判断子结构:
class Solution {
public:
bool solve(TreeNode* a, TreeNode* b){
if(b == NULL) return true;
if(a == NULL) return false;
if(a->val == b->val){
return
solve(a->left,b->left)
&&
solve(a->right,b->right);
}
return false;
}
bool judge(TreeNode* a,TreeNode* b){
if(a == NULL || b == NULL) return false;
bool ans = false;
if(a->val == b->val) ans = (ans || solve(a,b));
if(ans) return true;
ans = (ans || judge(a->left,b));
ans = (ans || judge(a->right,b));
return ans;
}
bool HasSubtree(TreeNode* pRoot1, TreeNode* pRoot2)
{
return judge(pRoot1,pRoot2);
}
};
判断子树:
bool solve(TreeNode* a, TreeNode* b){
if(a == NULL && b == NULL) return true;
if(a == NULL || b == NULL) return false;
if(a->val == b->val){
return
solve(a->left,b->left)
&&
solve(a->right,b->right);
}
return false;
}
bool judge(TreeNode* a,TreeNode* b){
if(a == NULL || b == NULL) return false;
bool ans = false;
if(a->val == b->val) ans = (ans || solve(a,b));
if(ans) return true;
ans = (ans || judge(a->left,b));
ans = (ans || judge(a->right,b));
return ans;
}
bool HasSubtree(TreeNode* pRoot1, TreeNode* pRoot2)
{
return judge(pRoot1,pRoot2);
}
本文介绍了一种用于判断一棵树是否为另一棵树子树的算法。该算法通过递归比较两棵树的节点值来实现,首先检查当前节点是否相同,再分别检查左右子节点。若找到匹配根节点,则深入验证子树;若未找到则继续遍历原树。
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