Summary Non

本课件是本人多年讲授《计算机图形学基础》这门课程的总结与结晶，该课件（ppt格式）使用多次学生反映良好，有较高参考实用价值。-I taught for many years, "computer graphics based" this course of summing up and crystallization the courseware (ppt format) to reflect the use of many good students, high reference value.

控制论的开山之作，这是篇五十年代的论文。 出自控制论的开创者W. ROSS ASHBY。-Control theory for the mountains, this is the fifties of the thesis papers. From cybernetics pioneer W. ROSS ASHBY.

java2实用教程电子教案,本书实例丰富,语言通俗易懂,是学习JAVA的经典教程!-java2 Practical Guide electronic lesson plans, examples of the book rich, user-friendly language, is a classic learning Java Directory!

本软件是一个运行在Penbex OS (v1.3)上的绘制函数图像的工具。用它可以绘制平面直角坐标系下的显函数和隐函数的图像。与大部分绘制函数图像的软件不同，用本软件不但可以绘制隐函数的图像而且对隐函数的复杂程度没有限制。不过，绘制复杂隐函数的图像将花费相当长的时间，因此，请尽量以 y=f(x) 这样的显函数的形式输入函数的表达式。另外，以直观的“数学形式”显示函数的表达式也是本软件的一个特色。-the software is running on a Penbex OS (v1.3), the mapping function Image tool. It can be used mapping plane rectangular coordinate system and the significant function implicit function images. With the majority of the mapping function images of different software, use the mapping software can not only implicit function of the hidden images and the complexity of functions without restrictions. However, the implicit function mapping complex image will take a very long time, so please try to y = f (x) such a significant function in the form of the expression input function. In addition to the intuitive "mathematical form" showed the expression function of the software is also a feature.

easy study Photoshop - easy study Photoshop

c++ primer源代码 第一章chap01

Learn Visual Basic 6.0 （附教学源代码）-Learn Visual Basic 6.0 (teaching source code)

以通俗易懂的方式循序渐进的告诉你如何编写windows下的批处理程序，非常易懂-User-friendly way to tell you step-by-step how to write batch program under windows, very easy to understand

MIPS处理器RM7000的用户手册，详细介绍了该器件的体系结构和使用方法-MIPS Processor RM7000 user manual, detailed information on the device architecture and the use of methods

zemax源码： This DLL models an anamorphic aspheric surface. This surface is essentially an even aspheric surface with different terms for the x and y directions. The sag is given by: Z = ((CX*x*x)+(CY*y*y)) / (1 + sqrt(1-((1+KX)*CX*CX*x*x)-((1+KY)*CY*CY*y*y))) + AR*( (1 - AP)*x*x + (1 + AP)*y*y )^2 + BR*( (1 - BP)*x*x + (1 + BP)*y*y )^3 + CR*( (1 - CP)*x*x + (1 + CP)*y*y )^4 + DR*( (1 - DP)*x*x + (1 + DP)*y*y )^5 Note the terms AR, BR, CR, and DR ... have units of length to the -3, -5, -7, and -9 power. The terms AP, BP, CP, and DP are dimensionless. The surface is rotationally symmetric only if AP = BP = CP = DP == 0 and CX = CY and KX = KY. -ZEMAX source: This DLL models an anamorphic aspheric surface.This surface is essentially an even aspheric surface with different terms forthe x and y directions.The sag is given by: Z = ((CX* x* x)+ (CY* y* y))/(1+ sqrt (1- ((1+ KX)* CX* CX* x* x)- ((1+ KY)* CY* CY* y* y)))+ AR* ((1- AP)* x* x+ (1+ AP)*