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Smoothsort

In computer science, smoothsort is a comparison-based sorting algorithm. A variant of heapsort, it was invented and published by Edsger Dijkstra in 1981. Like heapsort, smoothsort is an in-place algorithm with an upper bound of O(n log n) operations (see big O notation). Like heapsort, smoothsort is not a stable sort. The advantage of smoothsort is that…

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Overview

17 related topics

Applications

2 related topics

Poplar sort

3 related topics

Analysis

2 related topics

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Average performance
O(n log n)
Best-case performance
O(n)
Class
Sorting algorithm
Data structure
Array
Optimal
When the data is already sorted
Worst-case performance
O(n log n)

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Overview

Operations

Analysis

Poplar sort

Applications

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Map overview Semantic statistics

Smoothsort

Nodes31
Edges30
Triples48
Avg. degree1.94
Density0.064516
Components1

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Smoothsort

Top relations

related to External links · 16
Smoothsort → Algorithm Implementation/Sorting/SmoothsortDescription, April, Aug-1981Detailed, Commented, Computer Science, EWD796a, Japanese, Kohei, Mathematical Foundations, Nakatani, Nested Heap Structure, On, Poplar, Smoothsortwikibooks, Their Applications, Yoshinobu
related to overview · 8
Smoothsort → Also, Each, Every, Heapsort, Its, Like, This, When
related to Analysis · 6
Smoothsort → However, Leonardo, Moreover, Since, The, Using
related to Poplar sort · 4
Smoothsort → Dutch, Instead, Named, The
related to Sifting down · 4
Smoothsort → Dijkstra, If, So, The
is a · 2
Smoothsort → comparison-based sorting algorithm, in-place algorithm with an upper bound of O
Average performance · 1
Smoothsort → O(n log n)
Best-case performance · 1
Smoothsort → O(n)
Class · 1
Smoothsort → Sorting algorithm
Data structure · 1
Smoothsort → Array

Important terminology Word statistics

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Important terminology

heap sorted array tree heapsort root element stretches log roots algorithm two children stepson time binary size node dijkstra sorting

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc
SmoothsortAverage performanceO(n log n)1.00infobox
SmoothsortBest-case performanceO(n)1.00infobox
SmoothsortClassSorting algorithm1.00infobox
SmoothsortData structureArray1.00infobox
SmoothsortOptimalWhen the data is already sorted1.00infobox
SmoothsortWorst-case performanceO(n log n)1.00infobox
SmoothsortWorst-case space complexityO(n) total, O(1) auxiliary1.00infobox
Smoothsortis acomparison-based sorting algorithm0.90text
Smoothsortis ain-place algorithm with an upper bound of O0.90text
Smoothsorthas applicationThe0.60section
Smoothsortrelated to AnalysisHowever0.60section
Smoothsortrelated to AnalysisUsing0.60section

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