数据结构最短路径算法的实现

归并排序：将数组划分为小数组,通过局部的有序合并,解决问题 算法平均时间复杂度: O(nlogn) -Merging Sort: The array is divided into a small array, in an orderly manner through the partial merger, the average time algorithm to solve the problem complexity: O (nlogn)

数据结构与算法-程序、素材二叉链表类派生应用类测试-Data Structures and Algorithms- procedures, materials list binary application-type test derived category

一种查找数据库中关于一个字符串的匹配的数据结构-Find a database on a string of matching data structure

假设以如下说明的三元组 (F、C、L/R) 序列输入一棵二叉树的诸边(其中 F 表示双亲结点的标识，C 表示孩子结点标识，L/R 表示 C 为 F 的左孩子或右孩子)，且在输入的三元组序列中，C 是按层次顺序出现的。设结点的标识是字符类型。F=‘＾’时 C 为根结点标识，若 C 亦为‘＾’，则表示输入结束。试编写算法，由输入的三元组序列建立二叉树的二叉链表,并以中序序列输出。^AL ABL ACR BDL CEL CFR DGR FHL ^^L -Assuming the following description of the triple (F, C, L/R) sequence of a binary tree of all the input side (where F that identifies the parent node, C, said child node ID, L/R that C is F, left or right child child), and triples in the input sequence, C is the emergence of a hierarchical order. Node identity is established character types. F = " ^" C for the root identity when, if C is also a " ^" , then enter the end. Test preparation algorithm, the input sequence of triples binary build the binary tree list, and in order to sequence the output

该系统是用vb6.0开发，连接数据库，有原代码设计，有详细的设计说明，可以自己更改程序。-The system is used vb6.0 development, connecting to the database, the original code design, detailed design specifications, can change its own procedures.

二叉平衡树算法，包括二叉平衡树的数据结构定义、创建、插入、查找、删除、释放内存等方法。-two forks balanced tree algorithms, including two forks balance tree data structure definition, create, insert, search, delete, release methods such as memory.

一个包装好的树型模板类,可以实例化树型数据结构.-a packed tree template category, examples of the tree data structure.

一个生成树的源码，不是很复杂，但是用什么来支付数据结构的操作也可以

Prime 算法，创建有向图，无向图，有向网，无向网的算法-Prime algorithms, to create a directed graph, undirected graph, directed networks, undirected networks algorithm

子集和问题.rar:这是我学算法设计时的总结,包括定长和不定长做法(也就是回朔法,剪枝限界),当然也包括穷举法.-subset and problems. Rar : This is my learning algorithm design at the conclusion, including fixed-length and variable length approach (that is, back to Schomburg, pruning Bound), which of course includes exhaustive law.