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重建二叉树

重建二叉树

作者: 翁正存 | 来源:发表于2019-02-22 19:57 被阅读7次

    输入二叉树的前序遍历序列和中序遍历序列,重建此二叉树。

    public class RebuildTree {

    class Node{

    int nodeValue;

            Nodeleft;

            Noderight;

            Node(){}

    Node(int nodeValue, Node left, Node right){

    this.nodeValue = nodeValue;

                this.left = left;

                this.right = right;

            }

    Node(int nodeValue) {

    this.nodeValue = nodeValue;

                this.left =null;

                this.right =null;

            }

    }

    public NoderebuildTree(int[] preOrder, int[] inOrder)throws Exception {

    if(preOrder ==null || preOrder.length ==0 || inOrder ==null || inOrder.length ==0){

    throw new Exception("Invalid input!");

            }

    return constructTree(preOrder, 0, preOrder.length -1, inOrder, 0, inOrder.length -1);

        }

    private NodeconstructTree(int[] preOrder, int startIndex4PreOrder, int endIndex4PreOrder, int[] inOrder, int startIndex4InOrder, int endIndex4InOrder)throws Exception{

    if(startIndex4PreOrder == endIndex4PreOrder){

    if(startIndex4InOrder == endIndex4InOrder){

    return new Node(preOrder[startIndex4PreOrder]);

                }

    throw new Exception("InValid input!");

            }

    //取preOrder的第一个数做root

            int rootValue = preOrder[startIndex4PreOrder];

            Node rootNode =new Node(rootValue);

            //遍历inOrder找到rootValue

            int rootIndex = findIndexOfNumber(inOrder, rootValue);

            if(rootIndex == -1){

    throw new Exception("InValid input!");

            }

    int leftTreeSize = rootIndex - startIndex4InOrder;

            int rightTreeSize = endIndex4InOrder - rootIndex;

            //如果leftTreeSize > 0,则存在左子树,创建左子树

            if(leftTreeSize >0) {

    rootNode.left = constructTree(preOrder, startIndex4PreOrder +1, startIndex4PreOrder + leftTreeSize, inOrder, startIndex4InOrder, startIndex4InOrder + leftTreeSize -1);

            }

    //如果rightTreeSize > 0,则存在右子树,创建右子树

            if(rightTreeSize >0){

    rootNode.right = constructTree(preOrder, startIndex4PreOrder + leftTreeSize +1, endIndex4PreOrder, inOrder, rootIndex +1, endIndex4InOrder);

            }

    return rootNode;

        }

    private int findIndexOfNumber(int[] seq, int num) {

    for(int i =0; i < seq.length; i++) {

    if(seq[i] == num){

    return i;

                }

    }

    return -1;

        }

    public ListpreOrderSeq(Node rootNode, List result){

    //输出root节点

            if(rootNode ==null){

    return result;

            }

    result.add(rootNode.nodeValue);

            //输出左子树

            if(rootNode.left !=null) {

    preOrderSeq(rootNode.left, result);

            }

    //输出右子树

            if(rootNode.right !=null) {

    preOrderSeq(rootNode.right, result);

            }

    return result;

        }

    public static void main(String[] args) {

    try {

    int[] preOrder = {10,6,3,8,15,13,17};

                int[] inOrder = {3,6,8,10,13,15,17};

                List result =new ArrayList<>();

                RebuildTree rebuildTree =new RebuildTree();

                result = rebuildTree.preOrderSeq(rebuildTree.rebuildTree(preOrder, inOrder), result);

                for(Integer item : result){

    System.out.println(" " + item +" ");

                }

    }catch (Exception e){}

    }

    }

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