HDOJ 3518 Boring counting
SAM基本操作 拓扑寻求每个节点 最左边的出现left,最右边的出现right,已经有几个num ......
对于每个出现两次以上的节点。对其所相应的一串子串的长度范围 [fa->len+1,len] 和其最大间距 right-left比較
就可以......
Boring counting
Time Limit: 2000/1000 MS (Java/Others) Memory Limit: 65536/32768 K (Java/Others)
Total Submission(s): 1552 Accepted Submission(s): 637
Take aaaa as an example.”a” apears four times,”aa” apears two times without overlaping.however,aaa can’t apear more than one time without overlaping.since we can get “aaa” from [0-2](The position of string begins with 0) and [1-3]. But the interval [0-2] and
[1-3] overlaps each other.So “aaa” can not take into account.Therefore,the answer is 2(“a”,and “aa”).
aaaa
ababcabb
aaaaaa
#
2
3
3
#include <iostream>
#include <cstdio>
#include <cstring>
#include <algorithm> using namespace std; const int CHAR=26,maxn=1100; struct SAM_Node
{
SAM_Node *fa,*next[CHAR];
int len,id,pos;
SAM_Node(){}
SAM_Node(int _len)
{
len=_len;
fa=0; memset(next,0,sizeof(next));
}
}; SAM_Node SAM_node[maxn*2],*SAM_root,*SAM_last;
int SAM_size; SAM_Node *newSAM_Node(int len)
{
SAM_node[SAM_size]=SAM_Node(len);
SAM_node[SAM_size].id=SAM_size;
return &SAM_node[SAM_size++];
} SAM_Node *newSAM_Node(SAM_Node *p)
{
SAM_node[SAM_size]=*p;
SAM_node[SAM_size].id=SAM_size;
return &SAM_node[SAM_size++];
} void SAM_init()
{
SAM_size=0;
SAM_root=SAM_last=newSAM_Node(0);
SAM_node[0].pos=0;
} void SAM_add(int x,int len)
{
SAM_Node *p=SAM_last,*np=newSAM_Node(p->len+1);
np->pos=len; SAM_last=np;
for(;p&&!p->next[x];p=p->fa)
p->next[x]=np;
if(!p)
{
np->fa=SAM_root;
return ;
}
SAM_Node *q=p->next[x];
if(q->len==p->len+1)
{
np->fa=q;
return ;
}
SAM_Node *nq=newSAM_Node(q);
nq->len=p->len+1;
q->fa=nq; np->fa=nq;
for(;p&&p->next[x]==q;p=p->fa)
p->next[x]=nq;
} char str[maxn];
int len,c[maxn],L[maxn*2],R[maxn*2],num[maxn*2];
SAM_Node *top[maxn*2]; int main()
{
while(scanf("%s",str)!=EOF)
{
if(str[0]=='#') break;
SAM_init();
len=strlen(str);
for(int i=0;i<len;i++)
SAM_add(str[i]-'a',i+1); memset(c,0,sizeof(c)); memset(top,0,sizeof(top));
memset(L,0,sizeof(L)); memset(R,0,sizeof(R)); memset(num,0,sizeof(num)); ///get tupo sort
for(int i=0;i<SAM_size;i++)
c[SAM_node[i].len]++;
for(int i=1;i<=len;i++)
c[i]+=c[i-1];
for(int i=0;i<SAM_size;i++)
top[--c[SAM_node[i].len]]=&SAM_node[i]; ///get L,R,num
SAM_Node *p=SAM_root;
for(;p->len!=len;p=p->next[str[p->len]-'a'])
{
num[p->id]=1;
L[p->id]=R[p->id]=p->len;
}
for(int i=SAM_size-1;i>=0;i--)
{
p=top[i];
if(L[p->id]==0&&R[p->id]==0)
{
L[p->id]=R[p->id]=p->pos;
}
if(p->fa)
{
SAM_Node *q=p->fa;
num[q->id]+=num[p->id];
if(L[q->id]==0||L[q->id]>L[p->id])
L[q->id]=L[p->id];
if(R[q->id]==0||R[q->id]<R[p->id])
R[q->id]=R[p->id];
}
}
int ans=0;
for(int i=1;i<SAM_size;i++)
{
int ma=SAM_node[i].len;
int mi=SAM_node[i].fa->len+1;
int le=R[SAM_node[i].id]-L[SAM_node[i].id];
if(le>=ma)
ans+=ma-mi+1;
else if(le>mi)
ans+=le-mi+1;
}
printf("%d\n",ans);
}
return 0;
}
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