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Pavement Condition Measurement
at High Speed using a TSD
Abdollah Malekjafarian*
Daniel Martínez Otero*
Eugene OBrien*
* University College Dublin
1
Index
Pavement Condition Measurement at High Speed Using a TSD
Daniel Martínez Otero / University College Dublin
• Measuring Strategies
• What a TSD is?
• TSD for Pavement Condition
• TSD for Bridge Condition
• Conclusions
2
Measuring Strategies: Visual Inspection
• Frequently used in
bridges
• Expensive
• Worker dependence
Measuring Strategies
Daniel Martínez Otero / University College Dublin 3
Direct Monitoring
• Sensors installed on the
bridge
• Electricity supply needed
• Great number on sensors
involved, specially on
bridges
Hong Kong Stonecutters bridge, 1.6 km
length
Measuring Strategies
Daniel Martínez Otero / University College Dublin 4
• Parts of the road
removed for analysis.
• Damaged caused in
pavements.
• Non reliable data.
Sampling
Indirect Monitoring (Drive-by)
• Sensors installed
in a passing
vehicle
• Quick
• Cost affordable
• No risk
Measuring Strategies
Daniel Martínez Otero / University College Dublin 5
What a TSD is?
• A Traffic Speed
Deflectometer (TSD) is
an equipped vehicle that
allows us to know the
road profile parameters.
• Its characteristics make
us to think about the
suitability of this kind of
vehicle for the bridge
measurements.
What a TSD is?
Daniel Martínez Otero / University College Dublin 6
• Truck
oPuts axle load on the pavement.
oIncludes most of the equipment.
oConstant temperature
• Beam
oEquipped with gyros,
accelerometers and Laser
Doppler Vibrometers.
oParallel to the road.
Main components of the TSD
7
What a TSD is?
Daniel Martínez Otero / University College Dublin
• Doppler Lasers
oInstalled on the
beam.
oReference laser
between the two
axles.
oChange in frequency
allows to calculate
the relative velocity.
Main components of the TSD
8
What a TSD is?
Daniel Martínez Otero / University College Dublin
What is the TSD measuring?
9
What a TSD is?
Daniel Martínez Otero / University College Dublin
TSD for Pavement Condition
• Deflection slope is calculated using the relative velocities
measured.
• Basic slope formula is adapted from the data obtained.
𝛼 =
∆𝑣
∆𝑢
=
𝑣 × ∆𝑡
𝑐 × ∆𝑡
=
𝑣
𝑐
Slope
Deflections
Velocities
Vertical
divided by
horizontal
10
TSD for Pavement Condition
Daniel Martínez Otero / University College Dublin
• Using TSD data the slope formula changes.
• Assuming that reference laser is in a zero deflection
point, the absolute slope can be obtained.
• Vehicle’s body bounce is removed in the
subtraction.
Slope Calculation
𝛼 =
∆ 𝑣 𝑛 − ∆ 𝑣 𝑅𝑒𝑓
𝑐
Vertical velocity
measured in
sensor n
Vertical velocity
measured in
reference sensor
Vehicle’s
horizontal
velocity
11
TSD for Pavement Condition
Daniel Martínez Otero / University College Dublin
• A simple Winkler model is able to model the
characteristics of the road.
• Two key parameters are considered: Young Modulus (E)
and Pavement Stiffness (Kp)
Winkler model
12
TSD for Pavement Condition
Daniel Martínez Otero / University College Dublin
TSD for Bridge Condition
TSD for Bridge Condition
Daniel Martínez Otero / University College Dublin 13
Curvature Methods
κℎ𝑒𝑎𝑙𝑡ℎ𝑦(𝑥) =
𝑀(𝑥)
𝐸𝐼
κ 𝑑𝑎𝑚𝑎𝑔𝑒𝑑(𝑥) =
𝑀(𝑥)
𝐸𝐼𝑟𝑒𝑑
TSD for Bridge Condition
Daniel Martínez Otero / University College Dublin 14
Instantaneous Curvature
• In a moving reference situation this curvature
cannot be calculated using only one sensor.
• Instantaneous Curvature (IC) is calculated
using three different sensors.
IC x, 𝐭 =
v x−∆x,𝐭 −2v x,𝐭 +v x+∆x,𝐭
∆x2
TSD for Bridge Condition
Daniel Martínez Otero / University College Dublin 15
Deflection Contour Plot with IC calculation
TSD for Bridge Condition
Daniel Martínez Otero / University College Dublin 16
Contour Plot with IC calculation
TSD for Bridge Condition
Daniel Martínez Otero / University College Dublin 17
Rate of Instantaneous Curvature
• Same idea is used for
relative velocities (q).
