建立二叉树

说明：  C++语言描述的数据结构与算法书籍资料，主要内容包含多种数据结构类型以及常见算法的原理和实现等(Data structure and algorithm described by C + + language)

机械工业出版社，作者：Sartaj Sahni【美】，《数据结构与算法设计》课后习题源码(Mechanical Industry Press, author: Sartaj Sahni】 【America, " data structure and algorithm design," after-school Problem Source)

高一凡数据结构答案，算法代码正确，齐全。(The answer is one where data structures, algorithms, code is correct and complete.)

江苏大学数据结构研究生试题2009Jiangsu University graduate examination papers(Jiangsu University graduate examination papers)

这是一个动态链表的建立、删除、逆序、插入等操作的程序(This is a dynamic linked list to delete the establishment of reverse insert and operating procedures )

将两个线形表合并，删除，插入，连接等。特别好用(Merge the two linear tables, delete, insert, connection and so on. Particularly useful)

数据结构相关代码，源码-数据结构算法解析(高一凡 )(Data structure-related code, source code- Data Structure Analysis algorithm (high one where))

一个表达式和一个二叉树之间，存在着自然的对应关系。写一个程序，实现基于二叉树的表示的算术表达式Expression的操作。 基本要求 1.ReadExpr（E） 以字符序列的形式输入语法正确的前缀表示式并够着表达式E。 2.WriteExpr（E） 用带括弧的中缀表达式输出表达式E。 3.Assign（V,c） 实现对变量V的赋值（V=c）,变量的初值为0。 4.Value（E） 对算术表达式E求值。 5.CompoundExpr(P,E1,E2) 构造一个新的复合表达式（E1）P(E2)。 (Between an expression and a binary tree, there is a natural correspondence relationship. Write a program to achieve the operation of the binary tree-based representation of the arithmetic expression Expression. The basic requirements for input grammatically correct prefix expressions 1.ReadExpr (E) in the form of a sequence of characters and enough with the expression E. 2.WriteExpr (E) output expression E infix expression with parentheses. 3.Assign (V, c) the assignment of the variable V (V = c), the initial value of the variable to 0. 4.Value (E) E evaluates arithmetic expressions. 5.CompoundExpr (P, E1, E2) to construct a new composite expressions (E1) P (E2).)

二叉排序树，可以实现插入，删除，查找，创建功能(Binary sort tree,you can achieve the insert,delete,search,create functional)

算法分析与设计——大整数乘法。 计算两个超出机器数表示范围的整数的乘积。(Algorithm Analysis and Design- large integer multiplication. Calculating the number of two machines that go beyond the scope of the product of an integer.)