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二维图形变换算法
- 二维图形变换算法-2D graphics transform algorithm
二维图形的集合运算
- 二维图形的集合运算-2D graphics Set Operations
二维小波分析对图像处理的应用
- 二维小波分析对图像处理的应用-wavelet analysis of 2D image processing applications
加绘图工具栏的二维图形设计
- 加绘图工具栏的二维图形设计包括圆,矩形,多边行,贝塞尔曲线等-Drawing toolbar increase of two-dimensional graphic design, including round, rectangular, multilateral OK, Bessel curve
二维图形的几何变换算法
- 二维几何变换,包含了二维图形的几何变换算法,比例变换,对称变换的算法,希望大家之间交流-transform two-dimensional geometry, two-dimensional graphics contains the geometric algorithm, the ratio transformation, the transformation symmetric algorithm, We hope that the exchanges between the
二维图形
- 多种二维图形的画法-variety of two-dimensional graphics of paint
二维小波变换0
- 二维小波变换源程序-wavelet transform two-dimensional source
用遗传算法求解二维函数的最大值
- 用遗传算法求解二维函数的最大值问题,用matlab实现,但是不采用matlab遗传算法工具箱
pdf47 、maxi code二维码delphi生成源代码
- pdf47 、maxi code二维码delphi生成源代码。二维条码应用!
二维图形绘制
- vc开发的二维图形绘制-vc development of the two-dimensional graphics rendering
二维最近点
- 该程序实现对二维数据轴上的最临近点的求解问题 采用方法:分治方法-procedures to achieve the two-dimensional data of the axis points near the methodology used to solve the problem : the administration
二维有限元
- 微分方程数值解法实验--二维有限元(用C++实现)-experiment -- 2-D finite element (C achieved)
二维图形系统
- 二维绘图程序,可实现基本的绘图,如直线,圆,多边形等等,可对图形填充、移动等基本操作-2D mapping, which enables the basic graphics, such as straight lines, circles, polygons, etc., can be filled right graphics, mobile and other basic operation
五.二维图形变换
- 二维图形的变换实现平移,对称错切放缩变换及矩阵表示-2D graphics transform translational symmetry Shear Zooming and transform matrix
实验八 二维几何变换
- 加深对常用的二维几何变换的了解,如平移,旋转,放大缩小等,掌握变换顺序和变换矩阵的用法。-better used to transform the two-dimensional geometry of understanding, such as translation, rotation, zooming, and the master sequence transform matrix of usage.
二维小波变换程序
- 关于二维小波变换程序,用matlab编写的,请大家多提宝贵意见,-on wavelet transform two-dimensional procedures used in the preparation of Matlab, we offer valuable opinions, thank you
二维和三维的纹理贴图
- 该程序详细讲解了纹理贴图的实现过程,并有二维和三维两种实现方法,希望能给你带来一定启发和收获!
OpenGL三维重建
- 用OpenGL实现二维图像的三维重建
二维码编解码
- QR,二维码
二维小波变换
- 此文件为,小波变换的算法程序