Hdu 5340 Three Palindromes 最大回文串 Manacher
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Three Palindromes
Time Limit: 2000/1000 MS (Java/Others) Memory Limit: 65536/65536 K (Java/Others)Total Submission(s): 80 Accepted Submission(s): 21
Problem Description
Can we divided a given string S into three nonempty palindromes?
Input
First line contains a single integer T≤20 which denotes the number of test cases.
For each test case , there is an single line contains a string S which only consist of lowercase English letters.1≤|s|≤20000
For each test case , there is an single line contains a string S which only consist of lowercase English letters.
Output
For each case, output the "Yes" or "No" in a single line.
Sample Input
2abcabaadada
Sample Output
YesNo
题意,是给出一个字符串,能否分成三个非空回文串。
我们可以发现 第一个和第三个串,一定是最大回文串的某个串,Manacher 求出最大回文串的长度,枚举第一个和最后一个,中间直接判断,中点的最大回文串是否包括了就可以了。复杂度为o(n * n).
具体manacher算法参见 Manacher算法
#define N 110050#define M 100005#define maxn 205#define MOD 1000000000000000007int T,n,a,pri[N],ans,len,sn = 0,top[N],tail[N],pn,ln;bool dp[N][4];pii seg[N];bool Manacher(char str[],int len){ char tstr[N+N]; int p[N + N],l2 =0,mi; tstr[l2++] = '#'; for(int i =0;i<len;i++){ tstr[l2++] = str[i]; tstr[l2++] = '#'; } p[0] = 0;mi = 0; for(int i = 1;i<l2;i++){ int mi2 = mi + mi - i; if(mi + p[mi] >= i) p[i] = min(mi2 - (mi - p[mi]),p[mi2]); else p[i] = 0; if(p[i] == 0 || mi2 - p[mi2] == mi - p[mi]){ int maxx = p[i]+1; while(i- maxx >= 0 && i+maxx < l2 && tstr[i-maxx] == tstr[i+maxx]){ maxx++; } p[i] = maxx - 1; } if(p[i] + i > p[mi] + mi) mi = i; } int ans = -1;sn = 0;pn = ln = 0; for(int i = 1;i < l2 - 1;i++){ if(i - p[i] == 0) top[pn++] = i; if(i + p[i] == l2 - 1) tail[ln++] = i; } for(int i = 0;i < pn;i++){ for(int j = ln - 1;j>=0;j--){ int s1 = top[i] + p[top[i]] + 1,s2 = tail[j] - p[tail[j]] - 1; if(s1 > s2 ) break; int mid = (s1 + s2)/2; if(p[mid] >= mid - s1) return true; } } return false; //printf("%d\n",ans);}char str[N];int main(){ while(S(T)!=EOF) { while(T--){ SS(str); len = strlen(str); if(Manacher(str,len)) printf("Yes\n"); else printf("No\n"); } } return 0;}
Source
BestCoder Round #49 ($)
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