This code will let your vehicles drive in a circle (not attached to the map)

The code also includes a possible solution to drive a figure eight in the comments.

Procedure:

1.  Write your code in C++ or Matlab
2.  Compile it, if you use C++
3. Upload it to the LCC (see here)
4. Press "deploy"

You define the position of the target points, the speed of your vehicle for each section and the time the vehicle needs to pass a segment. In this example the target points are not connected to the map.

Source Code explanation:

This vector defines the x position of a target point (m):

vector<double> trajectory_px = vector<double>{ 1, 0, -1, 0}

This vector defines the y position of a target point (m):

vector<double> trajectory_py = vector<double>{ 0, 1, 0, -1}

This vector defines the x speed to the target point. The sign gives the orientation in the cartesian coordinate system (unit (m/s)):

vector<double> trajectory_vx = vector<double>{ 0, -1, 0, 1}

This vector defines the y speed to the target point. The sign gives the orientation in the cartesian coordinate system (unit (m/s)):

vector<double> trajectory_vy = vector<double>{ 1, 0, -1, 0}

This vector defines the time the vehicle takes between two target points (unit ns):

vector<uint64_t> segment_duration = vector<uint64_t>{1550000000ull, 1550000000ull, 1550000000ull, 1550000000ull}

In this vector we see the time for 1 m/s and a way length of pi/2 (a quater circle ;))

Advice for use:

• Speed, time and waylength have to fit. Verify your speed/way/duration with v_ges =s/t
• Remember that v_ges = sqrt(v_x^2 +v_y^2) as it is a vector ((here v_ges,1 = v_x,1,-v_y,1))

• Define the vector of your current point so that the tangent will fit with the vector/tangent from the previous point
• Be aware that the shape of the curve is not only affected by the vector of the starting point but also of the vector at the end point/next starting point
• use always a speed for both dimensions (even it is only a very small value) to ensure the right tilt of your curve. → Draw your shape first and define the signs of your vectors. It turned out to be the easiest way to ensure the right orientations.
• Remember that your are giving a trajectory to a physical system so sharp edges won't be possible

C++

Circular trajectory generation for one vehicle

MATLAB

Circular trajectory generation for one vehicle