利用回溯算法求解n皇后问题；并通过本例熟悉回溯算法在程序设计中的应用方法。-The use of backtracking algorithm to solve n queens problem and are familiar with the passage of the cases of backtracking algorithm in the program design should be applied.
输入稀疏矩阵中非零的元素，然后建立整个矩阵，实现这两个矩阵相加、相减和相乘运算。 -Enter non-zero elements of sparse matrix, and then build the whole matrix, to achieve these two matrices are added together, subtraction, and multiplication operations.
用vb开发atm界面，具有修改密码，转账，存款取款功能，中英文界面，然后连接数据库，添加时间功能-Vb interface atm with the development of a modified password, fund transfer, cash deposit function, in both Chinese and English interface, and then connect to the database, add the time function
数据结构的课程设计 哈希表 有详细的论文和源程序 -Data structure of the curriculum design Hashtable detailed papers and source code
是数据结构中经常见到的矩阵运算，包括＋,-,* 。-data structure is often seen matrix operations, including+,-,*.
求解网络中的最短路径。假设某个计算机网络有n个站点，依次编号为1,2,…,n；有的站点之间有直接的线路连接（即这两个站点之间没有其它站点），有的站点之间没有直接的线路连接。如果用三元组（i,j,f）来表示该网络中的站点I和站点j之间有直接的线路连接且它们之间的距离为f 当已知该网络各站点之间的直接连接情况由m个三元组（i1,j1,f1）,(i2,j2,f2),…,(im,jm,fm)确定时，要求计算出对于网络中任意一个站点g(1≤g≤n)到其余各站点的最短距离。-the shortest path. Assuming a computer network n site, followed by No. 1, 2, ..., n; Some sites have direct connections (that is, between two sites are no other site), and some sites have no direct connections. If three yuan (i, j, f) to the network said the site j site and I have direct connections between them but the distance of f the network known as the site of the direct link between the situation by 3 m (i1, j1, f1), ( i2, j2, f2), ..., (im, jm, fm) to determine, calculate requirements for a network site arbitrary g (1 g n) of the rest of the site is the shortest distance.
如果一个估价函数可以找出最短的路径，我们称之为可采纳性。A*算法是一个可采纳的最好优先算法。A*算法的估价函数可表示为：f"(n) = g"(n) + h"(n) 请点击左侧文件开始预览 ！预览只提供20%的代码片段，完整代码需下载后查看 加载中 侵权举报 打分 发表评论 暂无评论
过JAVA编程产生一系列伪随机数，掌握平方取中法、乘同余法、混合同余法产生均匀随机数的方法。-off Java programming produce a series of pseudo-random numbers, master Mid-square method, I took with the law, mixed with the law I have Random Number method.
// 带有列主元的高斯消元法 // 功能： 求解线性方程组 Ax = b // 参数： A － 指向n*n系数矩阵的指针 // b － 常数向量的指针 // n － 方程组的维数 // 返回值：0 － 如果成功。线性方程组的解保存在 b 中 // 1 － 求解失败-//Carry out principal component of the Gaussian elimination method// function: solving linear equations Ax = b// parameters: A- point n* n coefficient matrix of the pointer// b- constant vector pointer// n- Equations dimension// return value: 0- if successful. Linear equations the solution stored in the b in// 1- Solving the failure of
针对多维数据进行的Kmeans改进算法，实用可靠，在处理多维数据时，自己根据维数需求，进去设定n值，此程序较适合底层应用用，另sizevector的数据都需要注意，在用时根据自己的需求进行操作，内有程序详细说明
数据结构常用算法设计 用C++实现二叉排序树与平衡二叉树-algorithm commonly used data structures designed to achieve two C-tree fork and balanced binary tree
通用数据库管理的VC程序-common database management procedures VC
NexusDB 2.07 Embedded Free Edition (for Delphi2006)
分支定界法可以求解小规模的TSP问题,这个例子是用vc编写的-branch and bound method can solve small-scale TSP, this example was prepared by the vc
1． 问题描述设计一个国际象棋的马踏遍棋盘的演示程序。2． 基本要求将马随机放在国际象棋8*8棋盘的某个方格中，马按走棋规则进行移动。编制非递归程序，求出马的行走路线，将数字1，2，3，4，…，64依次填入一个8*8方阵。-1. Problem description design of a chess board Ma travels in the demonstration program. 2. Ma basic requirements on random chess 8* 8 chessboard in a box, according to Ma go mobile chess rules. Preparation of non- recursive procedure, and seeking stepped routes, the number 1,2,3,4 ..., 64 were filled an 8* 8 matrix.
根据贪心算法，来求解最小生成树； 这种情况，可能求不不全局最优解，但是，可以求出当前情况下的最优解；-According to greedy algorithm to solve the minimum spanning tree this situation, it may not seek the global optimal solution is not, however, you can find the optimal solution under the current situation
ASP开发的非常简洁的在线报名系统。这个代码在网上很流行，不过本人没有测试过，可能存在一些小问题，行家应该一看就明白。-ASP developed a very simple online application system. This code has become very popular online, but I have not tested, there may be some small problem, one expert should be able to understand the look.
医药及销促系统，自带数据库-medicine and promote sales systems, onboard database
本站资源：696518 个
本站会员：104298 个
总计下载：494403 次
今日上传：0 个
Copyright© 2019-2025 |
Powered by Imdn
|
浙ICP备16007336号
|
|
联系客服（QQ：3324461878）
本网站资源收集自网络及网站用户上传，若有侵权请邮件至（3324461878@qq.com），核实后我们会在24小时内删除，谢谢！
