如何将点云投影到地平面上并将其传输到点云库中的2D图像(OpenCV Mat)中? [英] How to project point cloud onto the ground plane and transfer it into an 2D image (OpenCV Mat) in Point Cloud Library?
问题描述
我想在地面上分割石头,并像这样计算石头的面积:
I want to segment stones on the ground and count the area of the stones like this :
我已经写了2年的OpenCV,发现仅使用OpenCV RGB图片很难对石头进行分割,因此我使用kinect融合技术扫描地面并获得点云,在该点云中,石头高于地面.
我使用点云库对接地平面(绿色)进行分段,如下所示:
I have written OpenCV for 2 years and find it's really hard to segment the stones only using OpenCV RGB picture, so I use kinect fusion to scan the ground and get a point cloud, in which the stones is higher than the ground.
I use the Point Cloud Library to segment the ground plane (in green color) like this:
现在,我正在尝试将其余点投影到地平面上,并以OpenCV Mat格式获取2D图像(原始点的高度成为地面2D图像中投影点的值),结果是是一张灰色的Mat图片.但这对我来说非常困难,您能给我一些建议吗?
Now I am trying to project the rest points onto the ground plane and get a 2D image in OpenCV Mat format(the height of the original point become the value of the projected point in the ground 2D image), which turn out to be a gray Mat picture. But this is very difficult for me, and could you give me some advice?
如果我成功获得了新的灰色Mat,则可以对其进行分割,这对我来说很容易.
If I succeed to get my new gray Mat, then I can do segmentation on it , which is quite easy for me.
顺便说一句,是否有一个点云查看器,我可以看到这些点的(x,y,z)坐标?
by the way, is there a point cloud viewer that I can see the (x,y,z) coordinate of the points?
这是我的主要代码:
pcl::PointCloud<pcl::PointXYZ>::Ptr cloud (new pcl::PointCloud<pcl::PointXYZ>);
pcl::io::loadPLYFile ("MeshedReconstruction.ply", *cloud);
pcl::ModelCoefficients::Ptr coefficients (new pcl::ModelCoefficients);
pcl::PointIndices::Ptr inliers_groud (new pcl::PointIndices);
// Create the segmentation object
pcl::SACSegmentation<pcl::PointXYZ> seg;
// Optional
seg.setOptimizeCoefficients (true);
// Mandatory
seg.setModelType (pcl::SACMODEL_PLANE);
seg.setMethodType (pcl::SAC_RANSAC);
seg.setDistanceThreshold (0.01);//1cm
seg.setInputCloud (cloud);
seg.segment (*inliers_groud, *coefficients);
if (inliers_groud->indices.size () == 0)
{
PCL_ERROR ("Could not estimate a planar model for the given dataset.");
return (-1);
}
std::cerr << "Model coefficients: " << coefficients->values[0] << " "
<< coefficients->values[1] << " "
<< coefficients->values[2] << " "
<< coefficients->values[3] << std::endl;
std::cerr << "Model inliers_groud: " << inliers_groud->indices.size () << std::endl;
// Create the filtering object
pcl::ExtractIndices<pcl::PointXYZ> extract;
extract.setInputCloud (cloud);
extract.setIndices (inliers_groud);
extract.setNegative(false);
pcl::PointCloud<pcl::PointXYZ>::Ptr cloud_groud (new pcl::PointCloud<pcl::PointXYZ>);
extract.filter (*cloud_groud);//get the ground plane
std::cerr << "Ground cloud after filtering: " << std::endl;
std::cerr << *cloud_groud << std::endl;
pcl::PCDWriter writer;
writer.write<pcl::PointXYZ> ("samp11-utm_ground.pcd", *cloud_groud, false);
我的答案:
查看此PCL api: http://docs.pointclouds.org /1.7.2/a02405.html#ga4375e99ec2ae368eec9379f506568611
Look at this PCL api:http://docs.pointclouds.org/1.7.2/a02405.html#ga4375e99ec2ae368eec9379f506568611
我成功解决了这个问题!
I successfully solved this problem!
结果很好(紫色平面是原始地面,绿色平面是变换的地面平面,即X-O-Y平面):
And the result is great(the purple plane is original ground, and the green plane is transformed ground plane which is the X-O-Y plane):
现在,如果pcl :: PointXYZ为(x0,y0,z0),则Mat(x0,y0)上的点为z0.结果:
Now if a pcl::PointXYZ is (x0, y0, z0), then the point on Mat (x0,y0) is z0. The result:
推荐答案
在谈论将某些东西投射到地面时 平面,通常您需要投影矩阵(K [R | t]).在 你的情况,如果我理解正确的话,你想做一个正交的 投影,这意味着您要松开Z坐标: http://en.wikipedia.org/wiki/Orthographic_projection
when you're talking about projecting something into the ground plane, usually you will need the projection matrix (K [R|t]). In your case, if I understood correctly, you want to do a orthogonal projection, which means you want to loose the Z coordinate: http://en.wikipedia.org/wiki/Orthographic_projection
现在,适合您的情况的方程式将是这样
Now, the equation for you case will be something like this
z_max = max z(Pts[x,y,z])
im[x,y] = z_max
请注意,您需要搜索最大高度(Z) 在您的云中给定的x-y点.
Notice here that you will need to search for the max height (Z) in a given x-y point in your cloud.
希望这对您有帮助...
I hope this helps you...
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