- Merge Sort: O(n log n)
- Quick Sort: O(n log n) on average (can be O(n^2) in worst case)
- Heap Sort: O(n log n)
- Intro Sort (a hybrid of Quick Sort, Heap Sort, and Insertion Sort): O(n log n)
- Tim Sort: O(n log n)
- Radix Sort (for integers): O(n * k) where k is the number of digits in the maximum number
For smaller datasets, simpler algorithms like Bubble Sort or Insertion Sort may perform well despite their higher time complexity (O(n^2)) because of their low overhead.
It's important to note that the time complexity mentioned above represents the number of comparisons and swaps the algorithm performs to sort the data. However, the actual running time can also be influenced by other factors like memory access patterns, cache locality, and implementation details.
In general, when dealing with a large amount of data, Quick Sort and Merge Sort are often considered fast and efficient choices. However, it's always a good idea to analyse the specific characteristics of your data and run benchmarks to determine the best sorting algorithm for your particular use case. Additionally, there are hybrid sorting algorithms that combine the strengths of multiple algorithms to achieve optimal performance in different scenarios.
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