Q: Hi all, I am trying to send an array of vector points from one node to another node as a message. The message contains this array and other message fields as well.
My cpp file has the following array vector:
Vector Point distancePoints[11];
The above array of vector is the one I need to publish and subscribe.
For example, distancePoints[0] contains vector Point from distance 1m and so on. Point contains x and y coordinates. Point is an opencv 2D point class.
Is it possible to publish and receive such array of vector using ROS messages? Does anyone have an idea about how it can be done? What will be the structure of message header?
A: Hello,
I’ve created a new message to do that, including an array and another field, just to show how you can do that.
In this tutorial, we are going to answer a question found at ROS answers – How to convert quaternions to Euler angles?
We’ll explain this with the following example in ROS Development Studio (ROSDS), where you can easily follow the steps and understand how to use the conversion from quaternions provided by an Odometry message to Euler angles (Roll, Pitch, and Yaw).
Step1. Create a Project in RDS
If you haven’t had an account yet, register here for free.
We’ll use a simulation we built previously, you can find some information here and build it in 5 mins with RDS.
Launch the Turtlebot 3 empty world simulation with the following command
We then create another package called my_quaternion_pkg for this example under the ~/catkin_ws/src using
$ catkin_create_pkg my_quaternion_pkg rospy
Create a quaternion_to_euler.py file under my_quaternion_pkg. Now the source tree may look like the following picture
Step3. Transform Quaternion to Euler
As our first attempt, copy the following code into the quaternion_to_euler.py file
#!/usr/bin/env python
import rospy
from nav_msgs.msg import Odometry
def get_rotation (msg):
print msg.pose.pose.orientation
rospy.init_node('my_quaternion_to_euler')
sub = rospy.Subscriber ('/odom', Odometry, get_rotation)
r = rospy.Rate(1)
while not rospy.is_shutdown():
r.sleep()
To run the file, simply type
$ rosrun my_quaternion_pkg quaternion_to_euler.py
Now you can see the code prints the odometry message in quaternion format. Now, we’d like to transform it to Euler angles. We use the euler_from_quaternion function provided by tf.transformations, you can find more detail here
#!/usr/bin/env python
import rospy
from nav_msgs.msg import Odometry
from tf.transformations import euler_from_quaternion, quaternion_from_euler
def get_rotation (msg):
global roll, pitch, yaw
orientation_q = msg.pose.pose.orientation
orientation_list = [orientation_q.x, orientation_q.y, orientation_q.z, orientation_q.w]
(roll, pitch, yaw) = euler_from_quaternion (orientation_list)
print yaw
rospy.init_node('my_quaternion_to_euler')
sub = rospy.Subscriber ('/odom', Odometry, get_rotation)
r = rospy.Rate(1)
while not rospy.is_shutdown():
r.sleep()
We only print yaw values here. You can check it by typing the following command to control the Turtlebot.
If you turn the robot, you’ll see the yaw angle change accordingly.
Step4. Transform Euler to Quaternion
Similarly, we can use the quaternion_from_euler function provided by tf.transformations to transform the Euler back to the quaternion with the following code.
#!/usr/bin/env python
import rospy
from nav_msgs.msg import Odometry
from tf.transformations import euler_from_quaternion, quaternion_from_euler
roll = pitch = yaw = 0.0
def get_rotation (msg):
global roll, pitch, yaw
orientation_q = msg.pose.pose.orientation
orientation_list = [orientation_q.x, orientation_q.y, orientation_q.z, orientation_q.w]
(roll, pitch, yaw) = euler_from_quaternion (orientation_list)
print yaw
rospy.init_node('my_quaternion_to_euler')
sub = rospy.Subscriber ('/odom', Odometry, get_rotation)
r = rospy.Rate(1)
while not rospy.is_shutdown():
quat = quaternion_from_euler (roll, pitch,yaw)
print quat
r.sleep()
The quaternion will print every 1 second since we specified the rate for 1 Hz and the odometry topic is published in 100 Hz.
Takeaway Today:
You can transform between Euler and quaternion using the quaternion_from_euler and euler_from_quaternion function provided by the tf.transform.