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Mechanical Systems
and
Signal ProcessingMechanical Systems and Signal Processing 20 (2006) 15371571
A comparative experimental study on the use of acoustic
emission and vibration analysis for bearing defect identification
and estimation of defect size
Abdullah M. Al-Ghamda, David Mbab,
aMechanical Services Shops Department, Saudi Aramco, Dhahran, Saudi ArabiabSchool of Engineering, Cranfield University, Building 52, Cranfield, Bedfordshire MK43 0AL, UK
Received 27 July 2004; received in revised form 20 October 2004; accepted 24 October 2004
Available online 19 February 2005
Abstract
Vibration monitoring of rolling element bearings is probably the most established diagnostic technique
for rotating machinery. The application of acoustic emission (AE) for bearing diagnosis is gaining ground
as a complementary diagnostic tool, however, limitations in the successful application of the AE techniquehave been partly due to the difficulty in processing, interpreting and classifying the acquired data.
Furthermore, the extent of bearing damage has eluded the diagnostician. The experimental investigation
reported in this paper was centred on the application of the AE technique for identifying the presence and
size of a defect on a radially loaded bearing. An experimental test rig was designed such that defects of
varying sizes could be seeded onto the outer race of a test bearing. Comparisons between AE and vibration
analysis over a range of speed and load conditions are presented. In addition, the primary source of AE
activity from seeded defects is investigated. It is concluded that AE offers earlier fault detection and
improved identification capabilities than vibration analysis. Furthermore, the AE technique also provided
an indication of the defect size, allowing the user to monitor the rate of degradation on the bearing;
unachievable with vibration analysis.
r 2005 Elsevier Ltd. All rights reserved.
Keywords: Acoustic emission; Bearing defect; Condition monitoring; Defect size; Vibration analysis
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www.elsevier.com/locate/jnlabr/ymssp
0888-3270/$ - see front matter r 2005 Elsevier Ltd. All rights reserved.
doi:10.1016/j.ymssp.2004.10.013
Corresponding author. Tel.: +44 1234 754681.
E-mail address: [email protected] (D. Mba).
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1. Introduction
Acoustic emissions (AEs) are defined as transient elastic waves generated from a rapid release
of strain energy caused by a deformation or damage within or on the surface of a material [1]. Inthis particular investigation, AEs are defined as the transient elastic waves generated by the
interaction of two surfaces in relative motion. The interaction of surface asperities and
impingement of the bearing rollers over the seeded defect on the outer race will generate AEs. Due
to the high-frequency content of the AE signatures typical mechanical noise (less than 20 kHz) is
eliminated.
2. Bearing defect diagnosis and AEs
There have been numerous investigations reported on applying AE to bearing defect diagnosis.Roger [2] utilised the AE technique for monitoring slow rotating anti-friction slew bearings on
cranes employed for gas production. In addition, successful applications of AE to bearing
diagnosis for extremely slow rotational speeds have been reported [3,4]. Yoshioka and Fujiwara
[5,6] have shown that selected AE parameters identified bearing defects before they appeared in
the vibration acceleration range. Hawman et al. [7] reinforced Yoshiokas observation and noted
that diagnosis of defect bearings was accomplished due to modulation of high-frequency AE
bursts at the outer race defect frequency. The modulation of AE signatures at bearing defect
frequencies has also been observed by other researchers [810]. Morhain et al. [11] showed
successful application of AE to monitoring split bearings with seeded defects on the inner and
outer races.
This paper investigates the relationship between AE r.m.s. amplitude and kurtosis for a rangeof defect conditions, offering a more comparative study than is presently available in the public
domain. Moreover, comparisons with vibration analysis are presented. The source of AE from
seeded defects on bearings, which has not been investigated to date, is presented showing
conclusively that the dominant AE source mechanism for defect conditions is asperity contact.
Finally, a relationship between the defect size and AE burst duration is presented, the first known
detailed attempt.
3. Experimental test rig and test bearing
The bearing test rig employed for this study had an operational speed range of 104000 rpm
with a maximum load capability of 16 kN via a hydraulic ram. The test bearing employed was a
Cooper split-type roller bearing (01B40MEX). The split-type bearing was selected as it allowed
defects to be seeded onto the races, furthermore, assembly and disassembly of the bearing was
accomplished with minimum disruption to the test sequence, see Fig. 1. Characteristics of the test
bearing (Split Cooper, type 01C/40GR) were:
Internal (bore) diameter, 40 mm.
External diameter, 84 mm.
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Diameter of roller, 12 mm.
Diameter of roller centers, 166 mm.
Number of rollers, 10.
Based on these geometric properties the outer race defect frequency was determined at 4.1X (4.1
times the rotation shaft speed). The layout of the test rig is illustrated in Fig. 2, with the load zoneat top-dead-centre.
4. Data-acquisition system and signal processing
The transducers employed for vibration and AE data acquisition were placed directly on the
housing of the bearing, see Fig. 1. A piezoelectric-type AE sensor (Physical Acoustic Corporation
type WD) with an operating frequency range of 1001000 kHz was employed whilst a resonant-
type accelerometer, with a flat frequency response between 10 and 8000 Hz (Model 236 Isobase
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Fig. 1. Bearing test rig.
Fig. 2. Test rig layout.
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accelerometer, Endevco Dynamic Instrument Division) was used for vibration measurement.
Pre-amplification of the AE signal was set at 40 dB. The signal output from the pre-amplifier was
connected (i.e. via BNC/coaxial cable) directly to a commercial data-acquisition card. The
broadband piezoelectric transducer was differentially connected to the pre-amplifier so as toreduce electromagnetic noise through common mode rejection. This acquisition card provided a
sampling rate of up to 10 MHz with 16-bit precision giving a dynamic range of more than 85 dB.
In addition, anti-aliasing filters (100 kHz1.2 MHz) were built into the data acquisition card. A
total of 256,000 data points were recorded per acquisition (data file) at a sampling rates of 2 MHz,
8 and 10 MHz, dependent on simulation. Twenty (20) data files were recorded for each simulated
case, see experimental procedure. The acquisition of vibration data was sampled at 2.5 kHz for a
total of 12,500 data points.
Whilst numerous signal processing techniques are applicable for the analysis of acquired data,
the authors have opted for simplicity in diagnosis, particularly if this technique is to be readily
adopted by industry. The AE parameters measured for diagnosis in this particular investigationwere amplitude, r.m.s. and kurtosis. These were compared with identical parameters from
vibration data. It is worth stating that the selected parameters for AE diagnosis are also typical
for vibration analysis.
The most commonly measured AE parameters for diagnosis are amplitude, r.m.s. energy,
counts and events [12]. Counts involve determining the number of times the amplitude exceeds a
preset voltage (threshold level) in a given time and gives a simple number characteristic of the
signal. An AE event consists of a group of counts and signifies a transient wave. Tan [13] cited a
couple of drawbacks with the conventional AE count technique. This included dependence of the
count value on the signal frequency. Secondly, it was commented that the count rate was
indirectly dependent upon the amplitude of the AE pulses.
