CN116378912A - Early compound fault diagnosis method and device for wind driven generator and readable storage medium - Google Patents

Early compound fault diagnosis method and device for wind driven generator and readable storage medium Download PDF

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CN116378912A
CN116378912A CN202310644404.3A CN202310644404A CN116378912A CN 116378912 A CN116378912 A CN 116378912A CN 202310644404 A CN202310644404 A CN 202310644404A CN 116378912 A CN116378912 A CN 116378912A
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张才亮
朱嵘华
涂智圣
赵一凡
栾富豪
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Hainan Research Institute Of Zhejiang University
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    • FMECHANICAL ENGINEERING; LIGHTING; HEATING; WEAPONS; BLASTING
    • F03MACHINES OR ENGINES FOR LIQUIDS; WIND, SPRING, OR WEIGHT MOTORS; PRODUCING MECHANICAL POWER OR A REACTIVE PROPULSIVE THRUST, NOT OTHERWISE PROVIDED FOR
    • F03DWIND MOTORS
    • F03D17/00Monitoring or testing of wind motors, e.g. diagnostics
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    • G01MTESTING STATIC OR DYNAMIC BALANCE OF MACHINES OR STRUCTURES; TESTING OF STRUCTURES OR APPARATUS, NOT OTHERWISE PROVIDED FOR
    • G01M13/00Testing of machine parts
    • G01M13/02Gearings; Transmission mechanisms
    • G01M13/021Gearings
    • GPHYSICS
    • G01MEASURING; TESTING
    • G01MTESTING STATIC OR DYNAMIC BALANCE OF MACHINES OR STRUCTURES; TESTING OF STRUCTURES OR APPARATUS, NOT OTHERWISE PROVIDED FOR
    • G01M13/00Testing of machine parts
    • G01M13/02Gearings; Transmission mechanisms
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    • GPHYSICS
    • G01MEASURING; TESTING
    • G01MTESTING STATIC OR DYNAMIC BALANCE OF MACHINES OR STRUCTURES; TESTING OF STRUCTURES OR APPARATUS, NOT OTHERWISE PROVIDED FOR
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    • Y02TECHNOLOGIES OR APPLICATIONS FOR MITIGATION OR ADAPTATION AGAINST CLIMATE CHANGE
    • Y02EREDUCTION OF GREENHOUSE GAS [GHG] EMISSIONS, RELATED TO ENERGY GENERATION, TRANSMISSION OR DISTRIBUTION
    • Y02E10/00Energy generation through renewable energy sources
    • Y02E10/70Wind energy
    • Y02E10/72Wind turbines with rotation axis in wind direction

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Abstract

The invention belongs to the field of mechanical fault diagnosis, and particularly relates to a method and a device for diagnosing early compound faults of a wind driven generator and a readable storage medium, wherein the method comprises the following steps: step 1, collecting vibration signals of mechanical parts; step 2, decomposing the RSSD signal; and 3, analyzing the Teager energy spectrum, and judging the reason of the fault according to the Teager energy spectrum. The invention can realize the early diagnosis of single/composite faults of mechanical parts such as bearings, gear boxes and the like, provide early warning for monitoring and realize the early fault diagnosis of the mechanical parts. Meanwhile, the method provided by the invention can avoid the interference of noise and has the advantages of accurate diagnosis, high reliability and low cost.

Description

Early compound fault diagnosis method and device for wind driven generator and readable storage medium
Technical Field
The invention belongs to the field of mechanical fault diagnosis, and particularly relates to a method and a device for diagnosing early compound faults of a wind driven generator and a readable storage medium.
Background
Offshore wind power is increasingly gaining attention as a renewable green energy source, and wind generators are important mechanical equipment for offshore wind power. Mechanical parts of the wind driven generator such as bearings, gears and the like run in a high-speed and heavy-load environment for a long time, and are extremely easy to damage. Damage to mechanical parts is a progressive process, typically from early weak damage failure to late severe damage. If the fault can be identified in the early stage of the fault occurrence, the serious property loss caused by serious damage of mechanical parts can be effectively avoided, and even the casualties caused by the mechanical fault can be avoided. And thus has significance for early failure diagnosis of mechanical equipment. However, the early fault signal is relatively weak, is extremely submerged in background noise, and is particularly difficult to diagnose. In addition, mechanical parts may be damaged in many places, such as bearing parts, rolling elements, cages, outer rings, etc., may be damaged at the same time. When multiple faults coexist, mutual interference and coupling can occur among different fault impact signals, the additional weak faults are easily submerged in background noise, and the identification and extraction of early weak composite fault signals are particularly difficult. Early composite fault feature separation and extraction has been one of the difficulties in mechanical fault diagnosis.
