Fundamentals of Vehicle Dynamics by Thomas D. Gillespie. Page v ... J. Y.,
Theory of Ground Vehicles , John Wiley & Sons, New York,. 1978, 330 p. Page
24 ...
ERRATA AND CLARIFICATIONS Fundamentals of Vehicle Dynamics by Thomas D. Gillespie Page v, Acknowledgements: Typographical error on next to the last line. The fourth name is supposed to read Chuck Houser. Page 17: Correction to Equation for FWD at bottom of the page (Subscript numeral one has been added to the “h” in the second term of the denominator) c -ζd f L L Lt θ=µ h h h -h 1+ µ 1 + ζ (1+ µ 2 + µ d 2 3 ) L L L Lt Page 20: Correct Reference 17 (incorrect author’s initials) to read as follows: Wong. J. Y., Theory of Ground Vehicles, John Wiley & Sons, New York, 1978, 330 p. Page 24: Correct Figure 2.2 (Mislabeled vertical axis). .30
10% Passenger Car, 40 lb/hp
.25 a x .20 g .15 .10
Typical Heavy Truck, 250 lb/hp
.05 0
10
20
30 40 Speed (mph)
50
60
Page 27: Add Reference 9 to the paragraph on discussion of mass factor at center of the page. The combination of the two masses is an "effective mass," and the ratio of (M + Mr)/M is the "mass factor." The mass factor will depend on the operating gear, with typical values as below [9]. Ref: 9 Taborek, J. J., Mechanics of Vehicles, Towmotor Corporation, Cleveland, Ohio, 1957, 93 p.
Page 27: Add Reference 9 to the paragraph following the table, and correct Equation (212) by adding Ntf in the second term. A representative number is often taken as [4,9]: Mass Factor = 1 + 0.04 N tf + 0.0025 Ntf2
(2-12)
Page 29: Modifications to Figure 2.5 to clarify its interpretation. 100
2.0
80
1.5
60
1.0
40
0.5
20
Efficiency (%)
Output/Input Torque Ratio
Lockup
0 0.2 0.4 0.6 0.8 1.0 Output/Input Speed Ratio
0 0
Page 32: Correct Figure 2.9 (Mislabeled horizontal axis)
Brake Mean Effective Pressure (psi)
120 Consumption (lb/bhp h) .58 .54 .58
.54
Wide Open Throttle
100 .50 .46
80
.54
60 Operating Schedule of Ideal Transmission
40
.62 .68 .72 .84 .92
20 0 500
.58
1000
1500 2000 Engine Speed (RPM)
2500
3000
Page 63: Modification to Figure 3.8. The lower expression for “Slope” has been changed to clarify its interpretation. µ pW fs 1 - µ p h/L
Front and Rear Lockup ckup
Front Lo
2000
Slope = 20
µ ph/L 1 - µp h/L
fp s sp
Slope =
er
Front Brake Force (lb)
el ec D at
1500
1 + µp h/L
io n
- µp h/L
500
Pro
por
tion
ing
Line
p
u Rear Lock
1000
µp Wrs 1 + µp h/L 500
1000
1500
2000
Rear Brake Force (lb)
Page 150: Correction to Equation (5-16). The first symbol in the numerator is the Greek letter Chi (χ), not Mu (µ). [χ ω 4 -(K 1 + K 2) ω 2]+ j [C ω 3] Z = Fb/M [χω 4 -(K 1 + K 2 χ + K 2) ω 2 + K 1 K2]+ j [K1 C ω -(1 + χ)C ω 3] Page 178: Example Problem—Ride rates and loads are per wheel. I.e., Front ride rate = 127 lb/in/wheel
Front tire load = 957 lb/wheel
Rear ride rate = 92.3 lb/in/wheel
Rear tire load = 730 lb/wheel
Page 205: Correct units on Equation (6-20) are “g/deg” not “deg/sec” as shown. Page 224: In Equation (6-65) the last of the three terms should be preceded by a minus (-) sign, rather than a plus (+) sign.
Page 230: Correction to Equation (6-73) K=
∂δ - 57.3 L ∂a y V2
(6-73)
Page 233: Correction to the equation in the middle of the page. c' = L
C αf 232 = 8.38 ft = 4.55 ft C αf + C αr 232 + 195
Page 233: Example Problem 2, part b, correct text to read: b) If the sprung mass is 2750 lb at a CG height of 10 inches above.... Page 235: Correct Reference 10 to read: Ellis, J. R., Vehicle Dynamics, Business Books Limited, London, 1969, 243 p. Page 288: Correction to Figure 8.12 to fix mislabeled wheel loads.
Steering Torque (in-lb)
200
STEERING TORQUE FROM LATERAL INCLINATION ANGLE 1" Offset 10° Inclination Angle
100
0 Left Wheel (600 lb) Right Wheel (800 lb)
-100
Total -200 -45
-30
-15 0 15 Steering Angle (deg)
30
45
Page 289: Correct Equation (8-5) by adding minus (-) sign to the right of equals sign. ML = - (F yl + F yr) r tan ν
(8−5)
Lateral Acceleration, a y
Page 313: Correction to Figure 9.2
Rollover Threshold
Un
sta
ble t φ = tan-12 h
Roll Angle, φ Page 313: Correction on last line of the page. ...equilibrium lateral acceleration reaches zero (φ = tan-1 (t/2h)).
Lateral Acceleration, ay
Page 317: Correction to Figure 9.4
Rφ
Rollover Threshold (lift-off of second axle)
Lift-off of first axle
Roll Angle, φ
t φ = tan-1 2 h