solutions
  • solutions
  • Valid Palindrome
  • String to Integer (atoi)
  • addBinary
  • Longest Palindromic Substring
  • Regular Expression Matching
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  • Count and say
  • Valid anagram
  • Simplify Path
  • Length of last word
  • Longest Valid Parentheses
  • Valid Parentheses
  • Largest Rectangle in Histogram
  • Evaluate Reverse Polish Notation
    • Morris 算法介绍
  • Binary Tree Preorder Traversal
    • //stack
    • //morris
  • Binary Tree Inorder Traversal
    • //stack
    • //morris
  • Binary Tree Postorder Traversal
    • //stack
  • Binary Tree Level Order Traversal
    • 递归
    • 迭代
  • Binary Tree Zigzag Level Order Traversal
    • 递归
    • 迭代
  • Recover Binary Search Tree
    • Recursive
    • morris
  • Same Tree
  • Symmetric Tree
    • Recursive
    • Iterative
  • Balanced Binary Tree
  • Flatten Binary Tree to Linked List
    • Iterative and recursive
  • Populating Next Right Pointers in Each Node II
    • Iterative
    • Recursive
  • Construct Binary Tree from Preorder and Inorder Traversal
  • Construct Binary Tree from Inorder and Postorder Traversal
  • Unique Binary Search Trees
  • Validate Binary Search Tree
  • Convert Sorted Array to Binary Search Tree
  • Convert Sorted List to Binary Search Tree
  • Minimum Depth of Binary Tree
  • Maximum Depth of Binary Tree
  • Path Sum
  • Path Sum II
  • Binary Tree Maximum Path Sum
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  • Sum Root to Leaf Numbers
  • Merge Sorted Array
  • Merge Two Sorted Lists
    • cpp
    • java
  • Merge k Sorted Lists
    • Priority queue
    • merge sort
  • Insertion Sort List
  • Sort List
  • First Missing Positive
  • Sort Colors
  • Search for a Range
  • Search Insert Position
    • Recursive
    • Iterative
  • Search a 2D Matrix
  • *string 的子集(bit)
  • Subsets
    • Bit
    • Recursive
    • Iterative
  • Subsets II
    • Recursive
    • Iterative
  • Permutations
  • Permutations II
    • Java
  • CPP
  • Combinations
    • Recursive
  • Iterative
  • Letter Combinations of a Phone Number
    • Recursive
  • BFS VS DFS
  • Word Ladder
    • Java
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Flatten Binary Tree to Linked List

Note that the problem requires in-place operation.The flatten procedure is like: cut the left child and set to right, the right child is then linked to somewhere behind the left child. Where should it be then? Actually the right child should be linked to the most-right node of the left node. So the algorithm is as follows:(1) store the right child (we call R)(2) find the right-most node of left child(3) set R as the right-most node's right child.(4) set left child as the right child(5) set the left child NULL(6) set current node to current node's right child.(7) iterate these steps until all node are flattened.

void flatten(TreeNode* root) {

TreeNode p=root, temp;

while(p){

temp=p->left;

if(temp){

while(temp->right)

temp=temp->right;

temp->right=p->right;

p->right=p->left;

p->left=nullptr;

}

p=p->right;

}

}

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Last updated 5 years ago

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