利用vc++和openGL开发的波浪邢台的材质的特殊显示效果，用来做屏保很适合。...

OPENGL在vc++环境下的基本的图形背景建立的过程-OPENGL in vc++ Environment basic graphics background process of the establishment

应用背景 1当二维自定义控件的绘制效果无法满足图形需求时，需要考虑三维控件的可行性； 2在三维控件中，可绘制立体的效果； 3 可在二维图形程序中，绘制三维的图表，如饼图。曼哈顿图等； 关键技术 1 mfc自绘制控件的技术实现； 2 opengl基本绘制图形 3 opengl图形框架，包括编辑，旋转，视图缩放等 4 提供了三维投影，拾取基础类的代码；  5 自定义控件派生自static控件； void COpenglWnd::Paint() { InitOpengl(); glMatrixMode(GL_MODELVIEW); glLoadIdentity(); ////////////////////////////////////////////////////////////////////////// glPushMatrix(); glTranslated(0,0, -m_OpenglSize.GetEyeDistance() ); RenderOpengl(); glPopMatrix(); HDC m_hgldc = ::GetDC(m_hWnd); ::SwapBuffers(m_hgldc); }

在VC6.0下用OpenGL编写的一个可以用键盘控制的魔方程序!-In VC6.0 using OpenGL can be used to prepare a keyboard control procedures Cube!

这是一个穿衣服的动画制作,用OPENGL写的,衣服效果逼真,和MODEL配合,真的不错!-This is a dress of animation production, written with OpenGL, lifelike clothing, and MODEL with really good!

一个3D地图编辑器. 可以进行卡通勾边渲染-A 3D map editor.勾边can be a cartoon rendering

不使用DirectX或OpenGL作成的3D立方体效果 作者: po 不使用DirectX或OpenGL而实现的3D立方体效果-not use DirectX or OpenGL 3D cube make the results Author : po not use DirectX or OpenGL and 3D cube achieve results

下面是OPENCV B4.0 附带的 FLOOD FILL 算法的源代码样例，可以实现简单的彩色图像分割。-Below are OPENCV B4.0 incidental FLOOD FILL algorithm source code for example, can achieve a simple color image segmentation.

源码中采用黄金分割的原理将苹果ＬＯＧＯ重现，原创，和原本的ＬＯＧＯ有些许差别，画的有些胖了！初接触ＯＰＥＮＧＬ试着用自己的方法画了一下，不喜勿喷呦！

使用VC创建彩色的基本图形-use of color to create the basic graphics

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.