simple to implement ⓘ
supports meldable heaps ⓘ
implementationDetail usually implemented with child-sibling representation for trees ⓘ
introducedAs simpler alternative to Fibonacci heap ⓘ
isMeldable true ⓘ
linkOperation compare two roots and make larger root a child of smaller root ⓘ
memoryOverhead low compared to Fibonacci heap ⓘ
mergeStrategy pairwise linking of subtrees ⓘ
nodeStructure tree node with key and list of children ⓘ
practicalObservation often outperforms Fibonacci heap on real workloads ⓘ
representation forest of heap-ordered trees ⓘ
multiway tree ⓘ
requires total order on keys ⓘ
supports online operations ⓘ
supportsOperation decrease-key ⓘ
delete-min ⓘ
find-min ⓘ
insert ⓘ
meld ⓘ
merge ⓘ
timeComplexityDecreaseKey sub-logarithmic amortized in practice (theoretical bounds vary) ⓘ
timeComplexityDeleteMin O(log n) amortized (under common analyses) ⓘ
timeComplexityFindMin O(1) amortized ⓘ
timeComplexityInsert O(1) amortized ⓘ
timeComplexityMeld O(1) amortized ⓘ
typicalUseCase Dijkstra shortest path algorithm priority queue ⓘ
any application needing fast decrease-key ⓘ
event simulation priority queue ⓘ
usedAs implementation of priority queue abstract data type ⓘ
practical alternative to Fibonacci heap ⓘ

How these facts were elicited

Referenced by (1)

Full triples — surface form annotated when it differs from this entity's canonical label.

Fibonacci heap → hasVariant → pairing heap (as a practical alternative) ⓘ