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6.2. ACC Controller Parameter Identification
=1.174ssetτ=1.978m,0sapproximate:
measurement
0
0
20
20
40
40
60
80
10 30 50
[m/s]xvv
Figure 6.8.: Measureddistances srOTF overvehiclevelocity vvx for theconstant following
scenario and identified distance law sset according to eq. (2.22)
6.2.3. Dynamic Following Scenario
The rest of the scenarios are selected to identify the ACC controller parametersP1 to
P4. To this end, an optimization problem is formulated using the simplified longitudinal
vehiclemodel of eq. (2.26). The longitudinalmotionof theOTFin theglobal coordinate
system at time step tk is determined from the measurements
reading[
0sOTF,k
0vOTF,k ]
︸ ︷︷ ︸
0xOTF,k = [
vsx,k
vvx,k ]
+ [
srOTF,k
sr˙OTF,k ]
, (6.16)
where the longitudinal position of the ego vehicle is calculated using the measured speed
signal, vsx,k = ∫ tk
0 vvxdt. The initial condition of the vehicle model of eq. (2.26) is
generated out of the measurements reading
x˜0 = 
 0vvx,0
vax,0 
 . (6.17)
79
Integration of Advanced Driver Assistance Systems on Full-Vehicle Level
Parametrization of an Adaptive Cruise Control System Based on Test Drives
- Title
- Integration of Advanced Driver Assistance Systems on Full-Vehicle Level
- Subtitle
- Parametrization of an Adaptive Cruise Control System Based on Test Drives
- Author
- Stefan Bernsteiner
- Publisher
- Verlag der Technischen Universität Graz
- Location
- Graz
- Date
- 2016
- Language
- English
- License
- CC BY 4.0
- ISBN
- 978-3-85125-469-3
- Size
- 21.0 x 29.7 cm
- Pages
- 148
- Category
- Technik