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2021-01-02

选择排序从入门到精通——Java实现

选择排序从入门到精通——Java实现
选择排序算法实现原理1、选取出 n 条记录中最小的记录与第一条记录进行交换 —— 循环的第一趟2、选取出除第一条记录以外的 n-1 条记录中最小的记录与第二条记录进行交换 —— 循环的第二趟3、以此类推直到整个数组全部遍历排序完成。与冒泡排序的对比选择排序可以看成冒泡排序的改进版本冒泡排序实际上是将数据从右至左排序完成(从右至左、从大到小进行交换排序),而快速排序是将数据从左到右排序完成(从左至右、从小到大进行交换排序),虽然选择排序相对于冒泡排序将交换次数从$O(n^2)$减少到了$O(n)$,但是比较次数还是保持$O(n^2)$算法复杂度比较次数 $O(n^2)$——比较次数与关键字的初始状态无关,总的比较次数 $N=(n-1)+(n-2)+...+1=n(n-1)/2$。交换次数 $O(n)$——最好情况是,已经有序,交换 0 次;最坏情况交换 n-1 次,逆序交换 $n/2$ 次。算法稳定性选择排序是不稳定,当数据为2,3,2,1,4,5时就会出现第一次出现的2会被交换到第二次出现的2后面,这样就造成了排序并没有按照相同数据按照初始的顺序进行排序的要求。然而冒泡排序却不会...
会编程的羽流云
2021-01-02

算法,学习

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2021年01月02日
953 阅读
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2021-01-02

冒泡排序从入门到精通——Java实现

冒泡排序从入门到精通——Java实现
冒泡排序算法实现原理1、从数据队列的左侧开始比较相邻的另个数据元素2、如果左侧元素大于右侧元素,则交换这两个元素的位置,继续右移一个位置比较下两个相临的数据元素3、如果右侧元素大于左侧元素,则不变,继续右移一个位置比较下两个相临的数据元素4、对每一对相邻元素做同样的工作,从开始第一对到结尾的最后一对。在这一点,最后的元素应该会是最大的数。5、针对所有的元素重复以上的步骤,除了最后一个。6、持续每次对越来越少的元素重复上面的步骤,直到没有任何一对数字需要比较。算法复杂度若文件的初始状态是正序的,一趟扫描即可完成排序。所需的关键字比较次数C和记录移动次数M均达到最小值:$$ C_{min}=n-1,M_{min}=0$$所以,冒泡排序最好的时间复杂度为 $$O(n)$$若初始文件是反序的,需要进行n-1趟排序。每趟排序要进行n-1次关键字的比较(1≤i≤n-1),且每次比较都必须移动记录三次来达到交换记录位置。在这种情况下,比较和移动次数均达到最大值:$$C_{max}=n(n-1)/2=O(n^2),M_{max}=3n(n-1)/2=O(n^2)$$冒泡排序的最坏时间复杂度为$$...
会编程的羽流云
2021-01-02

算法,学习

927 阅读
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2021年01月02日
927 阅读
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  1. 李林超
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}!}

  5. 吴萌
    2021-01-08

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