首先会想到|x|是不递减的。

于是可以枚举长度L。

再每个L设一个断点,xx必定经过两个断点。

两两断点间求最长公共前后缀,这里用hash+二分会快。

然后一波扫过去就好了。

如果找到了,hash就要重构。

来计算一下复杂度。

一共有O(n log n)个断点,每个求最长公共前后缀复杂度log,这一部分是O(n log^2 n )

长度小于 \(L \leq n\)的最多 \(n\sqrt n\)次,\(L\geq n\)最多 \(n\sqrt n\)中,所以重构复杂度: \(O(n \sqrt n)\)

#include<cstdio>
#include<cstring>
#include<algorithm>
#define ll long long
#define fo(i, x, y) for(int i = x; i <= y; i ++)
#define min(a, b) ((a) < (b) ? (a) : (b))
#define P pair<int, int>
using namespace std; const int N = 50005, mo = 998244353, pri = 1e9 + 7, pri2 = 43313; char str[N];
int n, bz[N], tmp;
ll c[N], ni[N], s[N]; ll ksm(ll x, ll y) {
ll s = 1;
for(; y; x = x * x % mo, y >>= 1)
if(y & 1) s = s * x % mo;
return s;
} void Getsum() {
fo(i, 1, n) s[i] = (s[i - 1] + c[i] * (str[i] - 'a') % mo) % mo;
} int sum(int x, int y) {
return ((s[y] - s[x - 1] + mo) * ni[x] % mo);
} int Getq(int x, int y) {
int ans = 0;
for(int l = 1, r = tmp; l <= r;) {
int m = l + r >> 1;
if(sum(x - m + 1, x) == sum(y - m + 1, y))
ans = m, l = m + 1; else r = m - 1;
}
return ans;
} int Geth(int x, int y) {
int ans = 0;
for(int l = 1, r = n - y + 1; l <= r;) {
int m = l + r >> 1;
if(sum(x, x + m - 1) == sum(y, y + m - 1))
ans = m, l = m + 1; else r = m - 1;
}
return ans;
} int main() {
scanf("%s", str + 1); n = strlen(str + 1); c[0] = ni[0] = 1;
ni[1] = ksm(pri, mo - 2); c[1] = pri;
fo(i, 2, n) ni[i] = ni[i - 1] * ni[1] % mo, c[i] = c[i - 1] * c[1] % mo; int n0 = n; Getsum();
fo(l, 1, n) {
int xg = 0; tmp = l;
fo(i, 1, n / l) {
int x = i * l, y = x + l;
if(y > n) break;
int q = Getq(x, y), h = Geth(x, y);
if(q + h > l) {
fo(j, x - q + 1, x - q + l) bz[j] = l;
tmp = q;
xg = 1;
} else tmp = l;
}
if(xg) {
int n1 = 0;
fo(i, 1, n) if(bz[i] != l)
str[++ n1] = str[i];
n = n1;
Getsum();
}
}
fo(i, 1, n) putchar(str[i]);
}

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