搜索资源列表
Binary_Tree
- 先建立一個一維陣列,並將陣列中的值用來建立一個二元樹。
binary_tree.rar
- 根据所输入的一串数字,以“,”间隔,生成一棵二分查找树,生成的树以图像形式出现。,According to the input of a string of figures, interval to generate a binary search tree, the tree generated in the form of images.
binary_tree
- 这个程序是关于二叉树的实现。是去年做的,关于遍历二叉树之类的。-the implement of binary tree
Binary_Tree
- Binary Tree implementaion
Binary-Tree-levorder
- 用C++实现二叉树中的层次遍历(Binary_tree.cpp中),levorder,用的是队列-Use C++ achieve the the hierarchical traversal (Binary_tree.cpp) binary tree, levorder, the queue
Binary_Tree
- 对给出的数字序列利用二叉树进行插入,遍历,删除,排序等操作;可对刚接触二叉树的同学有所帮助-Given sequence of numbers using binary tree insertion, traversal, delete, sort, and other operations may be helpful to students new to binary tree
binary_tree
- 二叉树的建立和遍历,包含非递归。源码中自己定义栈和队列,没有用到stl。还有AVL,BST,线索二叉树,还有堆。自己看吧-something about binary tree
binary_tree
- 二叉树的编程,包括建立,插入节点、遍历等-Binary tree of programming, including creating, traversal, etc., can run out of the results
Binary_Tree
- 数算的二叉树的POJ作业,分别有:二叉树1_二叉树的操作;二叉树2_文本二叉树;二叉树3_由中根序列和后根序列重建二叉树;二叉树4_表达式.表达式树.表达式求值;二叉树5_Huffman编码树;二叉树6_二叉搜索树;二叉树7_实现堆结构-Count of the binary tree POJ jobs
Binary_Tree
- 二叉树是每个节点最多有两个子树的有序树。通常子树被称作“左子树”(left subtree)和“右子树”(right subtree)。二叉树常被用于实现二叉查找树和二叉堆。值得注意的是,二叉树不是树的特殊情形。在图论中,二叉树是一个连通的无环图,并且每一个顶点的度不大于3。-Each node in a binary tree is an ordered tree up to two sub-tree. Usually sub-tree is called " left sub-tre
Binary_tree
- 根据数据结构书的二叉树所写的程序,有不会的同学可以拿去看一下-According to the data of the binary tree structure of the book written procedures, students can not take a look
binary_tree-ADT
- 数据结构ADT作业 HIT数据结构课程 二叉树的ADT-ADT jobs data structure HIT Data Structure Course Binary Tree ADT
binary_tree
- 这是一篇关于二叉树生成的简单源代码,主要用于初学者的学习实践-This is an article about Binary tree
binary_tree
- 数据结构课设 二叉树的建立 插入 审阅 删除等等一系列的操作-Build data structures class-based binary tree insertion reviewed a series of operations to delete, etc.
binary_tree
- 二叉搜索树,图形化表示,比较容易理解二叉树的增删改查功能-binary tree
binary_tree
- 一个二叉树的模板,并包括需要在二叉树中使用的链表模板和队列模板-A Template for binary tree,include the Template of node and queue who is needed.