By far the most prominent method for vibration diagnosis is the Fast Fourier Transform. Thishas the advantage that a direct association with the characteristics of rotating machine can be
obtained. Other vibration parameters include peak-to-peak, zero-to-peak, r.m.s. crest factor
and kurtosis. The drawback with amplitude parameters is that they can be influenced by phase
changes and spurious electrical spikes. The kurtosis value increases with bearing defect severity
however, as severity worsens the kurtosis value can reduce. The r.m.s. parameter is a measure of
the energy content of the signal and is seen as a more robust parameter. However, whilst r.m.s.
may show marked increases in vibration with degradation, failures can occur with only a slight
increase or decrease in levels. For this reason r.m.s. measurement alone is sometimes insufficient.
5. Experimental procedure
Two test programmes were undertaken.
An investigation to ascertain the primary source of AE activity from seeded defects on bearings
was undertaken, in addition to determining the relationship between defect size, AE and
vibration activity. In an attempt to identify the primary source of AE activity, a surface
topography (Form Talysurf 120L; stylus used had a 2 mm radius diamond tip) of the various
defects was taken. Furthermore, two types of defect conditions were simulated; firstly, a seeded
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defect with a surface discontinuity that did not result in material protruding above the average
surface roughness of the outer race. The second defect type resulted in material protrusions that
were clearly above the average surface roughness.
The second test programme aimed to establish a correlation between AE activity withincreasing defect size. This was accomplished by controlled incremental defect sizes at a fixed
speed.
Prior to defect simulations for all test programmes, baseline, or defect free, recordings were
undertaken for 12 running conditions; four speed (600, 1000, 2000 and 3000 rpm) and three load
conditions (0.1, 4.43 and 8.86 kN). Defects were simulated with the use of an engraving machining
employing a carbide tip.
6. Test programme 1: AE source identification and defects of varying severities
Five test conditions of varying severities were simulated on the outer race of the test bearing
which was positioned in the load zone; top-dead-centre for this particular test-rig configuration,
see Table 1. In addition, the nomenclature used to label all test conditions is detailed in Table 1.
The test conditions were:
Baseline or defect-free condition in which the bearing was operated with no defect on the outer-
race. Fig. 3 shows a visual condition of the race and a surface roughness map (maximum
0.5mm).
A point defect engraved onto the outer race which was approximately 0.85 0.85 mm2, see
Fig. 4. This defect condition had material of the outer race protruding approximately 4 mm
above the bearing maximum surface roughness.
A line defect, approximately 5.6 1.2 mm2, see Fig. 5.
A rough defect, approximately 17.5 9.0 mm2, see Fig. 6.
A smooth defect in which a surface discontinuity, not influencing the average surface
roughness, was simulated. In this particular instance a grease hole on the outer race matched
the requirements, see Fig. 7. From Fig. 7 it is evident that the point of discontinuity of the
surface does not have a protrusion above the surface roughness as evident for the point or
line defect conditions. The main purpose of this simulation is to observe if any changes in the
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Table 1Notation for test programme 1 with seeded defect dimensions
Test programme-1: defects
of different severities
Defect type (WL) mm2 Speed (rpm) Load (kN)
N Noise (No defect) S1 600 L0 0.1
SD Smooth defect S2 1000 L1 4.43
PD Point defect (0.850.85) S3 2000 L2 8.86
LD Line defect (5.6 1.2) S4 3000
RD Big rough defect (17.59.0)
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load distribution will lead to generation or changes in AE activity in comparison to a defect-free
condition.
All defects were run under four speeds (600, 1000, 2000 and 3000 rpm) and three different loads
(0.1, 4.43 and 8.86 kN). It must be noted that the defect length is along the race in the direction of
the rolling action and the defect width is across the race.
7. Test programme 2: defects of varying size
For this particular test programme, two experiments (E1 and E2) were carried out to
authenticate observations relating AE to varying defect sizes. Each experiment included seven
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-4.00E-03
-3.00E-03
-2.00E-03
-1.00E-03
0.00E+00
1.00E-03
2.00E-03
3.00E-03
4.00E-03
5.00E-03
Distance Along the Race
Millimeter
0.85 mm
Fig. 4. Surface profile of point defect condition.
-2.00E-03
-1.50E-03
-1.00E-03
-5.00E-04
0.00E+00
5.00E-04
1.00E-03
1.50E-03
2.00E-03
Distance Along the Race
Millimeters
Fig. 3. Surface profile of defect-free condition.
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defects of different lengths and widths, see Table 2. A sample defect is shown in Fig. 8. In
Experiment 1 (E1), a point defect (D1) was increased in length in three steps (D2D4) and then
increased in width in three more steps (D5D7). However, in Experiment 2 (E2), a point defect
was increased in width and then in length interchangeably from D1 to D7. Both experiments wererun at 2000 rpm and at a load of 4.4 kN. The AE sampling rates for the first and second
experiments are 8 and 10 MHz, respectively. In Experiment 2, vibration was acquired in addition
to AE for comparative purposes.
8. Analysis procedure
If the defects simulated were to produce AE transients, as each rolling element passed the
defect, it was envisaged that the AE bursts would be detected at a rate equivalent to the outer race
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Fig. 6. Rough defect condition.
-2.50E-03
-2.00E-03
-1.50E-03
-1.00E-03
-5.00E-04
0.00E+00
5.00E-04
1.00E-03
1.50E-03
2.00E-03
Distance Along the Race
Millimeters
1.2 mm
Fig. 5. Surface profile of a line defect condition.
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defect frequency (4.1X). In addition, it was also anticipated that the defect frequency would be
observed in the vibration frequency range.
For test programme 1 (defects of different severities) AE in time domain and vibrations in
frequency domain were analysed. Furthermore, the AE and vibration r.m.s. maximum amplitude
and kurtosis values were calculated. Approximately 20 AE data files were captured per fault
simulated. Each data file was equivalent to one, two, four and six revolutions at speeds of 600,
1000, 2000 and 3000 rpm, respectively. Every AE data file (for all simulations) was broken into
sections equivalent to one revolution. For instance, at 2000 rpm the AE data was split into four
equal sections, each representing one shaft revolution.
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Table 2
Notation for test programme 2 with seeded defect dimensions
Test programme 2: defects of different sizes
Experiment 1 Experiment 2
Defect size (width length) mm2 Defect size (width length) mm2
E1-D0 No defect E2-D0 No defect
E1-D1 0.85 0.85 E2-D1 0.85 1.35
E1-D2 12.95 E2-D2 2. 1.35
E1-D3 17.12 E2-D3 24
E1-D4 115.83 E2-D4 44
E1-D5 3.9815.83 E2-D5 84
E1-D6 8.6615.83 E2-D6 134
E1-D7 13.615.83 E2-D7 1310
-1.00E-02
-8.00E-03
-6.00E-03
-4.00E-03
-2.00E-03
0.00E+00
2.00E-03
4.00E-03
6.00E-03
Distance Along the Race
Millimeter
Defect (Hole) Starts Here
Edge of Defect is Smooth
Fig. 7. Surface profile of a smooth defect condition.