In combination with the above related problems, the applicant has proposed an early compound fault diagnosis method based on resonance sparse decomposition (RSSD) and Teager energy operators. The structure provided by the invention can realize early diagnosis of single/composite faults of mechanical parts such as bearings, gear boxes and the like in the wind driven generator, provide early warning for monitoring and realize early fault diagnosis of the mechanical parts. Meanwhile, the method provided by the invention can avoid the interference of noise and has the advantages of accurate diagnosis, high reliability and low cost.
Disclosure of Invention
In order to make up for the defects of the prior art, the invention provides a method and a device for diagnosing early compound faults of a wind driven generator and a technical scheme of a readable storage medium.
An early compound fault diagnosis method for a wind driven generator, comprising the following steps:
step 1, collecting vibration signals of mechanical parts;
step 2, decomposing the RSSD signal;
and 3, analyzing the Teager energy spectrum, and judging the reason of the fault according to the Teager energy spectrum.
Further, step 1 includes:
step 1.1, acquiring vibration signals of mechanical parts through a vibration sensor, and storing acquired data into a data acquisition instrument;
and 1.2, exporting the data in the data acquisition instrument as an input of RSSD signal decomposition.
Further, in step 1.1, the mechanical parts include one or more of a gearbox, a bearing, and a gear component.
Further, step 2 includes:
first, the quality factor of the high resonance component is given
Figure SMS_12
Is->
Figure SMS_4
And the quality factor of the optimal low resonance component +.>
Figure SMS_8
Is in the range of +.>
Figure SMS_11
The quality factor of the optimal high-resonance component is obtained through a particle swarm optimization algorithm
Figure SMS_15
And the quality factor of the optimal low resonance component +.>
Figure SMS_13
The method comprises the steps of carrying out a first treatment on the surface of the Second according to the quality factor/>
Figure SMS_16
And->
Figure SMS_10
Determining the number of decomposition layers->
Figure SMS_14
And
Figure SMS_2
is optimized to obtain the optimal +.>
Figure SMS_6
And->
Figure SMS_1
The method comprises the steps of carrying out a first treatment on the surface of the Finally according to the optimum->
Figure SMS_7
、/>
Figure SMS_5
、/>
Figure SMS_9
And->
Figure SMS_3
The optimal high and low resonance components are obtained by RSSD decomposition.
Further, step 2 specifically includes:
step 2.1, quality factor
Figure SMS_17
Defining the resonance properties of the input signal, < >>
Figure SMS_18
The BW is bandwidth, and a low resonance component signal containing the impulse signal and a high resonance component containing the harmonic signal are obtained according to the difference of quality factors of the impulse signal and the harmonic signal;
step 2.2, according to the scale parameters of the high-pass filter bank and the low-pass filter bankNumber of digits
Figure SMS_19
And->
Figure SMS_20
() Determining the maximum number of layers of the RSSD decomposition +.>
Figure SMS_21
Wherein->
Figure SMS_22
For redundancy, N is the data length, < ->
Figure SMS_23
Rounding down the symbol;
step 2.3, according to the quality factor
Figure SMS_24
And redundancy->
Figure SMS_25
Determining the low-pass filter in the signal reconstruction process>
Figure SMS_26
The expression of (2) is:
Figure SMS_27
high filter->
Figure SMS_28
The expression of (2) is:
Figure SMS_29
wherein (1)>
Figure SMS_30
As a function, it can be expressed as: />
Figure SMS_31
,/>
Figure SMS_32
Step 2.4, according to steps 2.1-2.3, the basic parameters of the decomposition filter bank can be determined, and the vibration signal obtained in step 1 can be expressed as
Figure SMS_33
Wherein->
Figure SMS_34
Representing a high resonance component>
Figure SMS_35
Representing a low resonance component>
Figure SMS_36
Representing the redundant component; establishing a sparsely resolved objective function using morphological component analysis as
Figure SMS_37
Wherein->
Figure SMS_38
And->
Figure SMS_39
Inverse wavelet transforms representing high and low quality factors, respectively;
step 2.5, utilizing a split augmented Lagrangian contraction algorithm to coefficient the wavelet
Figure SMS_40
And->
Figure SMS_41
Performing iterative calculation to obtain +.>
Figure SMS_42
、/>
Figure SMS_43
And->
Figure SMS_44
Expression of (2)The following are provided:
Figure SMS_45
in the middle of
Figure SMS_46
And->
Figure SMS_47
Transform coefficients optimal for the objective function, respectively;
step 2.6, calculating FCFR;
step 2.7, using FCFR as an objective function, giving
Figure SMS_48
And->
Figure SMS_49
Parameter range, repeating step 2.1-step 2.5, optimizing quality factor by PSO algorithm>
Figure SMS_50
And->
Figure SMS_51
Step 2.8, using FCFR as an objective function, giving
Figure SMS_52
And->
Figure SMS_53
Parameter range, repeating step 2.1-step 2.5, optimizing quality factor by PSO algorithm>
Figure SMS_54
And->
Figure SMS_55
Step 2.9, optimal according to step 2.7 and step 2.8
Figure SMS_56
、/>
Figure SMS_57
、/>
Figure SMS_58
And->
Figure SMS_59
And (3) performing RSSD decomposition to obtain optimal high and low resonance components and residual components.
