Binary TreesBinary Trees36

  1. 1Preorder Traversal of a Binary Tree using Recursion
  2. 2Preorder Traversal of a Binary Tree using Iteration
  3. 3Postorder Traversal of a Binary Tree Using Recursion
  4. 4Postorder Traversal of a Binary Tree using Iteration
  5. 5Level Order Traversal of a Binary Tree using Recursion
  6. 6Level Order Traversal of a Binary Tree using Iteration
  7. 7Reverse Level Order Traversal of a Binary Tree using Iteration
  8. 8Reverse Level Order Traversal of a Binary Tree using Recursion
  9. 9Find Height of a Binary Tree
  10. 10Find Diameter of a Binary Tree
  11. 11Find Mirror of a Binary Tree - Todo
  12. 12Inorder Traversal of a Binary Tree using Recursion
  13. 13Inorder Traversal of a Binary Tree using Iteration
  14. 14Left View of a Binary Tree
  15. 15Right View of a Binary Tree
  16. 16Top View of a Binary Tree
  17. 17Bottom View of a Binary Tree
  18. 18Zigzag Traversal of a Binary Tree
  19. 19Check if a Binary Tree is Balanced
  20. 20Diagonal Traversal of a Binary Tree
  21. 21Boundary Traversal of a Binary Tree
  22. 22Construct a Binary Tree from a String with Bracket Representation
  23. 23Convert a Binary Tree into a Doubly Linked List
  24. 24Convert a Binary Tree into a Sum Tree
  25. 25Find Minimum Swaps Required to Convert a Binary Tree into a BST
  26. 26Check if a Binary Tree is a Sum Tree
  27. 27Check if All Leaf Nodes are at the Same Level in a Binary Tree
  28. 28Lowest Common Ancestor (LCA) in a Binary Tree
  29. 29Solve the Tree Isomorphism Problem
  30. 30Check if a Binary Tree Contains Duplicate Subtrees of Size 2 or More
  31. 31Check if Two Binary Trees are Mirror Images
  32. 32Calculate the Sum of Nodes on the Longest Path from Root to Leaf in a Binary Tree
  33. 33Print All Paths in a Binary Tree with a Given Sum
  34. 34Find the Distance Between Two Nodes in a Binary Tree
  35. 35Find the kth Ancestor of a Node in a Binary Tree
  36. 36Find All Duplicate Subtrees in a Binary Tree

Convert a Binary Tree into a Doubly Linked List - Algorithm & Code Examples



Algorithm Steps

  1. If the binary tree is empty, return null.
  2. Recursively convert the left subtree into a doubly linked list.
  3. Recursively convert the right subtree into a doubly linked list.
  4. Make the root node a standalone doubly linked list node by setting its left and right pointers to null.
  5. If a left list exists, find its rightmost (tail) node and link it with the root: set tail.right = root and root.left = tail.
  6. If a right list exists, link the root with the head of the right list: set root.right = rightList and rightList.left = root.
  7. Return the head of the combined doubly linked list (the head of the left list if it exists, otherwise the root).

Code

Python
Java
JavaScript
C
C++
C#
Kotlin
Swift
Go
Php
class TreeNode:
    def __init__(self, val=0, left=None, right=None):
        self.val = val
        self.left = left
        self.right = right

def treeToDLL(root):
    if not root:
        return None
    # Recursively convert left and right subtrees
    leftList = treeToDLL(root.left)
    rightList = treeToDLL(root.right)
    # Make root a standalone DLL node
    root.left = root.right = None
    # Attach left list to root
    if leftList:
        tail = leftList
        while tail.right:
            tail = tail.right
        tail.right = root
        root.left = tail
    else:
        leftList = root
    # Attach right list to root
    if rightList:
        root.right = rightList
        rightList.left = root
    return leftList

# Example usage:
if __name__ == '__main__':
    # Construct a sample binary tree
    #         1
    #        / \
    #       2   3
    #      /   / \
    #     4   5   6
    root = TreeNode(1, TreeNode(2, TreeNode(4)), TreeNode(3, TreeNode(5), TreeNode(6)))
    dllHead = treeToDLL(root)
    # Print the doubly linked list from left to right
    curr = dllHead
    while curr:
        print(curr.val, end=' <-> ' if curr.right else '\n')
        curr = curr.right


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