• Rate of Instantaneous
Curvature (RIC) is defined
similar to IC.
RIC x, 𝐭 =
q x−∆x,𝐭 −2q x,𝐭 +q x+∆x,𝐭
∆x2
q = v 𝑏𝑟𝑖𝑑𝑔𝑒 − v 𝑣𝑒ℎ𝑖𝑐𝑙𝑒
TSD for Bridge Condition
Daniel Martínez Otero / University College Dublin 18
Rate of Instantaneous Curvature
TSD for Bridge Condition
Daniel Martínez Otero / University College Dublin 19
Damage Indicator for Bridge Condition
• Moving Average Difference (MAD):
MAD x =
1
Z
n=−
(Z−1)×L
2f
(Z−1)×L
2f RICDamaged (x+n)−
1
Z
n=−
(Z−1)×L
2f
(Z−1)×L
2f RICHealthy(x+n)
min RICHealthy
× 100 (%)
Z is the number of points for the moving average.
f is the measuring sampling frequency of the sensors.
L is the length of the bridge.
TSD for Bridge Condition
Daniel Martínez Otero / University College Dublin 20
MovingAverage Difference
TSD for Bridge Condition
Daniel Martínez Otero / University College Dublin 21
Summary
TSD for Bridge Condition
Daniel Martínez Otero / University College Dublin 22
Conclusions
Conclusions
Daniel Martínez Otero / University College Dublin 23
• Pavement under TSD can be modelled with a
simple Winkler model with reasonable accuracy.
• Curvature methods have great potential in drive-by
monitoring.
• Relative velocities can be used in bridge damage
detection.
• Moving Average Difference (MAD) has the ability of
locate damage on bridges.
Thank you for your attention
Pavement Condition Measurement at High Speed Using a TSD
Daniel Martínez Otero / University College Dublin 24
This project has received funding from the European Union’s Horizon 2020
research and innovation programme under the Marie Sklodowska-Curie grant
agreement No. 642453

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"Pavement condition measurement at high speed using a TSD" presented at ESREL2017 by Daniel Martinez Otero

  • 1. Pavement Condition Measurement at High Speed using a TSD Abdollah Malekjafarian* Daniel Martínez Otero* Eugene OBrien* * University College Dublin 1
  • 2. Index Pavement Condition Measurement at High Speed Using a TSD Daniel Martínez Otero / University College Dublin • Measuring Strategies • What a TSD is? • TSD for Pavement Condition • TSD for Bridge Condition • Conclusions 2
  • 3. Measuring Strategies: Visual Inspection • Frequently used in bridges • Expensive • Worker dependence Measuring Strategies Daniel Martínez Otero / University College Dublin 3
  • 4. Direct Monitoring • Sensors installed on the bridge • Electricity supply needed • Great number on sensors involved, specially on bridges Hong Kong Stonecutters bridge, 1.6 km length Measuring Strategies Daniel Martínez Otero / University College Dublin 4 • Parts of the road removed for analysis. • Damaged caused in pavements. • Non reliable data. Sampling
  • 5. Indirect Monitoring (Drive-by) • Sensors installed in a passing vehicle • Quick • Cost affordable • No risk Measuring Strategies Daniel Martínez Otero / University College Dublin 5
  • 6. What a TSD is? • A Traffic Speed Deflectometer (TSD) is an equipped vehicle that allows us to know the road profile parameters. • Its characteristics make us to think about the suitability of this kind of vehicle for the bridge measurements. What a TSD is? Daniel Martínez Otero / University College Dublin 6
  • 7. • Truck oPuts axle load on the pavement. oIncludes most of the equipment. oConstant temperature • Beam oEquipped with gyros, accelerometers and Laser Doppler Vibrometers. oParallel to the road. Main components of the TSD 7 What a TSD is? Daniel Martínez Otero / University College Dublin
  • 8. • Doppler Lasers oInstalled on the beam. oReference laser between the two axles. oChange in frequency allows to calculate the relative velocity. Main components of the TSD 8 What a TSD is? Daniel Martínez Otero / University College Dublin
