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April 18, 2014 08:50
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QTREE6树链剖分
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#include <cstdio> | |
#include <algorithm> | |
const int N = 200009; | |
int col[N],c[N * 2],In[N],Ou[N],f[N][20],tot[N],d[N],top[N],Max[N],rt[N],sz[N],n,n2,m,lc[N * 2],rc[N * 2],add[N * 2][2],cnt,t[N]; | |
int L,R,V,son[N],lnk[N * 2],nxt[N * 2],ec; | |
inline void addedge(const int x,const int y) | |
{ | |
nxt[++ec] = son[x]; | |
son[x] = ec; | |
lnk[ec] = y; | |
} | |
inline void Addedge(const int x,const int y){addedge(x,y);addedge(y,x);} | |
int Count(int x) | |
{ | |
int res = 0; | |
for (; x; x -= x & -x) res += c[x]; | |
return res; | |
} | |
void update(int x,const int delta) | |
{ | |
for (; x <= n2; x += x & -x) c[x] += delta; | |
} | |
int get(int u) | |
{ | |
for (int i = 19,fa; i >= 0; --i) | |
if ((fa = f[u][i]) && Count(In[u]) - Count(In[f[fa][0]]) == (d[u] - d[fa] + 1) * col[u]) | |
u = fa; | |
return u; | |
} | |
int query(const int idx,const int l,const int r,const int x,const int flag) | |
{ | |
if (!idx) return 0; | |
if (l == r) return add[idx][flag]; | |
const int mid = (l + r) / 2; | |
if (x <= mid) return add[idx][flag] + query(lc[idx],l,mid,x,flag); | |
else return add[idx][flag] + query(rc[idx],mid + 1,r,x,flag); | |
} | |
void modify(int &idx,const int l,const int r,const int flag) | |
{ | |
if (!idx) idx = ++cnt; | |
if (L <= l && r <= R) return(void)(add[idx][flag] += V); | |
const int mid = (l + r) / 2; | |
if (L <= mid) modify(lc[idx],l,mid,flag); | |
if (mid < R) modify(rc[idx],mid + 1,r,flag); | |
} | |
void M(int &root,const int l,const int r,const int flag) | |
{ | |
L = d[l] - d[top[l]] + 1; | |
R = d[r] - d[top[r]] + 1; | |
modify(root,1,tot[top[l]],flag); | |
} | |
void modify(int u,int v,const int flag) | |
{ | |
while (top[u] != top[v]) { | |
if (d[top[u]] < d[top[v]]) std::swap(u,v); | |
M(rt[u],top[u],u,flag); | |
u = f[top[u]][0]; | |
} | |
if (d[u] < d[v]) std::swap(u,v); | |
M(rt[u],v,u,flag); | |
} | |
inline int Q(const int u,const int flag) | |
{ | |
if (!flag) return query(rt[u],1,tot[top[u]],d[u] - d[top[u]] + 1,flag) + sz[u]; | |
else return query(rt[u],1,tot[top[u]],d[u] - d[top[u]] + 1,flag) + 1; | |
} | |
int query(int u) | |
{ | |
u = get(u); | |
return Q(u,col[u]); | |
} | |
void modify(const int u) | |
{ | |
int v = get(u); | |
V = -Q(u,col[v]); | |
if (u != 1) modify(f[u][0],(f[v][0] ? f[v][0] : v),col[v]); | |
int NEW = (col[u] ^ 1); | |
update(In[u],NEW - col[u]); | |
update(Ou[u],col[u] - NEW); | |
col[u] = NEW; | |
v = get(u); | |
V = Q(u,col[v]); | |
if (u != 1) modify(f[u][0],(f[v][0] ? f[v][0] : v),col[v]); | |
} | |
void build(int x) | |
{ | |
int tp = x; | |
rt[tp] = ++cnt; | |
for (; x; x = Max[x]) rt[x] = rt[top[x] = tp],++tot[tp]; | |
} | |
void dfs() | |
{ | |
sz[Max[0] = N - 1] = 0x3f3f3f3f; | |
int nodes = 0; | |
d[1] = 1; | |
for (int p = 1; p; ) { | |
if (!In[p]) In[p] = ++nodes; | |
if (son[p]) { | |
if (lnk[son[p]] == f[p][0]) { | |
son[p] = nxt[son[p]]; | |
continue; | |
} | |
d[lnk[son[p]]] = d[p] + 1; | |
f[lnk[son[p]]][0] = p; | |
int t = son[p]; | |
son[p] = nxt[son[p]]; | |
p = lnk[t];continue; | |
} | |
sz[f[p][0]] += (++sz[p]); | |
if (sz[Max[f[p][0]]] > sz[p]) build(p); | |
else { | |
if (Max[f[p][0]]) build(Max[f[p][0]]); | |
Max[f[p][0]] = p; | |
} | |
Ou[p] = ++nodes; | |
p = f[p][0]; | |
} | |
} | |
int main() | |
{ | |
#ifndef ONLINE_JUDGE | |
freopen("QTREE6.in","r",stdin); | |
freopen("QTREE6.out","w",stdout); | |
#endif | |
scanf("%d",&n); | |
n2 = n + n; | |
for (int i = 1,x,y; i < n; ++i) { | |
scanf("%d%d",&x,&y); | |
Addedge(x,y); | |
} | |
dfs(); | |
for (int i = 1; i < 20; ++i) | |
for (int j = 1; j <= n; ++j) | |
f[j][i] = f[f[j][i - 1]][i - 1]; | |
scanf("%d",&m); | |
for (int x,y; m--; ) { | |
scanf("%d%d",&x,&y); | |
if (x == 0) printf("%d\n",query(y)); | |
else modify(y); | |
} | |
} |
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