Further, step 2.6 specifically includes:
step 2.6.1, carrying out resonance sparse decomposition on an original signal to obtain a high resonance component and a low resonance component;
step 2.6.2, HT change is carried out on the low resonance component, and instantaneous amplitude response is obtained;
step 2.6.3, performing fast Fourier transform on the amplitude response obtained in step 2.6.2 to obtain a spectrogram, and finding the amplitudes of all possible fault characteristic frequencies;
step 2.6.4, calculating the FCFR based on the amplitude of the fault signature frequency.
Further, step 3 includes calculating kurtosis spectra of the high and low resonance components according to the optimal high and low resonance components, determining a period range of multi-point optimal minimum entropy deconvolution according to the kurtosis spectra, performing MOMEDA deconvolution calculation on signals in the given period range, calculating a Teager energy spectrum on the MOMEDA deconvolution signals, and finally judging a cause of the fault according to the Teager energy spectrum.
Further, the step 3 specifically includes:
step 3.1, selecting a failure period
Figure SMS_60
The corresponding sampling number is taken as the fault period of the input, sampling period +.>
Figure SMS_61
Defined as->
Figure SMS_62
Step 3.2, by the formula
Figure SMS_63
Calculating the multi-point kurtosis value of the deconvolution output signal of the high and low resonance components to obtain a multi-point kurtosis spectrum, wherein +.>
Figure SMS_64
Is the target vector, can pass the fault impact period +.>
Figure SMS_65
To determine that the number of the groups of groups,
Figure SMS_66
,/>
Figure SMS_67
is a window function for expanding the target vector;
step 3.3, determining the calculated period interval of MOMEDA deconvolution according to the multi-point kurtosis spectrum of the high and low resonance components
Figure SMS_68
Step 3.4, according to the formula
Figure SMS_69
Solving the maximum value of the D-norm to enable the deconvolution effect to obtain an optimal MOMEDA deconvolution signal in a given period interval;
step 3.5, given Window function
Figure SMS_70
And filter length->
Figure SMS_71
Is optimized by PSO algorithm with FCFR as objective function>
Figure SMS_72
And->
Figure SMS_73
Obtain the optimal window function->
Figure SMS_74
And filter length->
Figure SMS_75
Step 3.6, according to the optimum
Figure SMS_76
And->
Figure SMS_77
Parameters, performing MOMEDA deconvolution to obtain a deconvolution time sequence of a given period range;
step 3.7, based on the time series obtained after MOMEDA deconvolution, according to
Figure SMS_78
Calculate +.>
Figure SMS_79
Obtaining a Teager energy sequence of the MOMEDA deconvolution signal;
step 3.8, performing fast Fourier transform on the Teager energy sequence to obtain a Teager energy spectrum;
and 3.9, identifying faults according to the fault characteristic frequency in the Teager energy spectrum.
The invention also provides an early compound fault diagnosis device, which comprises a processor and a memory connected with the processor, wherein a computer program for the processor to execute is stored in the memory, and the early compound fault diagnosis method is carried out when the processor executes the computer program.
