Binary search tree
#ifndef __TREE_H
#define __TREE_H
#include <iostream> template<typename T> class TreeNode {
private:
T _data;
TreeNode<T>* _left;
TreeNode<T>* _right;
TreeNode<T>* _parent;
public:
TreeNode(T data,
TreeNode<T>* parent=,
TreeNode<T>* left=,
TreeNode<T>* right=)
:_data(data),_parent(parent),_left(left),_right(right) {}
void insertAtLeft(T data);
void insertAtRight(T data);
T& getData();
TreeNode<T>*& getLeft();
TreeNode<T>*& getRight();
TreeNode<T>*& getParent();
}; template<typename T>
T& TreeNode<T>::getData()
{
return _data;
} template<typename T>
TreeNode<T>*& TreeNode<T>::getLeft()
{
return _left;
} template<typename T>
TreeNode<T>*& TreeNode<T>::getRight()
{
return _right;
} template<typename T>
TreeNode<T>*& TreeNode<T>::getParent()
{
return _parent;
} template<typename T>
void TreeNode<T>::insertAtLeft(T data)
{
_left = new TreeNode(data,this);
} template<typename T>
void TreeNode<T>::insertAtRight(T data)
{
_right = new TreeNode(data,this);
} template <typename T> class Tree{
private:
TreeNode<T>* _root;
int _size;
protected:
TreeNode<T>* findIn(TreeNode<T>* position,T element) const;
/*
* The last tmp argument is necessary,
* it is used here to changed the parent's _left/_right field
* to potint the node which is created
*/
TreeNode<T>* insertIn(TreeNode<T>* position,
T element,TreeNode<T>* tmp);
void travIn(TreeNode<T>* position);
void travPrev(TreeNode<T>* position);
void travPost(TreeNode<T>* position);
public:
Tree(T data)
:_root(new TreeNode<T> (data)),_size() { }
TreeNode<T>* find(T element) const;
TreeNode<T>* findMax() const;
TreeNode<T>* findMin() const;
TreeNode<T>* insert(T data);
void traversalIn();
void traversalPrev();
void traversalPost();
}; template<typename T>
void Tree<T>::travIn(TreeNode<T>* position)
{
if(!position)
return ;
travIn(position->getLeft());
std::cout << position->getData() << " ";
travIn(position->getRight());
} template<typename T>
void Tree<T>::travPrev(TreeNode<T>* position)
{
if(!position)
return ;
std::cout << position->getData() << " ";
travPrev(position->getLeft());
travPrev(position->getRight());
} template<typename T>
void Tree<T>::travPost(TreeNode<T>* position)
{
if(!position)
return ;
travPost(position->getLeft());
travPost(position->getRight());
std::cout << position->getData() << " ";
} template<typename T>
void Tree<T>::traversalPost()
{
travPost(_root);
std::cout << std::endl;
} template<typename T>
void Tree<T>::traversalPrev()
{
travPrev(_root);
std::cout << std::endl;
} template<typename T>
void Tree<T>::traversalIn()
{
travIn(_root);
std::cout << std::endl;
} template<typename T>
TreeNode<T>* Tree<T>::insertIn(TreeNode<T>* position,T data,
TreeNode<T>* tmp)
{
if(!position){
if(!tmp)
return new TreeNode<T>(data);
else
return (tmp->getData() >data ? tmp->getLeft():tmp->getRight())
= new TreeNode<T>(data,tmp);
}
if(data < position->getData())
insertIn(position->getLeft(),data,position);
else if(position->getData() < data)
insertIn(position->getRight(),data,position);
else
return position;
}
template<typename T>
TreeNode<T>* Tree<T>::insert(T data)
{
return insertIn(_root,data,);
} template<typename T>
TreeNode<T>* Tree<T>::findIn(TreeNode<T>* position,T data)const
{
while(position && position->getData() != data)
{
if(position->getData() > data)
position = position->getLeft();
else if(position->getData() < data)
position = position->getRight();
}
return position;
} template<typename T>
TreeNode<T>* Tree<T>::find(T data) const
{
return findIn(_root,data);
} template<typename T>
TreeNode<T>* Tree<T>::findMax() const
{
TreeNode<T>* tmp = _root;
while(tmp->getRight())
tmp = tmp->getRight();
return tmp;
} template<typename T>
TreeNode<T>* Tree<T>::findMin() const
{
TreeNode<T>* tmp = _root;
while(tmp->getLeft())
tmp = tmp->getLeft();
return tmp;
} #endif
二叉搜索树
Binary search tree的更多相关文章
- [数据结构]——二叉树(Binary Tree)、二叉搜索树(Binary Search Tree)及其衍生算法
二叉树(Binary Tree)是最简单的树形数据结构,然而却十分精妙.其衍生出各种算法,以致于占据了数据结构的半壁江山.STL中大名顶顶的关联容器--集合(set).映射(map)便是使用二叉树实现 ...
