标签:哈夫曼树
#include <iostream> #include <cstdio> #define inf 1<<30 using namespace std; //哈夫曼树实现 //哈夫曼树的特征:如果有n个叶子节点的话,则总结点数为2*n-1。越频繁访问的编码越短 struct node { int parent, lson, rson; int val; //访问次数 }; void createTree(node p[], int n, int total) //total=2*n-1 { for(int t=0; t<total; ++t) //初始化 { p[t].parent = p[t].lson = p[t].rson = -1; } for(int i=n; i<total; ++i) { int min1, min2, l, r; //最大值和第二大值 min1 = min2 = inf; l = r = -1; for(int t=0; t<i; ++t) //遍历寻找两个最小的点,也就是val值最小的 { if(p[t].parent == -1) { if(p[t].val<min1) { r = l; l = t; min2 = min1; min1 = p[t].val; } else if(p[t].val<min2){ r = t; min2 = p[t].val; } } } p[i].val = min1 + min2; p[l].parent = p[r].parent = i; p[i].lson = l; p[i].rson = r; } } struct code { int k; char c[100]; }; void huffmancode(node p[], int n, code c1[]) { for(int t=0; t<n; ++t) { int pre = p[t].parent; int g = t; c1[t].k = 0; while(pre != -1) { if(p[pre].lson == g) { c1[t].c[c1[t].k++] = '0'; } else { c1[t].c[c1[t].k++] = '1'; } g = pre; pre = p[pre].parent; } c1[t].k--; } } int main() { node p[4*2-1]; for(int t=0; t<4; ++t) { p[t].val = 2*t+1; } createTree(p, 4, 2*4-1); code c[4]; huffmancode(p, 4, c); for(int t=0; t<4; ++t) { int k = c[t].k; printf("%d:", p[t].val); for(int j=k; j>=0; --j) { printf("%c", c[t].c[j]); } printf("\n"); } return 0; }
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标签:哈夫曼树
原文地址:http://blog.csdn.net/u012432475/article/details/47684829