  • 9. What is the TSD measuring? 9 What a TSD is? Daniel Martínez Otero / University College Dublin
  • 10. TSD for Pavement Condition • Deflection slope is calculated using the relative velocities measured. • Basic slope formula is adapted from the data obtained. 𝛼 = ∆𝑣 ∆𝑢 = 𝑣 × ∆𝑡 𝑐 × ∆𝑡 = 𝑣 𝑐 Slope Deflections Velocities Vertical divided by horizontal 10 TSD for Pavement Condition Daniel Martínez Otero / University College Dublin
  • 11. • Using TSD data the slope formula changes. • Assuming that reference laser is in a zero deflection point, the absolute slope can be obtained. • Vehicle’s body bounce is removed in the subtraction. Slope Calculation 𝛼 = ∆ 𝑣 𝑛 − ∆ 𝑣 𝑅𝑒𝑓 𝑐 Vertical velocity measured in sensor n Vertical velocity measured in reference sensor Vehicle’s horizontal velocity 11 TSD for Pavement Condition Daniel Martínez Otero / University College Dublin
  • 12. • A simple Winkler model is able to model the characteristics of the road. • Two key parameters are considered: Young Modulus (E) and Pavement Stiffness (Kp) Winkler model 12 TSD for Pavement Condition Daniel Martínez Otero / University College Dublin
  • 13. TSD for Bridge Condition TSD for Bridge Condition Daniel Martínez Otero / University College Dublin 13
  • 14. Curvature Methods κℎ𝑒𝑎𝑙𝑡ℎ𝑦(𝑥) = 𝑀(𝑥) 𝐸𝐼 κ 𝑑𝑎𝑚𝑎𝑔𝑒𝑑(𝑥) = 𝑀(𝑥) 𝐸𝐼𝑟𝑒𝑑 TSD for Bridge Condition Daniel Martínez Otero / University College Dublin 14
  • 15. Instantaneous Curvature • In a moving reference situation this curvature cannot be calculated using only one sensor. • Instantaneous Curvature (IC) is calculated using three different sensors. IC x, 𝐭 = v x−∆x,𝐭 −2v x,𝐭 +v x+∆x,𝐭 ∆x2 TSD for Bridge Condition Daniel Martínez Otero / University College Dublin 15
  • 16. Deflection Contour Plot with IC calculation TSD for Bridge Condition Daniel Martínez Otero / University College Dublin 16
  • 17. Contour Plot with IC calculation TSD for Bridge Condition Daniel Martínez Otero / University College Dublin 17
  • 18. Rate of Instantaneous Curvature • Same idea is used for relative velocities (q). • Rate of Instantaneous Curvature (RIC) is defined similar to IC. RIC x, 𝐭 = q x−∆x,𝐭 −2q x,𝐭 +q x+∆x,𝐭 ∆x2 q = v 𝑏𝑟𝑖𝑑𝑔𝑒 − v 𝑣𝑒ℎ𝑖𝑐𝑙𝑒 TSD for Bridge Condition Daniel Martínez Otero / University College Dublin 18
  • 19. Rate of Instantaneous Curvature TSD for Bridge Condition Daniel Martínez Otero / University College Dublin 19
  • 20. Damage Indicator for Bridge Condition • Moving Average Difference (MAD): MAD x = 1 Z n=− (Z−1)×L 2f (Z−1)×L 2f RICDamaged (x+n)− 1 Z n=− (Z−1)×L 2f (Z−1)×L 2f RICHealthy(x+n) min RICHealthy × 100 (%) Z is the number of points for the moving average. f is the measuring sampling frequency of the sensors. L is the length of the bridge. TSD for Bridge Condition Daniel Martínez Otero / University College Dublin 20
  • 21. MovingAverage Difference TSD for Bridge Condition Daniel Martínez Otero / University College Dublin 21
  • 22. Summary TSD for Bridge Condition Daniel Martínez Otero / University College Dublin 22
  • 23. Conclusions Conclusions Daniel Martínez Otero / University College Dublin 23 • Pavement under TSD can be modelled with a simple Winkler model with reasonable accuracy. • Curvature methods have great potential in drive-by monitoring. • Relative velocities can be used in bridge damage detection. • Moving Average Difference (MAD) has the ability of locate damage on bridges.
  • 24. Thank you for your attention Pavement Condition Measurement at High Speed Using a TSD Daniel Martínez Otero / University College Dublin 24 This project has received funding from the European Union’s Horizon 2020 research and innovation programme under the Marie Sklodowska-Curie grant agreement No. 642453