用delphi实现的各种排序算法，图形界面，可实现插入排序、交换排序、选择排序、合并排序以及基数排序...

这是我学习数据结构与算法时编的关于队列操作的程序，对学习数据结构的朋友有帮助-This my learning algorithm and data structure when the series of the operation of the queue on procedures for the study of the data structure to help friends! !

数据结构中最小生成树的C语言实现源代码，需要的可以下载，只适用于初学者。-Minimum spanning tree data structure in the C language source code, need can be downloaded, only applies to beginners.

数据结构中约瑟夫环问题的链式存储结构（循环链表）算法实现-data structure Josephus the chain storage structure (circular linked list) Algorithm

实例有关说明： 数据源：本实例使用的数据源在本章实例MyOdbcSmpl目录中，数据源为ACCESS数据源，数 据文件为Mydb.mdb。请根据本章2.4.1创建ODBC数据源中所指示的ODBC数据源管 理器（ODBC32.exe）来创建和配置数据源MyDB（也可以命名为其他名称）。 执行结果：本章实例的执行结果MyOdbcSmpl目录中的可执行文件MyOdbcSmpl.exe。在数据 源中选择刚配置的MyDB，在数据表或视图中选择要查询的表或视图，选择查询的 列，如果有查询条件，请在查询条件中输入，最后确定是否输出显示查询结果， 缺省为显示，单击“执行”按钮，执行查询并显示查询结果，在SQL语句框中显 示执行的查询。-Note : Data Source : The data used by the examples in this chapter source directory MyOdbcSmpl example, ACCESS data source for data sources, data files for Mydb.mdb. Requests under this chapter 2.4.1 create ODBC data source as directed by the ODBC Data Source Manager (ODBC32.exe) to create and configure data sources MyDB (also named other names). Outcome : examples of this chapter MyOdbcSmpl results of the implementation of the directory MyOdbcSmpl.exe executable files. The data sources to choose just the MyDB configuration, the data in Table View or choose to check the table or view, the choice for the series, if there are inquiries conditions, the conditions for the imp

二叉排序树，包括插入节点、删除节点、中序线索化、中序遍历等功能-Binary sort tree, including the insert node, delete node, in the sequence of clues, in the traversal functions

迷宫算法（maze） /* Maze * Starting point is m[0][0], need to find a path go to m[9][9]. 0 means OK, * 1 means cannot go there, boundary is 0 and 9, cannot go beyond boundary. * Each step can be made horizontally or vertically for one more grid (diagonal * jump is not allowed). * Your program should print a series of grid coordinates that start from m[0][0] * and go to m[9][9] * Hint: No need to find the shortest path, only need to find one path that gets * you to desitination. */ -/* Maze * Starting point is m[0][0], need to find a path go to m[9][9]. 0 means OK, * 1 means cannot go there, boundary is 0 and 9, cannot go beyond boundary. * Each step can be made horizontally or vertically for one more grid (diagonal * jump is not allowed). * Your program should print a series of grid coordinates that start from m[0][0] * and go to m[9][9] * Hint: No need to find the shortest path, only need to find one path that gets * you to desitination.

这个是快速排序法的算法实现-This is a rapid method of sorting algorithm

Many applications use connection/object pool. A program may require a IMAP connection pool and LDAP connection pool. One could easily implement a IMAP connection pool, then take the existing code and implement a LDAP connection pool. The program grows, and now there is a need for a pool of threads. So just take the IMAP connection pool and convert that to a pool of threads (Copy, paste, find, replace????). Need to make some changes to the pool implementation? Not a very easy task, since the code has been duplicated in many places. Re-inventing source code is not an intelligent approach in an object oriented environment which encourages re-usability. It seems to make more sense to implement a pool that can contain any arbitrary type rather than duplicating code. How does one do that? The answer is to use type parameterization, more commonly referred to as templates.-connection/object pool. A program may require a IMAP connection po ol and LDAP connection pool. One could easily im plemen

该源码功能是实现赫夫曼编码，即构造最优二叉树，是字符界面的，自我感觉做的还不错，调试通过的，绝对好用-The source function is to realize Huffman coding, that is, the optimal tree structure is a character interface, and the sense of self, to do good, debugging adopted, the absolute ease of use

Flexible Vector and Matrix Classes enable to use vectors and matrixes with arbitrary bounds. Content. 1. Algorithm 2. Classes 3. Program Files 4. Tests 5. Compiling 6. Running (Log File) 7. Download