• String Problem


    String Problem

    Time Limit: 2000/1000 MS (Java/Others)    Memory Limit: 32768/32768 K (Java/Others)
    Total Submission(s): 2000    Accepted Submission(s): 875

    Problem Description
    Give you a string with length N, you can generate N strings by left shifts. For example let consider the string “SKYLONG”, we can generate seven strings:
    String Rank 
    SKYLONG 1
    KYLONGS 2
    YLONGSK 3
    LONGSKY 4
    ONGSKYL 5
    NGSKYLO 6
    GSKYLON 7
    and lexicographically first of them is GSKYLON, lexicographically last is YLONGSK, both of them appear only once.
      Your task is easy, calculate the lexicographically fisrt string’s Rank (if there are multiple answers, choose the smallest one), its times, lexicographically last string’s Rank (if there are multiple answers, choose the smallest one), and its times also.
     
    Input
      Each line contains one line the string S with length N (N <= 1000000) formed by lower case letters.
     
    Output
    Output four integers separated by one space, lexicographically fisrt string’s Rank (if there are multiple answers, choose the smallest one), the string’s times in the N generated strings, lexicographically last string’s Rank (if there are multiple answers, choose the smallest one), and its times also.
     
    Sample Input
    abcder
    aaaaaa
    ababab
     
    Sample Output
    1 1 6 1
    1 6 1 6
    1 3 2 3
     
    Author
    WhereIsHeroFrom
     
    Source
    题意:给你一字符串,问最小字典序还有最大字典序的最小下标,以及包含最小字典序和最大字典序的串的开始的不同下标个数。
    不知道动不动就TLE什么鬼……
      1 #include<iostream>
      2 #include<cstring>
      3 #include<cstdio>
      4 #include<algorithm>
      5 
      6 using namespace std;
      7 
      8 const int maxn = 1e6+7;
      9 
     10 char s[maxn*2], str[maxn];
     11 int Next[maxn], len;
     12 
     13 void Getnext(char s[])
     14 {
     15     int j, k;
     16     j = 0;
     17     k = Next[0] = -1;
     18     while(j < len)
     19     {
     20         while(k != -1 && s[j] != s[k])
     21             k = Next[k];
     22         Next[++j] = ++k;
     23     }
     24 }
     25 
     26 int Getmax(char s[])   // 最大最小表示法
     27 {
     28     int i, j;
     29     i = 0;
     30     j = 1;
     31     while(i < len && j < len)
     32     {
     33         int k = 0;
     34         while(s[i+k] == s[j+k] && k < len)
     35             k++;
     36         if(k == len)
     37             break;
     38 
     39         if(s[i+k] > s[j+k])
     40         {
     41             if(j+k > i)
     42                 j = j+k+1;
     43             else
     44                 j = i + 1;
     45         }
     46         else
     47         {
     48             if(i+k > j)
     49                 i = i + k + 1;
     50             else
     51                 i = j + 1;
     52         }
     53     }
     54     return min(i, j);
     55 }
     56 
     57 int Getmin(char s[])
     58 {
     59     int i, j;
     60     i = 0;
     61     j = 1;
     62     while(i < len && j < len)
     63     {
     64         int k = 0;
     65         while(s[i+k] == s[j+k] && k < len)
     66             k++;
     67         if(k == len)
     68             break;
     69         if(s[i+k] < s[j+k])
     70         {
     71             if(j+k > i)
     72                 j = j+k+1;
     73             else
     74                 j = i + 1;
     75         }
     76         else
     77         {
     78             if(i+k > j)
     79                 i = i + k + 1;
     80             else
     81                 i = j + 1;
     82         }
     83     }
     84     return min(i, j);
     85 }
     86 
     87 int main()
     88 {
     89     while(gets(str))
     90     {
     91         len = strlen(str);
     92         strcpy(s, str);
     93         strcat(s, str);
     94 
     95         memset(Next, 0, sizeof(Next));
     96 
     97         Getnext(str);
     98         int t = 1, k = len - Next[len];   // k 最小循环节的长度,最小循环节,神奇的东西……
     99 
    100         if(len % k == 0)
    101             t = len / k;
    102         printf("%d %d %d %d
    ", Getmin(s)+1, t, Getmax(s)+1, t);
    103     }
    104     return 0;
    105 }

    写代码你就好好写代码………………………………………………………………………………………………

  • 相关阅读:
    mysql的undo log和redo log
    MySQL表的定期分析检查优化
    MySQL 数据库设计总结
    Innodb引擎下mysql自身配置优化
    linux的top命令参数详解
    InnoDB的关键特性-插入缓存,两次写,自适应hash索引
    第一次接私活亲身经历
    码农与技术控
    软件公司与非软件公司区别(纯个人看法)
    SQL Server表 & 存储过程 创建日期查询
  • 原文地址:https://www.cnblogs.com/Tinamei/p/4817511.html
Copyright © 2020-2023  润新知