The present invention also provides a readable storage medium storing a computer program for execution by a processor, which when executing the computer program, performs the early compound fault diagnosis method as described above.
Compared with the prior art, the invention has the beneficial effects that:
1) The method combining the RSSD decomposition algorithm with the Teager energy spectrum is used for early compound fault diagnosis of mechanical parts of the wind driven generator, the RSSD decomposition algorithm can be used for dividing the early compound fault diagnosis into basic high-low resonance signals according to different quality factors, the early weak fault signals submerged in noise can be effectively extracted, the Teager energy operator is further used for enhancing the capability of the impact characteristic of the fault signals, the Teager energy spectrum is obtained, and the early weak fault signals can be more effectively extracted;
2) The invention provides the method for optimizing the reliability of PSO algorithm optimization by utilizing the frequency ratio of the fault characteristic signals as the optimized objective function of the RSSD decomposition algorithm and the MOMEDA deconvolution algorithm, which can be effectively used for decomposing the multi-fault coupling signals;
3) The invention utilizes PSO algorithm to optimize parameters of RSSD decomposition algorithm, so as to obtain optimal high and low resonance decomposition components, and further to improve reliability of fault diagnosis;
4) The invention provides the method for optimizing the algorithm parameters of MOMEDA by using the PSO algorithm, so that the optimal deconvolution signal of the MOMEDA can be obtained, and the reliability of fault diagnosis can be improved;
5) According to the invention, the fault signal period is positioned by utilizing the multi-point kurtosis spectrum, and the MOMEDA deconvolution calculation interval is intercepted according to the fault signal period, so that the calculated amount is reduced, the calculation efficiency is improved, and the fault characteristic frequency can be more reliably identified;
6) The invention utilizes Teager energy operators to enhance the impact characteristic of fault signals in the prominent vibration signals, can more reliably identify the fault characteristic frequency, locate the faults of mechanical parts, and extract more orders of frequency multiplication components compared with the traditional envelope spectrum analysis.
Drawings
FIG. 1 is a flow chart of a method for diagnosing early compound faults of a wind driven generator;
FIG. 2 is a flow chart of optimizing quality factors QH and QL by the PSO algorithm provided by the invention;
FIG. 3 is a flowchart of optimizing and decomposing the layer numbers JH and JL by the PSO algorithm provided by the invention;
FIG. 4 is a diagram showing the signal components after RSSD decomposition provided by the present invention;
FIG. 5 is a schematic diagram of a multi-point kurtosis spectrum provided by the invention;
FIG. 6 is a flow chart of MOMEDA parameter optimization provided by the invention;
FIG. 7 is a schematic diagram of a time domain waveform after deconvolution of MOMEDA provided by the present invention;
fig. 8 and fig. 9 are schematic diagrams of the Teager energy spectrum provided by the present invention.
Description of the embodiments
The invention is further described below with reference to the accompanying drawings.
Example 1
Referring to fig. 1, a method for diagnosing early compound faults of a wind driven generator includes:
step 1, data acquisition
Step 1.1, collecting vibration signals of a gear box, a bearing or a gear component through a vibration sensor, and storing the collected data into a data collecting instrument.
Step 1.2, data in a data acquisition instrument are exported to file formats such as Excel or Text and the like and used as input for decomposing RSSD signals; the data aiming at the SCADA system of the offshore/onshore wind turbine can be directly exported, and the exported data is converted into a specified format and then is directly used as the input of an RSSD algorithm.
Step 2, RSSD signal decomposition
To obtain optimal high and low resonance decomposition components, the quality factor of the high resonance component is given first
Figure SMS_91
Is->
Figure SMS_82
And the quality factor of the optimal low resonance component +.>
Figure SMS_87
Is in the range of +.>
Figure SMS_83
Obtaining the quality factor of the optimal high resonance component by a particle swarm optimization (Particle Swarm Optimization, PSO) optimization algorithm>
Figure SMS_86
And the quality factor of the optimal low resonance component +.>
Figure SMS_84
The method comprises the steps of carrying out a first treatment on the surface of the Second according to the quality factor>
Figure SMS_88
And->
Figure SMS_89
Determining the number of decomposition layers->
Figure SMS_93
And->
Figure SMS_81
Is optimized to obtain the optimal +.>
Figure SMS_85
And->
Figure SMS_90
The method comprises the steps of carrying out a first treatment on the surface of the Finally according to the optimum->
Figure SMS_94
、/>
Figure SMS_92
、/>
Figure SMS_95
And->
Figure SMS_80
The optimal high and low resonance components are obtained by RSSD decomposition. The detailed steps of the process are as follows:
step 2.1, quality factor
Figure SMS_96
Defining a resonance property of the input signal, wherein +.>
Figure SMS_97
The BW is bandwidth, and the low resonance component signal containing the impulse signal and the high resonance component containing the harmonic signal are obtained according to the difference of the quality factors of the impulse signal and the harmonic signal.
