学习语言的例子

dijkstra求最短路:最短路问题是重要的最优化问题之一，它不仅可以直接应用于解决实际的许多问题，如管道铺设、线路安排、厂区布局、设备更新等，而且经常被作为一个基本工 具，用于解决其他问题。对于两点间的距离大于或者等于0的问题而言，目前公认的最好的方法是由Dijkstra于1959年提出来的。

在许多情况下我们需要穷举组合的算法，比如密码词典。这个算法的关键是密码下标进位的问题。另外本例子中的写文件语句效率比较低，为了降低算法复杂度没有优化。如果要提高写文件的效率，可以使用缓冲区，分批写入。-in many cases we need exhaustive combination of algorithms such as password dictionary. The algorithm is the key indices into password-issue. Another example of this document written statement low efficiency, in order to reduce the complexity of the algorithm has not been optimized. If the document was to improve the efficiency, the use of buffer zones, into batches.

nurbs曲线设计源代码  一个工具箱一个几何引擎库，国内用的较少。功能类似CGAL、NURBS++、OCC等。麻雀虽小，功能却很强大。尤其适合固体实体的建模。nurbs曲线设计源代码  一个工具箱一个几何引擎库，国内用的较少。功能类似CGAL、NURBS++、OCC等。麻雀虽小，功能却很强大。尤其适合固体实体的建模。

完成多项式的加减乘除-completion of the polynomial arithmetic

资源描述This paper presents a lowcost indoor location identification and material tracking methodology for construction projects using Ultra High Frequency (UHF) passive Radio Frequency Identification (RFID) technology. Onsite location aware information is an emerging area that focuses on automating delivery of spatial information pertinent to location of materials, workforce, and equipment. This spatial information can be used to derive knowledge about construction project status. A two-step algorithm is presented to automate the process of location estimation and material tracking in near-real-time. In this methodology, a number of passive RFID tags are distributed onsite where work is progressing, and a mobile RFID reader is carried by a worker onsite. Each passive RFID tag is deployed as a reference point with a known location (landmark) within a predefined zone. Reference tags of known locations are used to d

数值计算算法：方法错误的定位写帕斯卡尔要找到一个解决方案，以F（X）=0给出的连续函数   f。关于区间[P0，P1]，其中f（P0）和f（p1）为必须   相反的迹象：   输入：端点P0，P1;公差TOL;            迭代N 0的最大数目。   输出：近似解p或            该算法失败的消息。

复数运算，如和、加法、实数乘法。你可以随意修改程序。

[[ Complex Matrices : Language c]]

初学者入面C++练习，是关于对话框文件的一个简单应用程序实例，在运行过程中，会弹出对话框，然后你可以在对话框内输入一些内容，完成一些基本的运算。。希望这个小程序会对你有用

求函数极小值，适用于不带约束的、函数可以为非线性的无约束规划问题的求解-Demand function is minimum applicable to non-binding, the function can be non-binding for the non-linear programming problem solving