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8/3/2019 HoareLeaPresentation -NoiseIssuesBath
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Importance of technicalresearch in long-distance
sound propagation
Andrew Peplow
Andrew Bullmore
Contact emails: [email protected] [email protected]
A C O U S T I C S
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warns of danger
provides information on surroundings
allows us to communicate and learn
enjoyment of recreational sound (music)
Why do we want to hear sound ?
Image courtesy Bruel & Kjaer
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Why do we not want to hear noise ?
lowers quality of life causes annoyance
interferes with work and ability to learn
damages health
Image courtesy Bruel & Kjaer
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When does sound become noise ?
depends on individual
depends on activity of individual
depends on attitude of individual
depends on hearing acuity of individual
depends on level of noise
depends on character of noise
Image courtesy Bruel & Kjaer
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The human auditory field
Threshold of hearing
Please click on small pictures to hear audio samples or anywhere on main figure to
hear pure tones at 200Hz, 1000Hz, 2000Hz and 10,000Hz
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LAeq,T Equivalent continuous noise level. The continuous noise level over the assessment time
period, T, that would result in the same total sound energy at the assessment location as
produced by the actual time varying sound. The LAeq,T tends towards the peaks in the time
varying noise.
LA90,T
Background noise level. The noise level exceeded for 90% of the time over the assessment
time period, T. The LA90,T tends towards the troughs in the time varying noise and thus
provides a measure of the typical lower level of noise that will always be present to mask out
any specific source of noise introduced into the noise environment
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5456
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62
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Time (125ms per sample, total time = 1 minute)
S
oundpressurelevel,dB(A)
LAeq,T = 44 dB
LA90,T = 34 dB
Sample plot showing the time varying sound pressure level measured over a minute long period
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40
45
50
55
60
65
70
Time (5 seconds per gridline)
Soundpressurelevel,d
B(A)
LAeq,T = 57.2dB
LA90,T = 56.8dB
LAeq,T versus LA90,T
For a steady noise environment, such as that at some distance from a busy motorway, the LAeq,T will
be similar to the LA90,T, although it will always be higher
Please click anywhere on chart to hear the noise, or on picture to see and hear noise
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40
45
50
55
60
65
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Time (5 seconds per gridline)
Soundpressurelevel,dB(A)
LAeq,T = 57.2dB
LA90,T = 51.0dB
LAeq,T versus LA90,T
For a variable noise environment, such as that close by a road with distinct passing vehicles, the
LAeq,T will be significantly higher than the LA90,T
Please click anywhere on chart to hear the noise, or on picture to see and hear noise
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The subjective perception of specific sounds
The two previous traffic noise examples (shown together below for direct comparison) have the same
LAeq,T noise levels but quite different temporal characteristics, as evidenced by the differences in their
respective LA90,T levels. Thus the subjective perception of the same specific noise introduced into each
of the two different environments may be quite different.
Please click anywhere on chart to hear the combined noise from distant and close traffic
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55
60
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Time (5 seconds per gridline)
Soundpressurelevel,dB(A
)
Distant
traffic
Close by
traffic
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40
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50
55
60
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Time (5 seconds per gridline)
Soun
dpressurelevel,dB(A)
LAeq,T = 54.9dB
LA90,T = 51.2dB
The subjective perception of specific sounds
As an example, the sound of kart racing activity is now introduced into the two different environments.