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The diagnostic parameters of r.m.s., etc. were calculated for each shaft revolution and averaged
for all data files. This implied that at 2000 rpm, and for 20 data files, a total of 80 AE r.m.s. values
were calculated and the value presented is the average of the eight values. For vibration analysis,
two data files were acquired for each simulation. This was equivalent to 50, 83, 166 and 250
revolutions per data file at speeds of 600, 1000, 2000 and 3000 rpm, respectively. The exact
procedure for calculating the AE parameters was employed on the vibration data.
For test programme 2 observations of AE burst duration, r.m.s. and amplitude for the various
defect sizes were undertaken. The burst duration was obtained by calculating the duration fromthe point at which the AE response was higher than the underlying background noise level to the
point at which it returned to the underlying noise level. This procedure was undertaken for every
data file and the average value for each simulated case is presented.
9. Data analysis: test programme 1
9.1. Observations of AE time waveform
As already stated the outer race defect frequency was calculated for the various test speeds; 41,69, 137 and 205 Hz at 600, 1000, 2000 and 3000 rpm, respectively. Typical AE and vibration time
waveforms for two different conditions are displayed in Figs. 9 and 10. It was noted that for all
defects conditions, other than the smooth defect, AE burst activity was noted at the outer race
defect frequency. Observations of AE time waveforms from noise and smooth defect conditions
showed random AE bursts that occurred at a rate which could not be related to any machine
phenomenon. Correspondingly, such transient bursts associated with the presence of the defect
were not observed on vibration waveforms, but more interestingly, the outer race defect frequency
was not observed on the frequency spectra of most vibration data, except at one defect condition;
rough defect, 3000 rpm, load 0.1 kN, see Fig. 11.
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Fig. 8. The largest seeded defect, E1-D7, 13.615.83 mm2.
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9.2. Observations of r.m.s. values
The r.m.s. values of AE and vibration signatures for all defect and defect-free conditions
were compared for increasing speeds, see Figs. 12 and 13. For all test conditions, the AE r.m.s.
value increased with increasing the speed at a fixed load. It was also noted that the AE r.m.s.
values of noise and smooth defect were similar while AE r.m.s. values increased with increased
defect severity; point, line and rough defects, respectively. For a fixed speed and variable
load it was observed that in general AE r.m.s. increased with load, which increased also withincreasing defect severity, see Fig. 28 of Appendix B. The vibration r.m.s. values showed a
relatively small increase with increasing defect size, however, a clear increase in vibration
r.m.s. was observed for the rough defect, see Fig. 13. Table 6 in Appendix A highlights the
percentage change of r.m.s. values for different defect sizes, emphasising the sensitivity of AE to
defect size progression, see Figs. 14 and 15. The percentage values presented in Appendix A
and Figs. 14 and 15 were obtained by relating all speed and load defect simulations
to the corresponding speed and load condition for the defect-free (noise) simulation. Figs. 28
and 29 of Appendix B show the vibration and AE r.m.s. values for increasing loads at
fixed speeds.
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Fig. 9. AE time waveforms for all defects at a speed of 1000 rpm and a load 4.43 kN.
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9.3. Observations of maximum amplitude
It was noted that AE max amplitude increased with increasing speed for a fixed load, see
Fig. 16. Also it was evident that as the defect size was increased, the maximum AE amplitude
increased. The maximum AE amplitude increased from noise condition to the point defect and
increased further for the line defect. The maximum amplitude for the rough defect was
comparable to the line defect. Again it was noted that values for noise and smooth conditions
were similar. Vibration amplitude values were similar for all defect conditions except for the
rough defect, see Fig. 17. Table 7 in Appendix A highlights the percentage changes of maximumamplitude values for different defect sizes. These were determined as detailed in the previous
section. Figs. 30 and 31 of Appendix B show the vibration and AE maximum amplitude values for
increasing loads at fixed speeds.
9.4. Observations of kurtosis
Kurtosis is a measure of the peakness of a distribution and is widely established as a good
indicator of bearing health for vibration analysis. For a normal distribution, kurtosis is equal to 3.
The AE kurtosis values for the noise signal (N) and the smooth defect (SD) were approximately
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Fig. 10. Vibration time waveforms for all defects at a speed of 1000 rpm and a load 4.43 kN.
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3, see Fig. 18, as expected for a random distribution. It was noted that as defect size increased
from noise to point to line, the kurtosis values increased accordingly. For the worst defect
condition it was observed that the kurtosis values were lower than for the preceding defect
condition (line defect). This was not unexpected because as the defect condition worsens it is
known that kurtosis values will decrease; Fig. 18 depicts this observation. Kurtosis results for
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Fig. 11. Sample vibration data in the frequency domain.
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vibration showed similar values for all defect simulations apart from the rough defect where a
relative increase was noted, see Fig. 19. Table 8 in Appendix A highlights the change of kurtosis
values for different defect sizes, emphasising the sensitivity of AE to defect size progression. Figs. 32
and 33 of Appendix B show the vibration and AE kurtosis values for increasing loads at fixed speeds.
10. Data analysis: test programme 2
The analysis of this test programme was centred on AE time-domain observations.
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1.00E-03
1.00E-02
1.00E-01
1.00E+00
S1 S2 S3 S4 S1 S2 S3 S4 S1 S2 S3 S4 S1 S2 S3 S4 S1 S2 S3 S4
AEr.m.s.
(volts)
L0
L1
L2
N SD PD LD RD
Fig. 12. AE r.m.s. of different defects at increasing speeds at a fixed load.
0.10
1.00
10.00
S1 S2 S3 S4 S1 S2 S3 S4 S1 S2 S3 S4 S1 S2 S3 S4 S1 S2 S3 S4
Vibrationr.m.s.(volts)
L0
L1
L2
N SD PD LD RD
Fig. 13. Vibration r.m.s. of different defects at increasing speeds at a fixed load.
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10.1. Observations of Experiment 1 (E1)
This experiment included seven defect conditions: D1D4 had a fixed width with increasing
length while defects D4D7 had a fixed length with increasing width; see Table 2. From
observations of the AE time waveforms, AE bursts were clearly evident from defects D4D7, see
Fig. 20. The x-axis in these figures corresponds to one shaft revolution at 2000 rpm. For defects
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-40%
160%
360%
560%
760%
960%
1160%
1360%
S1 S2 S3 S4 S1 S2 S3 S4 S1 S2 S3 S4 S1 S2 S3 S4 S1 S2 S3 S4
%c
hangerelativetodefectfreeconditio
n
L0 L1 L2
N SD PD LD RD
Fig. 14. Percentage change in AE r.m.s.
-10%
40%
90%
140%
190%
240%
290%
340%
390%
440%
S1 S2 S3 S4 S1 S2 S3 S4 S1 S2 S3 S4 S1 S2 S3 S4 S1 S2 S3 S4
%c
hangerelativetodefectfreecondition
N SD PD LD RD
L0 L1 L2
Fig. 15. Percentage change in vibration r.m.s.