Step 2.2, according to the scale parameters of the high-pass filter bank and the low-pass filter bank
Figure SMS_98
And->
Figure SMS_99
Determining the maximum number of layers of the RSSD decomposition +.>
Figure SMS_100
Wherein->
Figure SMS_101
For redundancy, N is the data length, < ->
Figure SMS_102
To round down the symbol.
Step 2.3, according to the quality factor
Figure SMS_103
And redundancy->
Figure SMS_104
Determining the low-pass filter in the signal reconstruction process>
Figure SMS_105
The expression of (2) is:
Figure SMS_106
high-pass filter
Figure SMS_107
The expression of (2) is:
Figure SMS_108
wherein, the liquid crystal display device comprises a liquid crystal display device,
Figure SMS_109
as a function, it can be expressed as: />
Figure SMS_110
,/>
Figure SMS_111
It can be found that the high-pass filter parameters are completely dependent on the quality factor +.>
Figure SMS_112
And redundancy->
Figure SMS_113
Step 2.4, according to step 2.1-step 2.3, basic parameters of the decomposition filter bank may be determined. The vibration signal obtained in the step 1 can be expressed as
Figure SMS_114
Wherein->
Figure SMS_115
Representing a high resonance component>
Figure SMS_116
Representing a low resonance component>
Figure SMS_117
Representing the redundant component. Establishing a sparsely resolved objective function using morphological component analysis as
Figure SMS_118
Wherein->
Figure SMS_119
And->
Figure SMS_120
The inverse wavelet transform of high and low quality factors are shown, respectively.
Step 2.5, utilizing a split augmented Lagrangian contraction algorithm to coefficient the wavelet
Figure SMS_121
And->
Figure SMS_122
Performing iterative calculation to obtain ++when the objective function takes the minimum value>
Figure SMS_123
、/>
Figure SMS_124
And->
Figure SMS_125
The expression of (2) is as follows:
Figure SMS_126
in the middle of
Figure SMS_127
And->
Figure SMS_128
The transform coefficients that are optimal for the objective function, respectively.
Step 2.6, RSSD decomposition is completed once according to steps 2.1-2.5, but since the type of failure is unknown at the time of early failure of the mechanical system, for a given quality factor
Figure SMS_130
Optimal decomposition is not guaranteed. To select the optimal quality factor->
Figure SMS_132
The best decomposition component is obtained. The invention provides a selection strategy based on fault characteristic frequency ratio (Fault Characteristic Frequency Ratio, FCFR), wherein the FCFR can directly reflect the proportion of fault signals in signals, and the larger the FCFR is, the more fault information is contained, and the better the RSSD decomposition effect is. Based on the Hilbert transform (Hilbert Transform, HT), the FCFR definition is given as +.>
Figure SMS_134
Wherein M represents the number of possible faults in the mechanical transmission system, +.>
Figure SMS_131
Representing the +.>
Figure SMS_133
The harmonic component of the wave is transmitted,
Figure SMS_135
representing the number of harmonics for each fault, +.>
Figure SMS_136
Representing the frequency amplitude in the HT spectrum, +.>
Figure SMS_129
Representing the total number of frequency components in the frequency.
For a given signal, the detailed FCFR calculation steps are as follows:
and 2.6.1, carrying out resonance sparse decomposition on the original signal to obtain a high resonance component and a low resonance component.
And 2.6.2, HT change is carried out on the low resonance component, and instantaneous amplitude response is obtained.
And 2.6.3, performing fast Fourier transform on the amplitude response obtained in the step 2.6.2 to obtain a spectrogram, and finding the amplitudes of all possible fault characteristic frequencies.
Step 2.6.4, calculating the FCFR based on the amplitude of the fault signature frequency.