The following figure shows that the LAeq,T of the kart noise is 54.9 dB. This is around 2 dB(A) lower than
the LAeq,T of both the more constant in level distant traffic noise case and the more variable in levelclose by traffic noise case
Please click anywhere on chart to hear the kart noise
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The subjective perception of specific sounds
The preceding examples have considered the effects on subjective audibility of different temporal
characteristics of the existing (residual) sound field. The following example shows the effect of
introducing the same kart noise into environments with the same (steady) noise environment, but with
different levels of steady noise
Please click anywhere on the relevant traffic noise label to the right of the chart to hear the kart
noise together with the constant traffic noise at the stated level
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Time (5 seconds per gridline)
So
undpressurelevel,dB(A)
Traffic noise
Kart noise
Traffic noise
+ 5dB
Traffic noise
- 10dB
Traffic noise
+ 5dB
Traffic noise
Traffic noise 10 dB
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0
10
20
30
40
50
60
70
20Hz
25Hz
31.5
Hz
40Hz
50Hz
63Hz
80Hz
100Hz
125Hz
160Hz
200Hz
250Hz
315Hz
400Hz
500Hz
630Hz
800Hz
1kH
z
1.25
kHz
1.6kH
z
2kH
z
2.5kH
z
3.15
kHz
4kH
z
5kH
z
6.3kH
z
8kH
z
10kHz
12.5
kHz
16kHz
Third octave band centre frequencies, Hz
Thirdoctavebandsoundpressurelevels,d
BKart NoiseAmbient Low Frequency Bird Song
Third octave band frequency analysis
Please click on coloured labels at top of chart to hear recorded noise in that frequency range
Ambient Low Frequency Kart Noise Bird Song
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54
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62
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Time (125ms per sample, total time = 1 minute)
Soundpressur
elevel,dB(A)
LAeq,T = 44 dB
LA90,T = 34 dB
Please click on chart to hear recorded noise in the upper frequency range
Time history of upper frequency noise (predominantly bird song) only
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24
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30
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4244
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54
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62
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Time (10ms per sample, total time = 1 minute)
Soundpressurelevel,dB(A)
LAeq,T = 52 dB
LA90,T = 47 dB
Please click on chart to hear recorded noise in the mid frequency range
Time history of mid frequency noise (predominantly karts) only
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24
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2830
32
34
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40
4244
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50
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54
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60
62
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Time (125ms per sample, total time = 1 minute)
Soundpressur
elevel,dB(A)
LAeq,T = 52 dB
LAeq,T = 44 dB
Please click on chart to hear recorded noise in the combined frequency ranges
Comparison of mid (top trace) and upper (lower trace) frequency noise
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Background noise and wind farms
background noise levels often fall below 30dB(A)
noise levels also vary with wind speed
Measured background noise levels - quiet daytime
y = 0.2603x2
- 0.0533x + 21.225
R2
= 0.7092
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20
30
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50
60
0 2 4 6 8 10 12 14
10m height wind speed, m/s
Soundpressurelevel,LA90
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Ground effect as a source of uncertainty
Hard paving, concrete, etc. G = 0.0 39 dB(A)
Mixed - hard and porous ground G = 0.5 37 dB(A)
Porous - ground suitable for vegetation G = 1.0 35 dB(A)
35 dB(A) to 39 dB(A)(ground effect only)
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Background Sound Variability
Distance from source
Noiselevel,d
B
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Industry Sound Variability
Distance from source
Noiselevel,dB
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Distance from source
Noiselevel,d
B
Uncertainty and Potential Risk
critical region = risk
RAY TRACING & PARABOLIC EQUATION METHODS
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RAY TRACING & PARABOLIC EQUATION METHODS
TWO MOST POPULAR METHODS
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343 343. 5 344 344. 50
5
10
15
20
25
30
35
40
Sound speed (m/s)
Height(m)
0 100 200 300 400 500 600 700 800 900 1000
Distance (m)
S R
Propagation effects. Wind or Temp term included
in sound speed profileSound shadow region results under
temperature lapse and/or upwind conditions
Result is large decreases over neutral of
typically -10dB(A) to -15dB(A) coupled with
highly variable noise level
Sound enhancement results due to multiple paths
under temperature inversion and/or downwind
conditions
Result is small increases over neutral
of typically +1dB(A) to +3dB(A) and much morestable noise level
Barrier effects of topographical screening can be
greatly reduced compared with the neutral case
Sound enhancement at receiver due
to multiple source-receiver paths
Sound energy enters shadow
region via turbulent scattering
335 340 3450
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50
60
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80
90
100
Sound speed (m/s)
Height(m)
0 200 400 600 800 1000 12000
10
20
30
40
50
60
70
80
90
100
Distance (m)
Limiting ray
Shadow
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Benefits of using Parabolic Equation models
can aid understanding of complex effects
(e.g. linear/logarithmic sound speed gradients)
can provide guidance as to potential range of noise levels for a
given range of input parameters
can serve as benchmarks for testing the output of engineering
type models
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ATTENUATION DECREASE IN NOISE LEVEL
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ATTENUATION DECREASE IN NOISE LEVEL
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Low-level source. Difference Ray and PE
Ray tracing does not include surface wave ???
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Raspet, JASA, 1991
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Benefits of using Asymptotics
can provide understanding of mechanisms of complex physicaleffects (e.g. linear/logarithmic sound speed gradients,
impedance)
can provide guidance as to potential decay rate of noise levels
against homogeneous, no wind, conditions.
p ~ Z / (kr) squared in homogeneous conditions, Real(Z) > 0.
can serve as a benchmark for testing the output of engineering
type long-range models
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Offer two MSc projects:
PARABOLIC EQUATION METHODS
ASYMPTOTICS
A C O U S T I C S