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Two conclusions can be drawn, firstly, increasing the defect width increased the ratio of burst
amplitude-to-operational noise (i.e. the burst signal was increasingly more evident above the
operational noise levels, see Fig. 20). Secondly, it was deduced that increasing the defect length
increased the burst duration. To confirm this, a second experiment was performed utilising the
same running conditions but with different defect size combinations. Furthermore, the second test
was undertaken to ensure repeatability, and a new bearing of identical type to that used in
Experiment 1 was employed.
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1.00
10.00
100.00
S1 S2 S3 S4 S1 S2 S3 S4 S1 S2 S3 S4S1 S2 S3 S4S1 S2 S3 S4
VibrationKurtosisVa
lue
L0
L1
L2
N SD PD LD RD
Fig. 19. Vibration kurtosis of different defects at increasing speeds and fixed load.
1.00E+00
1.00E+01
1.00E+02
1.00E+03
S1 S2 S3 S4 S1 S2 S3 S4 S1 S2 S3 S4 S1 S2 S3 S4 S1 S2 S3 S4
AE
KurtosisValue
L0
L2
L5
N SD PD LD RD
Fig. 18. AE kurtosis of different defects at increasing speeds and fixed load.
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10.2. Observations of Experiment 2 (E2)
The difference between this experiment and that reported in the previous section is two-fold.
Firstly, the defect size and arrangement of the seeded defect progression was different from
Experiment 1 and secondly, the AE data captured was sampled at 10 MHz.
Observations of the bursts durations for defects D1D7, see Fig. 22, identified that for defects
D3D7, the burst duration was discernable; these defects had widths of at least 2 mm. It was also
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Fig. 20. Sample AE time wave forms for defects D0D7 (Experiment 1).
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observed that the AE bursts for defects D3D6 (Fig. 23) were similar; these defects had the same
length of 4mm (Table 4). Clearly, when the defect was increased in length from 4 to 10 mm
(D6D7) the burst duration increased dramatically, see Figs. 23 and 24.
A summary of AE burst duration for Experiments 1 and 2 are detailed in Table 5. From Table
5, a linear relation between the burst duration and the defect length is observed, see Fig. 25. Thevariation of this data about the mean was approximately710%.
Observations of vibration measurements in Experiment 2 of test programme 2 failed to locate
the defect source under all simulations but one condition, D3-L1. This was in contrast to AE. The
r.m.s. and maximum amplitude values for AE and vibrations obtained in test programme 2,
Experiment 2, are detailed in Figs. 26 and 27. These were calculated per data file. Again as
reported in test programme 1, AE r.m.s. increased from defect size D1 onwards whilst AE
maximum amplitude values increased from defect size D3, see Figs. 26 and 27. In contrast
vibration r.m.s. and maximum amplitude values have increased for defects D4 onwards, see
Figs. 26 and 27.
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Fig. 21. Burst duration for defect D6 and D7 (Experiment 1).
Table 3
Burst-to-noise ratios for defects of fixed defect length (15.8 mm)
Defect Burst duration (s) Burst amplitude (V) Noise amplitude (V) Burst-to-noise ratio
D4 0.0061 0.13 0.09 1.4:1D5 0.0056 0.18 0.09 2.0:1
D6 0.0056 0.33 0.11 3.0:1
D7 0.0056 0.46 0.10 4.6:1
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Fig. 22. Sample AE time wave-forms for defects D0D7 (Experiment 2).
Table 4
Burst-to-noise ratios for defects with a fixed length (4 mm) and a defect (D7) with an increased length (10 mm)
Defect Burst duration (s) Burst amplitude (V) Noise amplitude (V) Signal-to-noise ratio
D3 0.0018 0.17 0.10 1.7:1
D4 0.0018 0.24 0.09 2.7:1
D5 0.0019 0.32 0.10 3.2:1
D6 0.0019 0.43 0.11 3.9:1
D7 0.0036 0.42 0.11 3.8:1
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ARTICLE IN PRESS
Fig. 23. AE waveform bursts for defects D5D6 (Experiment 2).
Fig. 24. AE waveform burst for defect D7 (Experiment 2).
Table 5
Defect length and width vs. burst duration from Experiments 1 and 2
Exp. Defect Length (mm) Width (mm) Burst duration (s)
2 D3D6 4 4, 8 and 13 0.00185
2 D7 10 13 0.00360
1 D5D7 15.83 4, 9 and 14 0.00564
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11. Discussion
The source of AE for seeded defects is attributed to material protrusions above the surface
roughness of the outer race. This was established as the smooth defect could not be distinguished
from the no-defect condition. However, for all other defects where the material protruded above
the surface roughness, AE transients associated with the defect frequency were observed. As the
defect size increased, AE r.m.s. maximum amplitude and kurtosis values increased, however,
observations of corresponding parameters from vibration measurements were disappointing.
Although the vibration r.m.s. and maximum amplitude values did show changes with defect
condition, the rate of such changes highlighted the greater sensitivity of the AE technique to early
ARTICLE IN PRESS
AE Burst Duration vs. Defect Length
0
2
4
6
8
10
12
14
16
18
0.00185 0.00360 0.00564
Burst Duration
DefectLengthinm
m
Variation 10%
Fig. 25. AE burst duration vs. defect length.
0
0.5
1
1.5
2
2.5
3
D1 D2 D3 D4 D5 D6 D7
Defect
Vibration
Max.
Amplitude(Volts)
0.00E+00
1.00E-01
2.00E-01
3.00E-01
4.00E-01
5.00E-01
6.00E-01
7.00E-01
AEMax.
Amplitude(Volts)
Vibration
AE
Fig. 26. AE maximum amplitude values for Experiment 2, defects D1D7.
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defect detection, see Appendix A. Again, unlike vibration measurements, the AE transient bursts
could be related to the defect source whilst the frequency spectrum of vibration readings failed in
the majority of cases to identify the defect frequency or source. Also evident from this
investigation is that AE levels increase with increasing speed and load. It should be noted that
further signal processing could be applied to the vibration data in an attempt to enhance defectdetection. Techniques such as demodulation, band-pass filtering, etc. could be applied though
these were not employed for this particular investigation. The main reason for not applying
further signal processing to the vibration data was to allow a direct comparison between the
acquired AE and vibration signature. From the results presented two important features were
noted; firstly, AE was more sensitive than vibration to variation in defect size, and secondly, that
no further analysis of the AE response was required in relating the defect source to the AE
response, which was not the case for vibration signatures.
The relationship between defect size and AE burst duration is a significant finding. In the longer
term, and with further research, this offers opportunities for prognosis. AE burst duration was
directly correlated to the seeded defect length (along the race in the direction of the rolling action)whilst the ratio of burst amplitude to the underlying operational noise levels was directly
proportional to the seeded defect width.
The variation of all data presented for test programmes 1 and 2 are detailed in Tables 911 in
Appendix C and Tables 1214 in Appendix D. The standard deviation and coefficient of variation
(CV) for all parameters presented in the paper are detailed. The CV is a measure of the relative
dispersion in a set of measurements. From Appendix C, it was noted that the average CV for
r.m.s. maximum amplitude and kurtosis for AE was 17%, 43% and 73%, respectively.
