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45.4 Application in Structures
In this section, we present an example of
modeling with significant analytical accuracy,
and discuss the application of the SEA method
for structures.
45.4.1 Application for Prediction
of Noise in a Tractor Cabin
Figure 45.3 shows a model of the tractor cabin.
This figure shows that the cabin consists of a
floor, a door, a ceiling, and other components.
Figure 45.4 presents the power flow relationships
within the cabin [9,10].
FIGURE 45.6 The configuration of the building.
42
1
2 3
4
5
6
7
8
9
10
11
12
13
14 15
16
17 18
19
20
39
40
30
29
25
26
32
31
28
24
38
23 37
22
27
21
36
34
35 41
33
FIGURE 45.7 The power flow relationships between structural subsystems in the entire building.
70
65
55
50
45
40
125 160 200 250 315 400 500 630 800 1000 1250
Frequency [Hz]
Experimental Value
Analytical Value
Sound Pressure Level [dB]
FIGURE 45.5 Results of estimating the sound pressure
level in a cabin.
Statistical Energy Analysis 45-7
© 2005 by Taylor & Francis Group, LLC
The results obtained for the cabin are shown in Figure 45.5. According to this figure, the disagreement
between the computation and the measurement was found about 2 dB in the medium- to high-frequency
band.
45.4.2 Application for Prediction of Noise and Vibration in a Building
Consider a two-story laboratory reinforced with
concrete [11]. The building configuration is shown
in Figure 45.6. This building comprises a driving
room, an acoustical laboratory room, a computer
room, a measurement room, an equipment room,
and others.
We modeled the structural subsystem using
I-, L-, or T-type connected points, and the
acoustic subsystem as an element shown in
Figure 45.6.
The SEA model constructed in this manner is
composed of 61 elements, and has 244 connecting
points. Subsystems 1 to 17 and subsystems 19 to 42
are concrete components. Subsystem 18 and
subsystems 43 to 48 are plasterboard components;
subsystems 49 to 55 are room components; and subsystems 56 to 61 are cavity components. For example,
Figure 45.7 shows the power flow relationships between structural subsystems in the entire building,
while Figure 45.8 shows them in the acoustical laboratory room. Here, the thin-dotted, dotted, and solid
lines indicate the I-, L-, and T-type combinations, respectively. Subsystem 53 is the room component,
and it is connected with all structural components shown in Figure 45.8. The plasterboards located
between the computer room and the measurement room are considered as a partition; therefore,
connections between subsystem 49 and subsystems 56 to 59 (cavity components), and subsystem 50 and
subsystems 60 and 61 (cavity components) are derived from nonresonant modes.
The results obtained for some other rooms are shown in Figure 45.9. Computing accuracy in
this building is worse than in the cabin because the structure of this building is complicated, although
the differences between the computed values and the measured values were approximately 4 dB in the
medium- to high-frequency band.
The computations take approximately 10 sec, so the workload on the personal computer is quite light.
53
42
4
5
37
23
24
28
14
15
31 6 7 8
10
9
38
FIGURE 45.8 The power flow relationships in the acoustical laboratory room.
Frequency [Hz]
Sound Pressure Level [dB]
Re : 2×10−5 [Pa] 20
30
50
60
70
31.5 63 125 250 500 1000
40
Experimental Value
Analytical Value
FIGURE 45.9 Estimated sound pressure level results
for other rooms.
45-8 Vibration and Shock Handbook
© 2005 by Taylor & Francis Group, LLC
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