Quick Sort

Quick Sort is a comparison-based sorting algorithm that follows the divide-and-conquer strategy. It selects a pivot element from the input array, partitions the array into two subarrays such that all elements less than the pivot are on the left and all elements greater than the pivot are on the right. The process is then recursively applied to the subarrays until the entire array is sorted.

Advantages:

  1. Generally faster than most other sorting algorithms for large datasets.
  2. In-place sorting algorithm, meaning it does not require extra space proportional to the size of the input array.
  3. Efficient average-case performance, especially when the input data is randomly distributed.

Disadvantages:

  1. Can have poor worst-case performance, particularly if the pivot selection is not optimal and the input data is already sorted or nearly sorted.
  2. Not stable, meaning the relative order of equal elements may not be preserved after sorting.
  3. Recursive implementation may lead to stack overflow errors for extremely large arrays or deeply nested recursive calls.

Bucket Sort vs Quick Sort

Bucket Sort and Quick Sort are two different sorting algorithms, each with its own characteristics, advantages, and disadvantages. In this article, we will provide a detailed overview of all the differences between Bucket Sort and Quick Sort.

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Bucket Sort:

Bucket Sort is a non-comparison sorting algorithm that divides the input array into a number of buckets, each capable of holding a range of values. Elements from the input array are distributed into these buckets based on their value ranges, and then each bucket is sorted individually, typically using another sorting algorithm or recursively applying bucket sort. Finally, the sorted buckets are concatenated to produce the sorted array....

Quick Sort:

Quick Sort is a comparison-based sorting algorithm that follows the divide-and-conquer strategy. It selects a pivot element from the input array, partitions the array into two subarrays such that all elements less than the pivot are on the left and all elements greater than the pivot are on the right. The process is then recursively applied to the subarrays until the entire array is sorted....

Comparison of Bucket Sort and Quick Sort:

Feature Bucket Sort Quick Sort Type Non-comparison sorting algorithm Comparison sorting algorithm Approach Divides input into buckets based on range Divides input into subarrays based on pivot Time Complexity Ω(n + k) – best case Ω(n log n) – best case θ(n + k) – average case θ(n log n) – average case O(n^2) – worst case O(n^2) – worst case Space Complexity O(n + k) O(log n) Stability Stable Unstable Best Use Case Uniformly distributed data General-purpose sorting Worst Case Input with large range or outliers Already sorted or nearly sorted input In-Place No Yes Parallelizable Yes No...