C++Builder环境下基于OpenGL的动画编程

上次上载了一篇有关三维空间最接近点对的论文,但是源码没有找到.今天终于找到了,现在上传上来,以供参考.-Last upload an article on the three-dimensional space the closest points of the thesis, but source not found. Today, finally found, and now upload up for reference.

#include "stdafx.h" #include "welcome.h" #include "MainFrm.h" #ifdef _DEBUG #define new DEBUG_NEW #undef THIS_FILE static char THIS_FILE[] = __FILE__; #endif ///////////////////////////////////////////////////////////////////////////// // CMainFrame IMPLEMEN

orge面向对象3d图形渲染引擎，非常实用，建议初学者多多学习-object-oriented graphics engine

Read the data from document

OPENGL 开发的天地漫游的程序 很好的例子 -a programme developed by opengl to simulate travelling the world

GIF(Graphics Interchange Format，图形交换格式)文件是由 CompuServe公司开发的图形文件格式，版权所有，任何商业目的使用均须 CompuServe公司授权-GIF (Graphics Interchange Format, Graphic Interchange Format) files from CompuServe is the development of graphics file formats, copyright, any business purposes must be authorized CompuServe

这是一个教你如何在vc+OpenGL中读取.ASE文件的程序-teach you how to read vc OpenGL. ASE documentation procedures

计算机图形学立方体旋转程序．可用鼠标拖动实现立方体朝不同方向旋转，有较强真实感．-computer graphics cube rotation procedures. Drag the mouse can be used to achieve various directions cube rotation, a strong realistic.

visual studio2010下加载opengl库之后，可以打开.ply的图像mesh文件，代码清晰易懂，有例子。

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.