根据前序遍历和中序遍历还原构造二叉树
思路:1)开始时双向循环链表为空,第一个节点应该为最左边的节点
2)中序遍历二叉树,将输出的每个节点加到新创建的双向链表的末尾
思路:1)开始时双向循环链表为空,第一个节点应该为最左边的节点
2)中序遍历二叉树,将输出的每个节点加到新创建的双向链表的末尾
#include <iostream>
#include <stack>
using namespace std;
//树的前序遍历
int preOrder1[] = {10, 6, 4, 8, 14, 12, 16};
//树的中序遍历
int inOrder1[] = {4, 6, 8, 10, 12, 14, 16};
typedef struct Node_
{
Node_ * left, * right;
int data;
bool visit;
}Node;
//重建二叉树
Node * RebuildBTree(Node * & root,int preOrder[], int inOrder[], int n, int pl, int pr, int il, int ir)
{
int i = 0;
for (i = il;i <= ir; ++i)
{
if (inOrder[i] == preOrder[pl])
{
break;
}
}
int k = i - il;
if (i <= ir)
{
root = new Node();
root->data = inOrder[i];
}
else
{
root = NULL;
return root;
}
root->left = RebuildBTree(root->left,preOrder, inOrder, k,pl + 1 ,pl + k , il, i-1);
root->right = RebuildBTree(root->right,preOrder, inOrder, ir - i ,pl + k + 1,pr, i+1, ir);
return root;
}
//中序遍历树
void ConvertInorder(Node * root, Node * &phead, Node *&pcur)
{
if (!root)
{
return ;
}
ConvertInorder(root->left, phead, pcur);
//phead == 0,表示当前链表为空,pcur表示链表末尾节点
if (phead == 0)
{
phead = root;
}
else
{
pcur->right = root;
}
root->left = pcur;
pcur = root;
ConvertInorder(root->right, phead, pcur);
}
//打印双向循环链表
void printDoubleList(Node * phead)
{
if(!phead)
{
return;
}
Node * pcur = phead;
while(pcur)
{
printf("%d ", pcur->data);
pcur = pcur->right;
}
printf("\n");
}
int main()
{
Node * ParentRoot = 0;
Node * ChildRoot = 0;
int n1 = sizeof(preOrder1) / sizeof(preOrder1[0]);
ParentRoot = RebuildBTree(ParentRoot,preOrder1, inOrder1, n1, 0, n1-1, 0, n1 - 1);
//二叉树转为双向链表
Node * phead = 0;
Node * pcur = 0;
ConvertInorder(ParentRoot, phead, pcur);
printf("\n打印双向链表:");
printDoubleList(phead);
return 0;
}

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