Railway Vehicle Technology Flashcards
Vehicle Mass per seat
Examples for passenger transport
Air 250kg/seat Car. 300 Bus. 250 Local train. 500-600 Regional train 600-800 High speed train (Japan). 500-600 High speed train (eu) 900-1200
6 reasons why rail vehicles are often heavy
High passenger safety High operational safety Long life Good comfort Standardized components Long tradition
6 consequences of higher vehicle mass
More track damage More wheel and brake damage More maintenance of wheels and brakes Poorer acceleration and Retardation Alternatively upgrading of traction and braking systems Increased energy usage
4 reasons why rail vehicle can’t be much lighter
Powered wheelsets may slip excessively
Light vehicles might overturn in strong crosswinds
Very light vehicles might derail at high longitudinal forces between vehicles
Very light vehicles might not short-circuit the tracks signaling system
Mass dependence of energy usage
RB, G, Acc, R
Metro. 80%
Regional 43%
High speed 19%
Cost comparison:
Mass car x2
Mass train /2
Car +5€/100pkm
Train -0.65€/100pkm
Adhesion utilization
α = Fα / mα g
Probability of 0.22 available adhesion
0.03
why is utilized adhesion always lower than wheel rail friction?
- utilized adhesion cannot be lower than available adhesion
- lateral forces and motions “consume” part of the friction
- track irregularities prevent vertical force from being constant
Examples of available adhesion levels in practice
Traction: V<50. 0.25 V>50. 0.2 At higher speeds. 0.1-0.2 At leaf fall. 0.03-0.05
Braking (safety related)
V< 200. 0.1-0.15
V>200. 0.05-0.1
At lead fall. 0.03-0.05
Phenomena to be considered for vehicle gauging
Curving behavior vehicle movements: -lat displ wheelset/track -lat displ 1. 2. suspesion -lat displ sway/tilt -vert displ wheelset/track -vert displ 1. 2. suspensioin -vert displ sway/tilt -displacement due to asymmetry -space for track irregularities (3D) -margins for others (wind, future changes, uncertanties)
Formula for equivalent mass
me = m+Je/r²
definition structure gauge or obstacle gauge
the space to be kept free of fixed installations
sizing is based on a standardised reference vehicle
definition loading gauge or construction gauge
loading gauge defines the cross section of the reference vehicle
construction gauge, when loading gauge restricted by vehicle itself
Formula for curving overthrow
Δi: a²+a_p²/8R
a bogie distance
a_p wheelset distance
Curve widening of structure gauge
EU vs SE
SE very high
Eu very low
Running resistance
Dm mechanical
Dc additional in curves
Da aerodynamic drag
Ds gradient resistance
Davis equation
Dm Da = A Bv Cv^2
Aerodynamic drag
ρ/2 A Cd v^2 +
(q +Co Lt) v
Gradient resistance
m g G
Static gauge
Implies that the vehicle has low sway flexibility/stiff suspension
Only considers pure lateral and vertical maximum displacements of suspension
Kinematic reference gauge
Includes most vehicle movements- excluding movements that are different on different railway networks (variations in cant deficiency)
Used in interoperable European vehicles
UIC 505