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Integration of Advanced Driver Assistance Systems on Full-Vehicle Level - Parametrization of an Adaptive Cruise Control System Based on Test Drives
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Seite - 58 - in Integration of Advanced Driver Assistance Systems on Full-Vehicle Level - Parametrization of an Adaptive Cruise Control System Based on Test Drives

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5. Selection of the Object to Follow Table 5.1.: Comparison of the different curvature estimation algorithms according to [WDS09] Situation κωz κay κ∆v κδ Robust at low vehicle speeds ◦ −− − ++ Robust at high vehicle speeds ◦ ++ − − Another possible way to calculate the curvature is to use the linear Single-Track Model (STM), as described in appendix B.1. According to [HW10], the required lateral tyre forces can be calculated out of the second and third line of eq. (B.1) for quasistatic cornering when vωz= v v R . Due to simplifications 3 and 4 in appendix B.1, eq. (B.2) can be rewritten as wfFy=−fcy ( −δ+β+ lf R ) (5.7) for the front tyres and wrFy=−rcy ( β− lr R ) (5.8) for the rear tyres. Therefore, the required steering angle δ for a given vehicle speed vv can be calculated using δ(vv) = lf+ lr R︸ ︷︷ ︸ δA + m vv 2 (lf+ lr)R ( lr 2fcy − lf 2rcy ) , (5.9) where δA is the linearisation of the Ackermann steering angle describing the steering angle at low speeds, when the vehicle moves around ICR-A. According to [WDS09], eq. (5.9) can be solved to κδ= δ( lf+ lr+ mv2x lf+lr ( lr 2fcy − lf2rcy )). (5.10) Table 5.1 shows a comparison of the different algorithms described in eqs. (5.1), (5.2), (5.10) and (5.10) and evaluates them for high and low vehicle speeds. Since the se- lected algorithm should work in both speed ranges, the algorithm based on the yaw rate described in eq. (5.1) is the best compromise. For a given curvature, the predicted trajectory should be calculated in the vehicle co- ordinate system at time step k, (vkx,vky). To this end, two different approaches are available. The first one, described in [WDS09], is to calculate the trajectory using the parabola βyˆ= κ 2 d2, (5.11) where βyˆ is they-coordinate of the trajectory at a given distanced= √ βxˆ2 +βyˆ2 in the (βx,βy)-coordinate system. Figure 5.2 shows the newly introduced (βx,βy)-coordinate 58
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Integration of Advanced Driver Assistance Systems on Full-Vehicle Level Parametrization of an Adaptive Cruise Control System Based on Test Drives
Titel
Integration of Advanced Driver Assistance Systems on Full-Vehicle Level
Untertitel
Parametrization of an Adaptive Cruise Control System Based on Test Drives
Autor
Stefan Bernsteiner
Verlag
Verlag der Technischen Universität Graz
Ort
Graz
Datum
2016
Sprache
englisch
Lizenz
CC BY 4.0
ISBN
978-3-85125-469-3
Abmessungen
21.0 x 29.7 cm
Seiten
148
Kategorie
Technik
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Integration of Advanced Driver Assistance Systems on Full-Vehicle Level