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It includes sorting algorithms, developed by the author, for use with random alphanumerical and numerical data key fields.
它包括了排序算法,由作者开发的,可用于随机的文字数字和数字数据关键字。
In this section, we will talk about in-place versus not in-place, stable versus not stable, and caching performance of sorting algorithms.
在本节中,我们将讨论就地与非就地,稳定与不稳定以及高速缓存排序算法的性能。
We will discuss two (+half) comparison-based sorting algorithms in the next few slides
我们将在接下来的几张幻灯片中讨论两种(加一半)基于比较的排序算法:
This algorithm is very simple and very intuitive to implement, but unfortunately it is not so effective compared to other sorting algorithms as quicksort and merge sort.
Unstable sorting algorithms can be specially implemented to be stable.
不穩定排序算法可以被特別地實作為穩定。
These sorting algorithms can be faster than the lower bound of comparison-based sorting algorithm of Ω(N log N) by not comparing the items of the array.
It is known (also not proven in this visualization as it will take another 1 hour lecture to do so) that all comparison-based sorting algorithms have a lower bound time complexity of Ω(N log N).
Unfortunately, there are no clear rules. The sorting algorithms are kept secret by the search engine providers to avoid manipulation and they are often altered.
可惜对此没有明确的规则,因为搜索引擎的排序算法是保密的,以防止篡改,并且算法经常被改动。
Actually, the C++ source code for many of these basic sorting algorithms are already scattered throughout these e-Lecture slides. For other programming languages, you can translate the given C++ source code to the other programming language.
These three sorting algorithms are the easiest to implement but also not the most efficient, as they run in O(N2).
这三种排序算法最容易实现,但不是最有效的,因为它们的时间复杂度是O(N2)。
Merge Sort is therefore very suitable to sort extremely large number of inputs as O(N log N) grows much slower than the O(N2) sorting algorithms that we have discussed earlier.
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