Correspondingly the average CV for equivalent vibration parameters was 11%, 26% and 43%.
This showed that the kurtosis measurements/calculations had a greater variability about the
ARTICLE IN PRESS
0
0.2
0.4
0.6
0.8
1
1.2
D1 D2 D3 D4 D5 D6 D7
Defect
VibrationRMS(Volts)
0.00E+00
2.00E-02
4.00E-02
6.00E-02
8.00E-02
1.00E-01
1.20E-01
AERMS(Volts)
Vibration
AE
Fig. 27. Vibration r.m.s. values for Experiment 2, defects D1D7.
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average value than r.m.s. and maximum amplitude. For test programme 2 the CV was less than
20% for AE parameters and just over 30% for vibration parameters.
12. Conclusion
It has been shown that the fundamental source of AE in seeded defect tests was due to material
protrusions above the mean surface roughness. Also, AE r.m.s. maximum amplitude and kurtosis
have all been shown to be more sensitive to the onset and growth of defects than vibration
measurements. A relationship between the AE burst duration and the defect length has been
presented.
Appendix A
The percentage of r.m.s. values for different defect sizes, emphasising the sensitivity of
AE to defect size progression is shown in Table 6. Similarly, percentage changes in AE,
vibration maximum amplitude values, vibration and AE kurtosis values are shown in Tables 7
and 8.
ARTICLE IN PRESS
Table 6
Percentage changes in vibration and AE r.m.s. values
AE (% change) L0 L1 L2 VIB (% change) L0 L1 L2
N S1 0 0 0 N S1 0 0 0
S2 0 0 0 S2 0 0 0
S3 0 0 0 S3 0 0 0
S4 0 0 0 S4 0 0 0
SD S1 6 22 13 SD S1 5 1 1
S2 20 15 22 S2 6 14 0
S3 141 63 12 S3 4 12 5
S4 150 12 10 S4 16 12 0
PD S1 371 24 27 PD S1 4 4 0
S2 54 7 30 S2 27 3 10
S3 148 89 36 S3 13 34 36S4 194 124 54 S4 72 35 44
LD S1 170 135 35 LD S1 2 23 8
S2 383 210 49 S2 17 26 3
S3 871 590 212 S3 44 52 21
S4 1313 479 344 S4 172 34 34
RD S1 284 223 237 RD S1 134 251 162
S2 371 189 147 S2 161 343 286
S3 843 446 353 S3 192 376 339
S4 1048 504 458 S4 238 172 143
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ARTICLE IN PRESS
Table 7
Percentage changes in AE and vibration maximum amplitude values
AE (% change) L0 L1 L2 VIB (% change) L0 L1 L2
N S1 0 0 0 N S1 0 0 0
S2 0 0 0 S2 0 0 0
S3 0 0 0 S3 0 0 0
S4 0 0 0 S4 0 0 0
SD S1 13 23 20 SD S1 3 16 5
S2 11 17 9 S2 6 3 6
S3 90 61 12 S3 10 17 8
S4 75 19 10 S4 9 22 5
PD S1 992 23 41 PD S1 4 8 3
S2 242 72 41 S2 16 4 11
S3 347 319 199 S3 9 30 27
S4 262 205 172 S4 71 37 40LD S1 918 539 262 LD S1 21 27 7
S2 1726 664 275 S2 39 37 10
S3 3250 1839 692 S3 89 67 30
S4 3546 1264 1026 S4 159 44 34
RD S1 1652 732 1250 RD S1 110 302 186
S2 1951 376 378 S2 147 330 301
S3 3681 883 482 S3 209 288 260
S4 2992 754 579 S4 264 155 115
Table 8
Percentage changes in vibration and AE kurtosis values
AE (% change) L0 L1 L2 VIB (% change) L0 L1 L2
N S1 0 0 0 N S1 0 0 0
S2 0 0 0 S2 0 0 0
S3 0 0 0 S3 0 0 0
S4 0 0 0 S4 0 0 0
SD S1 6 10 7 SD S1 16 29 18
S2 8 14 23 S2 3 17 7
S3 16 1 19 S3 9 7 22
S4 29 27 10 S4 4 11 18
PD S1 750 158 174 PD S1 18 6 8
S2 328 270 479 S2 3 42 12S3 190 575 664 S3 6 10 15
S4 37 98 336 S4 2 11 20
LD S1 1999 1291 965 LD S1 8 11 20
S2 2303 932 916 S2 142 44 57
S3 1839 1418 1201 S3 175 13 10
S4 974 861 1073 S4 95 25 6
RD S1 3112 864 2995 RD S1 24 84 78
S2 2637 213 328 S2 39 71 43
S3 2136 352 129 S3 31 25 30
S4 837 178 109 S4 25 262 363
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Appendix B
Figs. 28 and 29 show the AE and vibration r.m.s. of different defects for increas-
ing loads at a fixed speed. Similarly, Figs. 30 and 31 show the vibration and AE
ARTICLE IN PRESS
1.00E-03
1.00E-02
1.00E-01
1.00E+00
L0 L1 L2 L0 L1 L2 L0 L1 L2 L0 L1 L2 L0 L1 L2
AEr.m.s.
(vo
lts)
S1 S2 S3 S4
N SD PD LD RD
Fig. 28. AE r.m.s. of different defects at increasing loads at a fixed speed.
0.10
1.00
10.00
L0 L1 L2 L0 L1 L2 L0 L1 L2 L0 L1 L2 L0 L1 L2
Vibrationr.m.s.
(volts)
N SD PD LD RD
S1 S2 S3 S4
Fig. 29. Vibration r.m.s. of different defects at increasing loads at a fixed speed.
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maximum amplitude values for increasing loads at a fixed speed. AE and vibration
kurtosis values of different defects at increasing loads at a fixed speed are shown in Figs. 32
and 33.
ARTICLE IN PRESS
0.01
0.10
1.00
10.00
L0 L1 L2 L0 L1 L2 L0 L1 L2 L0 L1 L2 L0 L1 L2
AEMaximumA
mp
litude(volts)
N SD PD LD PD
S1 S2 S3 S4
Fig. 30. AE max amplitude of different defects at increasing loads and fixed speed fixed load.
0.10
1.00
10.00
L0 L1 L2 L0 L1 L2 L0 L1 L2 L0 L1 L2 L0 L1 L2
VibrationMaxAmplitude(volts)
N SD PD LD RD
S1 S2 S3 S4
Fig. 31. Vibration max amplitude of different defects at increasing loads and fixed speed.
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Appendix C
The variation of all data, i.e. r.m.s., maximum amplitude, and kurtosis for test programme 1 are
presented in Tables 911, respectively. The standard deviation and CV for all parameters
presented in the paper are detailed.
ARTICLE IN PRESS
1.00E+00
1.00E+01
1.00E+02
1.00E+03
L0 L1 L2 L0 L1 L2 L0 L1 L2 L0 L1 L2 L0 L1 L2
AEKurtosisValue
N SD PD LD RD
S1 S2 S3 S4
Fig. 32. AE kurtosis of different defects at increasing loads and fixed speed.
