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124.二叉树中的最大路径和.cpp
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130 lines (112 loc) · 3.13 KB
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/*
* @lc app=leetcode.cn id=124 lang=cpp
*
* [124] 二叉树中的最大路径和
*/
// @lc code=start
/**
* Definition for a binary tree node.
* struct TreeNode {
* int val;
* TreeNode *left;
* TreeNode *right;
* TreeNode(int x) : val(x), left(NULL), right(NULL) {}
* };
*/
class Solution {
public:
int recursion(TreeNode* root, int& maxPathSum)
{
if (root == nullptr)
{
return 0;
}
else
{
int leftMaxPathSum = recursion(root->left, maxPathSum);
int rightMaxPathSum = recursion(root->right, maxPathSum);
int presentMaxPathSum = max((leftMaxPathSum + root->val), (rightMaxPathSum + root->val));
presentMaxPathSum = max(presentMaxPathSum, root->val); // 可能的情况。
maxPathSum = max(maxPathSum, (leftMaxPathSum + rightMaxPathSum + root->val));
maxPathSum = max(maxPathSum, presentMaxPathSum); // 解决单边最大或可能的分支负数问题。
return presentMaxPathSum;
}
}
int maxPathSum(TreeNode* root) {
int maxPathSum = INT_MIN;
recursion(root, maxPathSum);
return maxPathSum;
}
/*
// 对子树多次求解应该从下往上减少计算量。
// 递归求解时间复杂度和空间复杂度较差。
int recursion(TreeNode* root, bool sign){
int buffer[5];
buffer[0] = root->val;
if (root->left != nullptr)
{
buffer[1] = recursion(root->left, false);
buffer[3] = buffer[1] + buffer[0];
}
else
{
buffer[1] = INT_MIN;
buffer[3] = buffer[0];
}
if (root->right != nullptr)
{
buffer[2] = recursion(root->right, false);
buffer[4] = buffer[2] + buffer[0];
}
else
{
buffer[2] = INT_MIN;
buffer[4] = buffer[0];
}
int max = buffer[0];
for (int i = 3; i < 5; i++)
{
if (buffer[i] > max)
{
max = buffer[i];
}
}
if(sign && buffer[1] >= 0 && buffer[2] >= 0 &&buffer[0] + buffer[1] + buffer[2] > max)
{
max = buffer[0] + buffer[1] + buffer[2];
}
return max;
}
int maxPathSum(TreeNode* root) {
int result = INT_MIN;
if (root == nullptr)
{
return result;
}
queue<TreeNode*> heap;
heap.push(root);
while (!heap.empty())
{
TreeNode* p = heap.front();
heap.pop();
if(p != nullptr){
if (p->left != nullptr)
{
heap.push(p->left);
}
if(p->right != nullptr)
{
heap.push(p->right);
}
}
int buffer = recursion(p, true);
if (buffer > result)
{
result = buffer;
}
}
return result;
}
*/
};
// @lc code=end