- Leetcode 笔记 99 - Recover Binary Search Tree
题目链接:Recover Binary Search Tree | LeetCode OJ Two elements of a binary search tree (BST) are swapped ...
- Leetcode 笔记 98 - Validate Binary Search Tree
题目链接:Validate Binary Search Tree | LeetCode OJ Given a binary tree, determine if it is a valid binar ...
- Leetcode: Convert sorted list to binary search tree (No. 109)
Sept. 22, 2015 学一道算法题, 经常回顾一下. 第二次重温, 决定增加一些图片, 帮助自己记忆. 在网上找他人的资料, 不如自己动手. 把从底向上树的算法搞通俗一些. 先做一个例子: 9 ...
- [LeetCode] Closest Binary Search Tree Value II 最近的二分搜索树的值之二
Given a non-empty binary search tree and a target value, find k values in the BST that are closest t ...
- [LeetCode] Closest Binary Search Tree Value 最近的二分搜索树的值
Given a non-empty binary search tree and a target value, find the value in the BST that is closest t ...
- [LeetCode] Verify Preorder Sequence in Binary Search Tree 验证二叉搜索树的先序序列
Given an array of numbers, verify whether it is the correct preorder traversal sequence of a binary ...
- [LeetCode] Lowest Common Ancestor of a Binary Search Tree 二叉搜索树的最小共同父节点
Given a binary search tree (BST), find the lowest common ancestor (LCA) of two given nodes in the BS ...
- [LeetCode] Binary Search Tree Iterator 二叉搜索树迭代器
Implement an iterator over a binary search tree (BST). Your iterator will be initialized with the ro ...
- [LeetCode] Convert Sorted List to Binary Search Tree 将有序链表转为二叉搜索树
Given a singly linked list where elements are sorted in ascending order, convert it to a height bala ...
随机推荐
- rabbitmq connection/channel/consumer/queue的数量关系详细分析
最近,MQ经常有丢包的现象,看各connection/channel/consumer/queue的组成情况,发现差别比较大. channel与消费者: [root@iZ23nn1p4mjZ bin] ...
- 代理模式的java实现
1. 简介 代理模式(Proxy Pattern)是常用设计模式之一.代理模式的定义:Provide a surrogate or placeholder for another object to ...
- textillate.js 文字动画
textillate.js是一款强大的文字插件,若配合animate.css.fittext.lettering一起使用,这样做出来的文字特效很完美. 在线实例 实例演示 使用方法 <div i ...
- HtmlEncode和JavaScriptEncode(预防XSS)
在数据添加到DOM时候,我们可以需要对内容进行HtmlEncode或JavaScriptEncode,以预防XSS攻击. JavaScriptEncode 使用“\”对特殊字符进行转义,除数字字母之外 ...
- mysql服务突然丢失解决方案
mysql服务突然丢失解决方案 今天系统从win7更新到win10之后,mysql突然没了,使用navicat连接提示如下: 看到这个,以为自己的mysql服务没启动,于是打开服务找mysql服务,发 ...
- Git本地仓库
原文:http://www.cnblogs.com/wilber2013/p/4189920.html Git基本概念 在Git中,我们将需要进行版本控制的文件目录叫做一个仓库(repository) ...
- SharePoint 2013 场解决方案包含第三方程序集
前言 当我们使用SharePoint 场解决方案的时候,经常会包含第三方的程序集,而第三方的程序集经常会有强签名的问题,如果有强签名可以部署到GAC,没有的话也可以部署到应用程序下. 那么,很多初学者 ...
- [SharePoint] SharePoint 错误集 3
阅读目录 1. workflow 流程走不下去,报 workflow fails to run 的错误 2. 安装sharepoint prerequisit总是在web server (iis)这步 ...
- 之三:CAAnimationGroup - 动画组
动画组顾名思义就是将多个不同的动画效果组合起来同时作用于一个层上 代码演示: // 创建基本路径 CGMutablePathRef path = CGPathCreateMutable(); // 设 ...
- yii cookie ,session 操作
一,在Yii中使用session 1,CHttpSession 与原生态php5的session使用差别是,php5使用session_start();$_session['key'] = $valu ...