1.00
10.00
100.00
L0 L1 L2 L0 L1 L2 L0 L1 L2 L0 L1 L2 L0 L1 L2
VibrationKurtosisValue
N SD PD LD RD
S1 S2 S3 S4
Fig. 33. Vibration kurtosis of different defects at increasing loads and fixed speed.
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ARTICLE IN PRESS
Table9
Mean,standarddeviationand
coefficientofvariationforalltestconditions:r.m.s.
Key:-
Mean
S.
De
viation
CoefficientofVariation%
AERMS
L0
L1
L2
VibrationRMS
L0
L1
L2
N
S1
0.0
0208
0.0
0007
0.0
0421
0.0
0015
0.0
0573
0.00
016
N
S1
0.1
105340.0049810.1
089380.0
051640.1
1247
60.0
0545
3.5
7%
3.4
5%
2.7
6%
4.5
1%
4.7
4%
4.8
5%
S2
0.0
0442
0.0
0021
0.0
0995
0.0
0079
0.0
145970.00
0901
S2
0.1
404870.0137680.1
7917
0.0
146760.1
7300
50.0
15096
4.7
7%
7.9
1%
6.1
7%
9.8
0%
8.1
9%
8.7
3%
S3
0.0
1031
0.0
03509
0.0
198740.0
009730.0
323910.00
0954
S3
0.2
58820.0495970.3
819940.0
457410.3
7541
60.0
42903
34.0
3%
4.9
0%
2.9
4%
19.1
6%
11.9
7%
11
.43%
S4
0.0
149350.0
02854
0.0
351250.0
011320.0
5129
0.00
1684
S4
0.2
623330.0321620.6
479260.0
983110.6
6033
70.0
94787
19.1
1%
3.2
2%
3.2
8%
12.2
6%
15.1
7%
14
.35%
SD
S1
0.0
019436.2
6E-05
0.0
0329
0.0
001610.0
050190.00
0193SD
S1
0.1
160160.0057960.1
095620.0
041740.1
1312
90.0
05431
3.2
2%
4.9
1%
3.8
4%
5.0
0%
3.8
1%
4.8
0%
S2
0.0
053250.0
00298
0.0
085060.0
005120.0
113520.00
0407
S2
0.1
31380.0084130.2
044070.0
175750.1
7294
0.0
1648
5.5
9%
6.0
1%
3.5
9%
6.4
0%
8.6
0%
9.5
3%
S3
0.0
249210.0
01294
0.0
325010.0
012630.0
362850.00
1614
S3
0.2
478240.0312480.4
2684
0.0
629430.3
5813
70.0
41745
5.1
9%
3.8
9%
4.4
5%
12.6
1%
14.7
5%
11
.66%
S4
0.0
372820.0
06864
0.0
393630.0
082590.0
564660.00
7488
S4
0.3
035620.0484520.7
240740.1
012850.6
5741
0.0
87132
18.4
1%
20.9
8%
13.2
6%
15.9
6%
13.9
9%
13
.25%
PD
S1
0.0
097980.0
09436
0.0
031970.0
002210.0
0421
0.00
0218PD
S1
0.1
147640.0110170.1
129680.0
065250.1
1243
90.0
05111
96.3
0%
6.9
2%
5.1
9%
9.6
0%
5.7
8%
4.5
5%
S2
0.0
067920.0
08873
0.0
092080.0
009130.0
101530.00
1203
S2
0.1
777510.0196470.1
744590.0
1839
0.1
5568
80.0
12463
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ARTICLE IN PRESS
130.6
4%
9.9
2%
11.8
4%
11.0
5%
10.5
4%
8.0
1%
S3
0.0
256030.0
09668
0.0
375510.0
043840.0
439650.00
5116
S3
0.2
925890.02911
0.5
126180.0
594010.5
1178
30.0
67242
37.7
6%
11.6
7%
11.6
4%
9.9
5%
11.5
9%
13
.14%
S4
0.0
438980.0
04357
0.0
789590.0
063220.0
788060.01
2878
S4
0.4
511930.0536420.8
770460.1
411660.9
5326
60.1
13108
9.9
3%
8.0
1%
16.3
4%
11.8
9%
16.1
0%
11
.87%
LD
S1
0.0
056120.0
00734
0.0
099230.0
014160.0
077470.00
1341LD
S1
0.1
083930.0041470.1
342010.0
107030.1
2141
50.0
07239
13.0
8%
14.2
7%
17.3
1%
3.8
3%
7.9
8%
5.9
6%
S2
0.0
212960.0
04553
0.0
308480.0
0833
0.0
2165
0.00
5113
S2
0.1
648990.0200480.2
260540.0
244050.1
7817
20.0
1988
21.3
8%
27.0
0%
23.6
2%
12.1
6%
10.8
0%
11
.16%
S3
0.1
002210.0
3314
0.1
373790.0
361580.1
010170.02
7554
S3
0.3
723720.0732070.5
818650.0
671040.4
5522
20.0
67104
33.0
7%
26.3
2%
27.2
8%
19.6
6%
11.5
3%
14
.74%
S4
0.2
103380.0
68644
0.2
035990.0
529270.2
278060.07
2744
S4
0.7
141180.1925180.8
660220.1
5571
0.8
8366
20.1
68333
32.6
3%
26.0
0%
31.9
3%
26.9
6%
17.9
8%
19
.05%
RD
S1
0.0
0795
0.0
01792
0.0
135710.0
018020.0
193340.00
1616RD
S1
0.2
582670.0232910.3
818820.0
463620.2
9481
0.0
43323
22.5
4%
13.2
8%
8.3
6%
9.0
2%
12.1
4%
14
.70%
S2
0.0
208540.0
06258
0.0
287610.0
035590.0
361570.00
1746
S2
0.3
666870.0331270.7
930270.0
672340.6
6747
80.0
66637
30.0
1%
12.3
7%
4.8
3%
9.0
3%
8.4
8%
9.9
8%
S3
0.0
969470.0
24285
0.1
0851
0.0
1382
0.1
466290.00
7698
S3
0.7
546060.0900481.8
167250.1
788971.6
4329
30.1
90666
25.0
5%
12.7
4%
5.2
5%
11.9
3%
9.8
5%
11
.60%
S4
0.1
710960.0
314
0.2
120820.0
179320.2
857690.01
2569
S4
0.8
871290.12968
1.7
632340.1
217821.6
0711
50.1
18789
18.3
5%
8.4
6%
4.4
0%
14.6
2%
6.9
1%
7.3
9%
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ARTICLE IN PRESS
Table10
Mean,standarddeviationand
coefficientofvariationforalltestconditions:maximumamplitude
Key:-
Mean
S.
De
viation
CoefficientofVariation%
AEmax.
L0
L1
L2
Vibrationmax.
