It is basically the answer to Exercise 7 in Chapter 4th of learning opencv.
First, you can write your own perspective conversion code:
// Perspective conversion # include # include # include int main (INT argc, char ** argv) { cvpoint2d32f
The location of each pixel is expressed by remapping (X,y):
G (x,y) = f (H (x,y))
Here g () is the target image, F () is the source image, and H (x,y) is a mapping method function that acts on (x,y). Imagine that we have an image I, we want to
The previous article reviewed the concepts of space, ing, and transformation. Next, we will introduce the affine, bilinear, and perspective commonly used in image processing. As discussed below
Two-dimensional.
Affine
(Affine)An affine
Affine transformation (affine transformation) homogeneous coordinate system (homogeneous coordinate) definition:The so-called linear transformation refers to the mapping of two linear spaces, a transformation is a linear transformation, must meet
The image processing mainly involves two kinds of geometric transformations: affine transformation and perspective transformation.
Sec1. Affine transformationsAffine transformations describe the transformation operations under two-dimensional
Recently to use some of the graphics to learn things, naturally unavoidable involves the concept of affine transformation and perspective transformation, unfortunately, the past textbooks and online interpretation of a large number of consensus is
Recently to use some of the graphics to learn things, naturally unavoidable involves the concept of affine transformation and perspective transformation, unfortunately, the past textbooks and online interpretation of a large number of consensus is
Core functions:
Cvwarpaffine
Cvgetaffinetransform
Cv2drotationmatrix
Steps:
First use getaffinetransform (deformation, stretching, shrinking, the source target image three points correspond to determine) or cv2drotationmatrix (rotation) to find the
Set the original image to f (x, y), and the distorted image to f (x ', y ') to restore to f (x, y), you need to find the Conversion Relationship Between the (x', y') Coordinate and (x, y) Coordinate. This Conversion Relationship is called coordinate
Affine transformation my understanding is that the image is rotated or stretched at different degrees on a two-dimensional plane, but no matter how it changes, his image is parallelogram, and its transformation function is a 2*3 matrix.
Perspective
1. The view's display is based on a layer, which also controls the display, gets the layer of the current view, and adds rounded borders to it. Sets the width of the layer border to 2 view.layer.borderwidth=2; If you need to add a color to a
Layer and 3D affine transform, layer3d imitation1. View display is based on a layer. You can control the display effect by using the control layer to obtain the layer of the current view and add a rounded border to it.
// Set the width of the layer
1. The view's display is based on a layer, which also controls the display, gets the layer of the current view, and adds rounded borders to it. // set the width of the layer border to 2 View.layer.borderwidth=2; // If you need to add a color to
Using the String class in C + +, there is no limit to the length of the array compared to using the array, and the operation is convenient for adding#include #include using namespace std;string jiami ( STRINGSTR,INTK,INTB); String jiemi
Concept: In geometry, affine transformations refer to a vector space for a linear transformation with a translation transformation and become another vector space. Note that the translation transformation is not a linear transformation. The
Here we achieve through serialization, such as, write to the hard disk hommat2d_1 content and from the hard disk Hommat2d_2 read the content consistent, the source code under the picture.Halcon Source code:Hom_mat2d_identity
1. Problem DescriptionThe affine cryptographic system is represented by a quintuple (P, C, K, E, D). We love the people's republic of china with P = C = {network engineering information security of the computer College. Everybody ...}. Now, I have
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