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Hough变换的源程序
- Hough变换用来在图象中查找直线。它的原理是：假设有一条与原点距离为s，方向角为θ的一条直线，直线上的每一点都满足方程 s=x*Cosθ+y*Sinθ，利用这个事实，我们可以找出某条直线来。这段程序，用来找出图象中最长的直线。-Hough Transformation is used for searching lines in an image . Here is the principle: Assume there is a line whoes direction is \"sit
Hough变换vc实现
- vc实现hough的源代码，使用说明和测试图片，供大家参考。-vc achieve the source code, testing and use photographs for reference.
Hough
- Hough变换，用于对图像处理，画出曲线边缘，具体参见hough变换-Hough transform, for the image processing, paint edge curve, the specific see hough transform
hough
- hough变换，matlab数字图像处理，源程序
Hough
- --- --Hough变换
hough
- 详细介绍HOUGH变换，程序测试成功，非常实用。
hough变换代码
- hough变换，检测直径为58像素的圆周，-Hough transform, detection diameter of the circumference of 58 pixels, huh
Hough变换例子
- hough的一个例子，检测直线-Hough An example of the line detection ... ... ...
hough-circle
- hough 变换检测园的代码利用这个代码可检测出二值图像中的园-Hough Transform detection Park use this source code can be detected in binary image of Park
hough检测圆
- hough检测圆的源代码
Hough变换
- Hough变换Hough变换Hough变换Hough变换
houghecllipe.rar
- hough变换检测椭圆的程序 matlab程序,Detected ellipse hough transform procedure
hough
- 用hough监测圆-fdfddffasdghgfsf
hough
- hough变换检测出直线，只需要把路径改了就可以了，但是一定是要边缘图像才可以-hough transform to detect straight lines, just to the path can be changed, but must be the edge of the image can
HOUGH
- hough变换，用来检测直线 hough变换，用来检测直线-hough transform to detect straight line hough transform to detect straight
Hough
- 利用vc编写的源代码用于数字图像处理中hough变换检测直线-Source code written using vc for digital image processing in the detection of a straight line hough transform
Hough
- Hough变换是图像处理中从图像中识别几何形状的基本方法之一。Hough变换的基本原理在于利用点与线的对偶性，将原始图像空间的给定的曲线通过曲线表达形式变为参数空间的一个点。这样就把原始图像中给定曲线的检测问题转化为寻找参数空间中的峰值问题。也即把检测整体特性转化为检测局部特性。比如直线、椭圆、圆、弧线等。 -Hough transform image processing image recognition from the basic geometry of one of the me
Hough
- good sorce code about hough transform in java
Wigner-hough
- Wigner-hough变换源程序，对LFM信号的时频分析，仿真程序-Wigner-hough
hough
- hough变换，把检测整体特性转化为检测局部特性，比如直线、椭圆、圆和弧线等-hough transform to detect the overall characteristics into the detection of local features, such as lines, ellipses, circles and arcs, etc.