L0
L1
L2
amplitude
amplitude
N
S1
0.0
149
0.0
06524
0.0
368030.0
201280.0
4131
0.01
1605N
S1
0.4
261220.1045720.3
7851
0.0
944750.3
7609
20.0
67449
43.7
8%
54.6
9%
28.0
9%
24.5
4%
24.9
6%
17
.93%
S2
0.0
295690.0
13988
0.1
021480.0
654220.1
085970.02
7766
S2
0.4
554510.1146070.5
892010.1
416210.5
7306
10.1
56391
47.3
1%
64.0
5%
25.5
7%
25.1
6%
24.0
4%
27
.29%
S3
0.0
607250.0
28089
0.1
3416
0.0
326670.2
217150.04
9594
S3
0.6
845090.1693951.0
656830.3
155761.1
2158
50.3
91334
46.2
6%
24.3
5%
22.3
7%
24.7
5%
29.6
1%
34
.89%
S4
0.0
950590.0
31538
0.2
366970.0
657
0.3
3793
0.07
6411
S4
0.6
378550.1234351.5
0238
0.4
006721.5
4775
50.4
9042
33.1
8%
27.7
6%
22.6
1%
19.3
5%
26.6
7%
31
.69%
SD
S1
0.0
167670.0
0644
0.0
282750.0
0826
0.0
333630.00
6056SD
S1
0.4
114690.0758820.3
186430.0
660420.3
56
0.0
67684
38.4
1%
29.2
1%
18.1
5%
18.4
4%
20.7
3%
19
.01%
S2
0.0
336160.0
13939
0.0
847820.0
510910.0
976530.03
2219
S2
0.4
266830.0867090.6
097010.1
246840.5
4152
40.1
08176
41.4
7%
60.2
6%
32.9
9%
20.3
2%
20.4
5%
19
.98%
S3
0.1
153350.0
17671
0.2
150260.0
5394
0.2
500930.07
7732
S3
0.6
142410.1183721.2
5011
0.4
252671.0
2750
90.3
04789
15.3
2%
25.0
9%
31.0
8%
19.2
7%
34.0
2%
29
.66%
S4
0.1
664210.0
32748
0.2
818030.0
6331
0.3
7256
0.06
8917
S4
0.6
942920.1494751.8
3638
0.4
871891.6
2518
0.4
56532
19.6
8%
22.4
7%
18.5
0%
21.5
3%
26.5
3%
28
.09%
PD
S1
0.1
649540.1
58003
0.0
453070.0
184770.0
590050.02
3613PD
S1
0.4
085310.1204790.3
467240.0
718260.3
6326
50.0
71478
95.7
9%
40.7
8%
40.0
2%
29.4
9%
20.7
2%
19
.68%
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ARTICLE IN PRESS
S2
0.1
056950.1
75902
0.1
779650.0
685970.1
5174
0.07
4084
S2
0.5
286830.1310540.6
151830.2
128180.5
1187
80.1
4524
166.4
2%
38.5
5%
48.8
2%
24.7
9%
34.5
9%
28
.37%
S3
0.2
721270.1
80325
0.5
636620.2
1607
0.6
767730.23
8314
S3
0.7
484150.1265571.3
842290.4
118691.4
2298
50.4
72924
66.2
7%
38.3
3%
35.2
1%
16.9
1%
29.7
5%
33
.23%
S4
0.3
438040.1
07785
0.7
273290.2
591290.9
226970.43
2785
S4
1.0
896180.2067672.0
602980.5
243592.1
6636
10.5
71468
31.3
5%
35.6
3%
46.9
0%
18.9
8%
25.4
5%
26
.38%
LD
S1
0.1
5155
0.0
49152
0.2
3904
0.1
184430.1
507890.10
6757LD
S1
0.3
359390.0811270.4
821530.1
191560.4
0098
0.0
8549
32.4
3%
49.5
5%
70.8
0%
24.1
5%
24.7
1%
21
.32%
S2
0.5
499660.2
03333
0.7
933670.4
444170.3
997680.28
28
S2
0.6
34
0.2295190.8
062740.2
166810.6
3108
50.1
99209
36.9
7%
56.0
2%
70.7
4%
36.2
0%
26.8
7%
31
.57%
S3
2.0
325341.1
21462
2.6
011241.3
089421.7
699840.93
768
S3
1.2
954390.5788471.7
831130.5
758851.4
5425
60.5
51794
55.1
8%
50.3
2%
52.9
8%
44.6
8%
32.3
0%
37
.94%
S4
3.4
5586
1.8
41971
3.2
3032
1.6
710893.8
334062.09
603
S4
1.6
509060.80296
2.1
661020.7
680992.0
7771
40.8
49431
53.3
0%
51.7
3%
54.6
8%
48.6
4%
35.4
6%
40
.88%
RD
S1
0.2
629690.1
82349
0.3
060430.1
271730.5
649630.10
7298RD
S1
0.8
935710.15583
1.5
222860.3
061731.0
7557
10.2
68539
69.3
4%
41.5
5%
18.9
9%
17.4
4%
20.1
1%
24
.97%
S2
0.6
176840.4
09719
0.4
913570.2
915560.5
186360.10
9704
S2
1.1
256460.2119432.5
365240.4
150322.2
9829
30.4
71199
66.3
3%
59.3
4%
21.1
5%
18.8
3%
16.3
6%
20
.50%
S3
2.3
023430.9
71546
1.3
215080.7
621
1.2
965740.32
8188
S3
2.1
141040.4353894.1
386950.4
255194.0
3531
10.4
48041
42.2
0%
57.6
7%
25.3
1%
20.5
9%
10.2
8%
11
.10%
S4
2.9
349780.9
38397
2.0
180960.7
342772.3
076210.48
1824
S4
2.3
195630.5856913.8
3158
0.6
888023.3
3004
51.5
08469
31.9
7%
36.3
8%
20.8
8%
25.2
5%
17.9
8%
45
.30%
A.M. Al-Ghamd, D. Mba / Mechanical Systems and Signal Processing 20 (2006) 15371571 1567
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ARTICLE IN PRESS
Table11
Mean,standarddeviationand
coefficientofvariationforalltestconditions:kurtosis
Key:-
Mean
S.
