📄 haffmantree.h.txt
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struct HaffNode
//哈夫曼树的结点结构
{
int weight; //权值
int flag; //标记
int parent; //双亲结点下标
int leftChild; //左孩子下标
int rightChild; //右孩子下标
};
struct Code
//存放哈夫曼编码的数据元素结构
{
int bit[MaxN]; //数组
int start; //编码的起始下标
int weight; //字符的权值
};
void Haffman(int weight[], int n, HaffNode haffTree[])
//建立叶结点个数为n权值为weight的哈夫曼树haffTree
{
int j, m1, m2, x1, x2;
//哈夫曼树haffTree初始化。n个叶结点的哈夫曼树共有2n-1个结点
for(int i = 0; i < 2 * n - 1 ; i++)
{
if(i < n) haffTree[i].weight = weight[i];
else haffTree[i].weight = 0;
haffTree[i].parent = 0;
haffTree[i].flag = 0;
haffTree[i].leftChild = -1;
haffTree[i].rightChild = -1;
}
//构造哈夫曼树haffTree的n-1个非叶结点
for(i = 0;i < n-1;i++)
{
m1 = m2 = MaxValue;
x1 = x2 = 0;
for(j = 0; j < n+i;j++)
{
if(haffTree[j].weight < m1 && haffTree[j].flag == 0)
{
m2 = m1;
x2 = x1;
m1 = haffTree[j].weight;
x1 = j;
}
else if(haffTree[j].weight < m2 && haffTree[j].flag == 0)
{
m2 = haffTree[j].weight;
x2 = j;
}
}
//将找出的两棵权值最小的子树合并为一棵子树
haffTree[x1].parent = n+i;
haffTree[x2].parent = n+i;
haffTree[x1].flag = 1;
haffTree[x2].flag = 1;
haffTree[n+i].weight = haffTree[x1].weight+haffTree[x2].weight;
haffTree[n+i].leftChild = x1;
haffTree[n+i].rightChild = x2;
}
}
void HaffmanCode(HaffNode haffTree[], int n, Code haffCode[])
//由n个结点的哈夫曼树haffTree构造哈夫曼编码haffCode
{
Code *cd = new Code;
int child, parent;
//求n个叶结点的哈夫曼编码
for(int i = 0; i < n; i++)
{
cd->start = n-1; //不等长编码的最后一位为n-1
cd->weight = haffTree[i].weight; //取得编码对应权值的字符
child = i;
parent = haffTree[child].parent;
//由叶结点向上直到根结点
while(parent != 0)
{
if(haffTree[parent].leftChild == child)
cd->bit[cd->start] = 0; //左孩子结点编码0
else
cd->bit[cd->start] = 1; //右孩子结点编码1
cd->start--;
child = parent;
parent = haffTree[child].parent;
}
//保存叶结点的编码和不等长编码的起始位
for(int j = cd->start+1; j < n; j++)
haffCode[i].bit[j] = cd->bit[j];
haffCode[i].start = cd->start;
haffCode[i].weight = cd->weight; //记住编码对应权值的字符
}
}
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