BZOJ 4530: [Bjoi2014]大融合

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二次联通门 : BZOJ 4530: [Bjoi2014]大融合

 

 由于是权限题。。。。所以放一下题目

 

 

 

 

 

 

 

 

/*
    BZOJ 4530: [Bjoi2014]大融合
    
    权限题。。。
    
    LCT对子树信息的维护
    
    每次多维护一个 值
        即每条虚边连向的子树大小 

    答案随便乘一乘就好了 
  LZ的LCT终于写出来不用调了啦。。。感人肺腑
*/ #include <iostream> #include <cstdio> #define Max 100090 void read (int &now) { now = 0; register char word = getchar (); while (word < \'0\' || word > \'9\') word = getchar (); while (word >= \'0\' && word <= \'9\') { now = now * 10 + word - \'0\'; word = getchar (); } } struct S_D { S_D *child[2]; S_D *father; int size; int Flandre; int weigth; S_D () { size = 1; weigth = 0; Flandre = 0; father = NULL; child[0] = child[1] = NULL; } inline void Up () { size = weigth + 1; if (this->child[0]) this->size += this->child[0]->size; if (this->child[1]) this->size += this->child[1]->size; return ; } inline void Down () { if (!Flandre) return ; std :: swap (child[0], child[1]); if (this->child[1]) this->child[1]->Flandre ^= 1; if (this->child[0]) this->child[0]->Flandre ^= 1; this->Flandre = 0; return ; } inline int Get_Pos () { return this->father->child[1] == this; } inline int Is_Root () { return !(this->father) || (this->father->child[1] != this && this->father->child[0] != this); } }; S_D *node[Max]; int N, M; class Link_Cut_Tree_Type { private : S_D *data[Max]; inline void Rotate (S_D *now) { int pos = now->Get_Pos () ^ 1; S_D *Father = now->father; Father->child[pos ^ 1] = now->child[pos]; if (now->child[pos]) now->child[pos]->father = Father; now->father = Father->father; if (!Father->Is_Root ()) now->father->child[Father->Get_Pos ()] = now; Father->father = now; now->child[pos] = Father; Father->Up (); now->Up (); } inline void Splay (S_D *now) { int pos = 0; for (S_D *Father = now; ; Father = Father->father) { data[++ pos] = Father; if (Father->Is_Root ()) break; } for (; pos >= 1; -- pos) data[pos]->Down (); for (; !now->Is_Root (); Rotate (now)) if (!now->father->Is_Root ()) Rotate (now->Get_Pos () == now->father->Get_Pos () ? now->father : now); now->Up (); } inline void Make_Root (S_D *now) { Access (now); Splay (now); now->Flandre ^= 1; return ; } public : inline void Access (S_D *now) { for (S_D *Pre = NULL; now; now->child[1] = Pre, Pre = now, now = now->father) { Splay (now); if (now->child[1] && !Pre) now->weigth += now->child[1]->size; else if (!now->child[1] && Pre) now->weigth -= Pre->size; else if (now->child[1] && Pre) now->weigth += now->child[1]->size - Pre->size; } } inline void Link (S_D *x, S_D *y) { Make_Root (x); Access (y); Splay (y); x->father = y; y->weigth += x->size; return ; } inline int Query (S_D *x, S_D *y) { Make_Root (x); Access (y); return (x->weigth + 1) * (y->weigth + 1); } }; Link_Cut_Tree_Type Lct; int main (int argc, char *argv[]) { read (N); read (M); for (int i = 1; i <= N; i ++) node[i] = new S_D (); char type[5]; int x, y; for (; M --; ) { scanf ("%s", type); read (x); read (y); if (type[0] == \'A\') Lct.Link (node[x], node[y]); else printf ("%d\\n", Lct.Query (node[x], node[y])); } return 0; }

 

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