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BinaryTree.java
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251 lines (195 loc) · 5.09 KB
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package sjjg;
public class BinaryTree<T> {
public BinaryNode<T> root; //根节点
public BinaryTree(){ //空构造方法(可用来构造空的二叉树)
this.root = null;
}
public BinaryTree(T[] prelist){ //以prelist数组为参数构造二叉树
this.root = create(prelist);
}
private int i = 0;
private BinaryNode<T> create(T[] prelist) { //prelist数组指定二叉树表明空子树的先根遍历序列
// TODO 自动生成的方法存根
BinaryNode<T> p = null;
if(i<prelist.length){
T e = prelist[i];
i++;
if(e!=null){
p = new BinaryNode<T>(e);
p.left = create(prelist);
p.right = create(prelist);
}
return p;
}
return null;
}
public boolean isEmpty(){ //判空
return this.root == null;
}
public BinaryNode<T> insert(T x){ //插入x作为根节点
return this.root = new BinaryNode<T>(x, this.root, null);
}
public BinaryNode<T> insert(BinaryNode<T> parent, T x, boolean leftChild){ //插入x作为parent节点的左/右孩子
if(x == null){
return null;
}
if(leftChild){
return parent.left = new BinaryNode<T>(x, parent.left, null);
}
return parent.right = new BinaryNode<T>(x, null, parent.right);
}
public void remove(BinaryNode<T> parent, boolean leftChild){ //删除parent节点的左/右子树
if(leftChild){
parent.left = null;
}
else parent.right = null;
}
public void clear(){ //清空二叉树(删除所有节点)
this.root = null;
}
public void preorder(){ //输出先根遍历
preorder(this.root);
System.out.println();
}
private void preorder(BinaryNode<T> p){ //递归实现先根遍历
if(p!=null){
System.out.println(p.data.toString() + " ");
preorder(p.left);
preorder(p.right);
}
}
public String toString(){
return toString(this.root);
}
private String toString(BinaryNode<T> p){
if(p == null){
return "^";
}
return p.data.toString() + " " + toString(p.left) + toString(p.right);
}
public void inorder(){ //输出中根遍历
inorder(this.root);
System.out.println();
}
private void inorder(BinaryNode<T> p){ //递归实现中根遍历
if(p!=null){
inorder(p.left);
System.out.println(p.data.toString() + " ");
inorder(p.right);
}
}
public void postorder(){ //输出后根遍历
postorder(this.root);
System.out.println();
}
private void postorder(BinaryNode<T> p){ //递归实现后根遍历
if(p!=null){
postorder(p.left);
postorder(p.right);
System.out.println(p.data.toString() + " ");
}
}
public int size(){
return count(root);
}
public int count(BinaryNode<T> p){ //求节点总数(遍历)
if(p!=null){
return count(p.left) + count(p.right) + 1;
}
return 0;
}
public int herght(){
return 0;
}
public int height(BinaryNode<T> p){ //求树高(遍历)
if(p!=null){
return (height(p.left) >= height(p.right)) ? height(p.left)+1 : height(p.left)+1;
}
return 0;
}
public BinaryNode<T> search(BinaryNode<T> p, T x){ //查找数据域为x的节点
BinaryNode<T> find = null;
if(p!=null && x!=null){
if(p.data.equals(x)){
find = p;
}
else{
find = search(p.left, x);
if(find == null){
find = search(p.right, x);
}
}
}
return find;
}
public BinaryNode<T> getParent(BinaryNode<T> p, BinaryNode<T> node){ //获取node节点的父母节点
BinaryNode<T> find = null;
if(p!=null){
if(p.left == node || p.right == node){
find = p;
}
else{
find = getParent(p.left, node);
if(find == null){
find = getParent(p.right, node);
}
}
}
return find;
}
public void prefeidigui(){ //前根遍历(非递归)
LinkedStack<BinaryNode<T>> s = new LinkedStack<BinaryNode<T>>();
BinaryNode<T> p = this.root;
while(p!=null || !s.isEmpty()){
if(p!=null){
System.out.println(p.data + " ");
s.push(p);
p = p.left;
}
else{
System.out.println("^");
p = s.pop();
p = p.right;
}
}
}
public void infeidigui(){ //中根遍历(非递归)
LinkedStack<BinaryNode<T>> s = new LinkedStack<BinaryNode<T>>();
BinaryNode<T> p = this.root;
while(p!=null || !s.isEmpty()){
if(p!=null){
s.push(p);
p = p.left;
}
else{
p = s.pop();
System.out.println(p.data + " ");
p = p.right;
}
}
}
public void postfeidigui(){ //后根遍历(非递归)
LinkedStack<BinaryNode<T>> s = new LinkedStack<BinaryNode<T>>();
BinaryNode<T> current; //当前节点
BinaryNode<T> pre= null; //前一个节点
s.push(root); //直接入栈
while(!s.isEmpty()){
current = s.peek();
if((current.left == null && current.right == null) || (pre!=null && (pre == current.left || pre == current.right)))
{
//如果当前结点没有左右孩子或者孩子节点都已被访问过
System.out.println(current.data + " ");
s.pop();
pre = current;
}
else{ //非上述情况 左右孩子直接入栈
if(current.right!=null){
s.push(current.right);
}
if(current.left!=null){
s.push(current.left);
}
}
}
}
}