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B Tire modelTMsimple and tire dynamics
0 5 10 15
0
0.2
0.4
Slip angle α in degrees
F
z = 2 kN
0.6
0.8
F
z = 4 kN
F
z = 6 kN
F
z = 8 kN
Figure B.2.: Relaxation length for the tire described in Appendix D with cT,y= 100000
N/m at a transport velocity re ·|ωr|= 60 km/h computed according to Rill,
[Ril06]. Tire damping dy is omitted.
y
e
.
F
y y
e
c
T,y
d
y
W
Figure B.3.: Lateral tire deflection ye caused by the lateral forceFy, [Ril06]
The relaxation length rα is a function of the wheel loadFz and the slip angleα, as
shown in Figure B.2. It increases with higher Fz and decreases with higher α, [dJ00,
p.33]. However, since measurements of rα are not available for the investigated tires, the
following approach is used to model τ. A lateral tire force acting in the contact patch
causes a lateral deflection ye, see Figure B.3. A first order approximation considering ye
is given by Rill, [Ril06], and reads
FDy ≈Fy+ ∂Fy
∂vy y˙e. (B.5)
With the lateral stiffness cT,y and the lateral damping coefficient dy of the tire, the
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Maximum Tire-Road Friction Coefficient Estimation
- Titel
- Maximum Tire-Road Friction Coefficient Estimation
- Autor
- Cornelia Lex
- Verlag
- Verlag der Technischen Universität Graz
- Ort
- Graz
- Datum
- 2015
- Sprache
- englisch
- Lizenz
- CC BY-NC-ND 3.0
- ISBN
- 978-3-85125-423-5
- Abmessungen
- 21.0 x 29.7 cm
- Seiten
- 189
- Kategorie
- Technik