在MFC下单文档下写的Opengl的纹理贴图实例，适合Opengl初学者学习...

基于OpenGL的图形程序-OpenGL-based graphics program

OpenGL高级编程与可视化系统开发（高级编程篇）的随书源码-4，学习OpenGL的好东西-OpenGL Programming and Advanced Visualization System (Advanced Programming Part 1) the source-4 with books, learning the good stuff OpenGL -OpenGL high-level programming and visualization systems development (high-level programming chapter)-4 of the source with the book, learning OpenGL good things-OpenGL Programming and Advanced Visualization System (Advanced Programming Part 1) the source-4 with books, learning the good stuff OpenGL

可以根据不同的椭球参数进行空间坐标系向大地坐标系的转换-Can be based on different parameters of the ellipsoid to the earth coordinate system of space coordinates conversion

利用C++实现的KLT跟踪算法，通过GPU提高算法效率。-The use of C++ Realize the KLT tracking algorithm, through the efficiency of GPU algorithms improve.

基于VC6.0结合opengl 做出雪景效果,非常逼真，，采用贴图技术，使画面更加漂亮，，还在动画过程中，插入了配音，非常适合opengl动画的学习

应用背景任何软件的设计取决于在该软件运行的计算机体系结构，其中的设计师需要知道系统的体系结构。设计过程中涉及的设计合适的算法，模块，子系统，接口等项目由本设计的实施过程中，墙上的时钟关键技术可怕的实施开放gl.very好项目挂钟

应用背景我们需要用不同的形状画出一个三维钻石。我开始听了它的形状。用户希望这个形状能在三维空间中绘制，比如用户可以改变任何形状的参数。像直径，表的大小，gurdle大小，pavallion角，起始角度，等等。OpenGL在三维形状画什么好的开发工具。所以我更愿意选择它。关键技术在这个项目中我使用一个开源的三维图形库调用opengl。我做了很多计算，以画一个心形。首先，我创建顶点，然后我画不同的面和存储在一些数组中。并通过适当的方式，根据给定的参数，钻石心形状相结合，生成的钻石心形状；

二维裁减算法，OPENGL-2D reduction algorithm, OpenGL

线框模型

This demo implements the marching cubes algorithm for constructing a polygonal model from an isosurface. The isosurface chosen here is a classical metaballs setup. Metaballs are isosurface chosen here is a classical metaballs setup. Metaballs are defined by field function that s the sum of R2 / ((ball.x - x)2 + (ball.y - y)2 + (ball.z - z)2) for all balls. The surface is defined to be where the sum is one.-This demo implements the marching cubes algorithm for constructing a polygonal model from an isosurface. The isosurface chosen here is a classical metaballs setup. Metaballs are isosurface chosen here is a classical metaballs setup. Metaballs are defined by field function that s the sum of R2/((ball.x- x)2+ (ball.y- y)2+ (ball.z- z)2) for all balls. The surface is defined to be where the sum is one.