De
viation
CoefficientofVariation%
AEkurtosisL0
L1
L2
VibrationkurtosisL0
L1
L2
N
S1
4.4
367824.2
2448
85.0
005626.0
205653.4
6719
0.26
9321N
S1
4.4
367824.2
244885.0
005626.0
205653.4
6719
0.2
69321
95.2
2%
120.4
0%
7.7
7%
95.22
%
120.4
0%
7
.77%
S2
4.3
396193.8
3637
39.9
4077918.6
15363.7
8912
0.59
6502
S2
4.3
396193.8
363739.9
4077918.6
15363.7
8912
0.5
96502
88.4
0%
187.2
6%
15.7
4%
88.40
%
187.2
6%
15.7
4%
S3
3.7
811320.9
2984
84.1
131471.4
252313.8
065020.60
7442
S3
3.7
811320.9
298484.1
131471.4
252313.8
065020.6
07442
24.5
9%
34.6
5%
15.9
6%
24.59
%
34.6
5%
15.9
6%
S4
4.4
362081.8
1598
34.3
685831.3
911684.0
8898
0.90
3627
S4
4.4
362081.8
159834.3
685831.3
911684.0
8898
0.9
03627
40.9
4%
31.8
4%
22.1
0%
40.94
%
31.8
4%
22.1
0%
SD
S1
4.6
659031.4
0439
54.5
058651.0
994533.7
132160.33
158
SD
S1
3.4
189180.6
408172.9
654610.5
7377
3.4
511641.1
20604
30.1
0%
24.4
0%
8.9
3%
18.74
%
19.3
5%
32.4
7%
S2
4.0
058553.3
7472
78.6
0332216.6
46474.6
636312.16
4177
S2
3.5
894270.9
229643.0
272020.6
965433.7
0372
1.4
1759
84.2
4%
193.4
9%
46.4
1%
25.71
%
23.0
1%
38.2
7%
S3
3.1
541070.1
5467
24.0
468151.0
614994.5
1331
3.25
7478
S3
3.3
2605
0.7
709294.2
411291.6
3703
3.9
520451.9
5179
4.9
0%
26.2
3%
72.1
7%
23.18
%
38.6
0%
49.3
9%
S4
3.1
472440.1
4031
25.5
529931.4
739324.5
060461.00
8311
S4
3.1
820820.8
403283.1
061190.8
1242
3.4
085021.0
90185
4.4
6%
26.5
4%
22.3
8%
26.41
%
26.1
6%
31.9
8%
PD
S1
38.8
349133.2
871
212.8
782316.9
22449.5
558577.46
7683PD
S1
4.7
825163.4
975313.9
307971.3
672643.8
7006
41.1
47546
85.7
1%
131.4
0%
78.1
5%
73.13
%
34.7
8%
29.6
5%
S2
20.6
834528.2
239
837.9
749937.6
451221.9
082434.64126
S2
3.8
067491.9
055645.1
581012.6
852324.4
6918
12.2
96074
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ARTICLE IN PRESS
136.4
6%
99.1
3%
158.1
2%
50.06
%
52.0
6%
51.3
8%
S3
11.0
054310.1
247
227.7
603722.0
749
29.8
780421.88277
S3
3.2
335710.8
195654.0
862931.7
244934.2
954111.9
19293
92.0
0%
79.5
2%
73.2
4%
25.35
%
42.2
0%
44.6
8%
S4
6.0
486392.7
3159
38.8
974585.5
4171717.7
852416.71409
S4
2.9
931430.6
634173.1
290640.8
641273.3
434921.1
013
45.1
6%
62.2
8%
93.9
8%
22.16
%
27.6
2%
32.9
4%
LD
S1
92.1
679142.2
220
969.0
294983.0
008937.1
180985.84416LD
S1
3.7
401151.8
923754.6
3935
1.4
100015.0
317094.5
5721
45.8
1%
120.2
4%
231.2
7%
50.60
%
30.3
9%
90.5
7%
S2
105.2
56260.1
931
9105.3
27997.1
980438.2
056761.47599
S2
8.9
801845.9
052585.2
345761.7
076876.3
024494.2
65727
57.1
9%
92.2
8%
160.9
1%
65.76
%
32.6
2%
67.6
8%
S3
73.2
539151.0
954
262.6
246844.0
220449.6
638642.60622
S3
8.3
510774.1
745845.1
467592.0
184365.5
659732.9
8152
69.7
5%
70.3
0%
85.7
9%
49.99
%
39.2
2%
53.5
7%
S4
47.4
169
30.1
159
242.2
689428.9
336248.3
792
35.09275
S4
5.9
452123.3
750894.3
868711.5
837734.3
9866
2.8
13827
63.5
1%
68.4
5%
72.5
4%
56.77
%
36.1
0%
63.9
7%
RD
S1
143.6
338154.7
86
448.0
919948.0
3505107.5
93737.13876RD
S1
5.0
4944
2.1
6377
7.7
260352.6
210857.4
841245.1
98056
107.7
6%
99.8
8%
34.5
2%
42.85
%
33.9
3%
69.4
5%
S2
118.8
80594.6
085
631.5
425444.5
699516.2
45235.00
2033
S2
5.1
576571.7
473926.2
270911.8
959615.7
321171.3
93952
79.5
8%
141.3
0%
30.7
9%
33.88
%
30.4
5%
24.3
2%
S3
84.7
882651.0
130
118.5
256124.5
92738.7
3463
2.48
6449
S3
3.9
826780.9
535393.4
160660.6
297923.5
536740.5
29996
60.1
7%
132.7
5%
28.4
7%
23.94
%
18.4
4%
14.9
1%
S4
41.4
222418.4
248
312.1
30478.9
914148.5
380722.60
9838
S4
3.8
157311.1
8419212.6
59017.1
1176919.2
301710.4
0532
44.4
8%
74.1
2%
30.5
7%
31.03
%
56.1
8%
54.1
1%
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Appendix D
The variation of all data presented for test programme 2 are detailed in Tables 1215. The
standard deviation and CV for all parameters presented in the paper are detailed.
ARTICLE IN PRESS
Table 12
Mean, standard deviation and coefficient of variation for test programme 2: AE r.m.s.
Average 0.03025 0.0339 0.03865 0.0479688 0.06255 0.0728235 0.0981857
Standard deviation 0.0005351 0.0008124 0.0012646 0.0028927 0.0030232 0.0038606 0.0036336
Coefficient of variation (%) 1.77 2.40 3.27 6.03 4.83 5.30 3.70
Load 4.4 kN
D1 D2 D3 D4 D5 D6 D7
Table 13
Mean, standard deviation and coefficient of variation for test programme 2: AE maximum amplitude
Average 0.2066417 0.1776417 0.2297167 0.3562063 0.4710313 0.549 0.6297857
Standard deviation 0.0398724 0.0306937 0.0412125 0.0253876 0.0503913 0.0670317 0.0736799
Coefficient of variation (%) 19.30 17.28 17.94 7.13 10.70 12.21 11.70
Load 4.4 kN
D1 D2 D3 D4 D5 D6 D7
Table 14
Mean, standard deviation and coefficient of variation for test programme 2: Vibration r.m.s.
Average 0.429082 0.3148242 0.3610585 0.4984004 1.0070777 0.8177705 0.6699566
Standard deviation 0.0614877 0.0567484 0.0552029 0.0670442 0.137269 0.1381788 0.0760416
Coefficient of variation (%) 14.33 18.03 15.29 13.45 13.63 16.90 11.35
Load 4.4 kN
D1 D2 D3 D4 D5 D6 D7
Table 15
Mean, standard deviation and coefficient of variation for test programme 2: Vibration maximum amplitude
Average 1.0728039 0.7673333 0.9027242 1.2201647 2.8411781 2.4977007 1.6514511
Standard deviation 0.3867745 0.2769304 0.3311302 0.3188992 0.7856587 0.8620226 0.4262681
Coefficient of variation (%) 36.05 36.09 36.68 26.14 27.65 34.51 25.81
Load 4.4kN
D1 D2 D3 D4 D5 D6 D7
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ARTICLE IN PRESS
A.M. Al-Ghamd, D. Mba / Mechanical Systems and Signal Processing 20 (2006) 15371571 1571