Undistort point cloud affected by ego motion
undistorts a point cloud,
ptCloudOut = undistortEgoMotion(
ptCloudIn, using the transformation
relTform, the timestamp of each point
pointTimestamps, and the lidar sweep time
undistortEgoMotion undistorts a point cloud affected by the motion of the
sensor during the lidar sweep, assuming that the sensor sweeps at a constant speed when
collecting the point cloud data. To undistort the point cloud, the function transforms the
ptCloudIn back to where they would have been detected if the
lidar sensor had not moved while completing the lidar sweep.
Undistort Point Cloud
velodyneFileReader object, and read PCAP-formatted data into the workspace.
veloReader = velodyneFileReader("lidarData_ConstructionRoad.pcap","HDL32E");
Read the point cloud to undistort.
frameToUndistort = 38; prevPtCloud = readFrame(veloReader,frameToUndistort - 1); [ptCloud,pointTimestamps] = readFrame(veloReader,frameToUndistort);
Estimate the motion of the vehicle during the lidar sweep. The estimated motion can come from other sensors, such as an IMU or GPS. In this case, the estimated motion comes from point cloud registration.
gridStep = 1; relTform = pcregisterloam(ptCloud,prevPtCloud,gridStep);
Undistort the point cloud.
startTime = veloReader.Timestamps(frameToUndistort); endTime = veloReader.CurrentTime; undistortedPtCloud = undistortEgoMotion(ptCloud,relTform,pointTimestamps,[startTime endTime]);
Visualize the point cloud before and after motion compensation.
figure pcshowpair(ptCloud,undistortedPtCloud) view(2) hold on
Visualize where the Lidar sweep starts and ends with a red line.
plot3([0 0],[0 ptCloud.YLimits(2)],[0 0],"r",LineWidth=1)
ptCloudIn — Input point cloud
Input point cloud, specified as a
relTform — Relative transformation
Relative transformation, specified as a
relTform transformation represents the relative motion
of the sensor from the position where it ends the sweep to the position where it started
pointTimestamps — Timestamp of each point
M-element vector of duration objects | M-by-N matrix of duration objects
Timestamp of each point, specified as an M-element vector or an
M-by-N matrix of
duration objects. The size of the
input depends on the size of the
Location property of the
|M-by-3 matrix||M-element vector|
|M-by-N-by-3 matrix||M-by-N matrix|
 Shoemake, Ken. " Animating Rotation with Quaternion Curves." ACM SIGGRAPH Computer Graphics 19, no. 3 (July 1985): 245–54.
Introduced in R2023a