Step 2.7, using FCFR as an objective function, giving
Figure SMS_137
And->
Figure SMS_138
Parameter range, repeating step 2.1-step 2.5, optimizing quality factor by PSO algorithm>
Figure SMS_139
And->
Figure SMS_140
The specific optimization flow chart is shown in FIG. 2Shown.
Step 2.8, using FCFR as an objective function, giving
Figure SMS_141
And->
Figure SMS_142
Parameter range, repeating step 2.1-step 2.5, optimizing quality factor by PSO algorithm>
Figure SMS_143
And->
Figure SMS_144
A specific optimization flow chart is shown in fig. 3.
Step 2.9, obtaining an optimal according to step 2.7 and step 2.8
Figure SMS_145
、/>
Figure SMS_146
、/>
Figure SMS_147
And->
Figure SMS_148
RSSD decomposition is performed to obtain the optimal high and low resonance components and residual components as shown in fig. 4.
Step 3, teager energy Spectrum analysis
According to the optimal high and low resonance components, calculating kurtosis spectrums of the high and low resonance components, and determining a periodic range of a multipoint optimal minimum entropy deconvolution (Multipoint optimal Minimum Entropy Deconvolution Adjusted, MOMEDA) according to the kurtosis spectrums; performing MOMEDA deconvolution calculation on signals in a given period range; and calculating a Teager energy spectrum for the MOMEDA deconvolution signal, and finally judging the reason of the fault according to the Teager energy spectrum. The detailed steps of the process are as follows:
step 3.1, selecting a failure period
Figure SMS_149
Corresponding sampling points (sampling period +.>
Figure SMS_150
) Fault period as input, sampling period +.>
Figure SMS_151
Defined as->
Figure SMS_152
Step 3.2, calculating by a formula
Figure SMS_153
The multi-point kurtosis value of the deconvolution output signal of the high and low resonance components, a multi-point kurtosis spectrum is obtained, wherein +.>
Figure SMS_154
Is the target vector, can pass the fault impact period +.>
Figure SMS_155
To determine that the number of the groups of groups,
Figure SMS_156
wherein->
Figure SMS_157
Is a window function for expanding a target vector, and the obtained kurtosis spectrum is shown in FIG. 5, in which +.>
Figure SMS_158
And->
Figure SMS_159
Respectively representing the fault periods corresponding to the two faults.
Step 3.3, determining the calculated period interval of MOMEDA deconvolution according to the multi-point kurtosis spectrum of the high and low resonance components
Figure SMS_160
Step 3.4, according to the formula
Figure SMS_161
And solving the maximum value of the D-norm to enable the deconvolution effect to obtain the optimal MOMEDA deconvolution signal in the given period interval.
Step 3.5, given Window function
Figure SMS_163
And filter length->
Figure SMS_166
Also using FCFR as target function, optimizing +.>
Figure SMS_168
And->
Figure SMS_164
Obtain the optimal window function->
Figure SMS_165
And filter length->
Figure SMS_167
,/>
Figure SMS_169
And->
Figure SMS_162
The optimized PSO algorithm optimization process is shown in FIG. 6.
Step 3.6, according to the optimum
Figure SMS_170
And->
Figure SMS_171
Parameters, MOMEDA deconvolution, are performed to obtain a deconvolution time series for a given period range, as shown in FIG. 7.
Step 3.7, based on the time series obtained after MOMEDA deconvolution, according to
Figure SMS_172
Calculate +.>
Figure SMS_173
To obtain a Teager energy sequence of the MOMEDA deconvolution signal.
And 3.8, performing fast Fourier transform on the Teager energy sequence to obtain a Teager energy spectrum.
Step 3.9, calculating according to the faults
Figure SMS_174
And->
Figure SMS_175
The corresponding Teager energy spectrum, as shown in fig. 8 and 9, identifies faults according to the fault feature frequency in the Teager energy spectrum. From fig. 8 it can be seen that the failure period +.>
Figure SMS_176
And the period times thereof can be effectively extracted, and it can be seen from FIG. 9 that the failure period +.>
Figure SMS_177
And the double period of the method can be effectively extracted, and the result proves the effectiveness of the method, so that the early compound faults can be effectively identified.
Example 2
An early compound fault diagnosis apparatus comprising a processor and a memory connected to the processor, wherein the memory stores a computer program for execution by the processor, and wherein the early compound fault diagnosis method of embodiment 1 is performed when the processor executes the computer program.
Example 3
A readable storage medium storing a computer program for execution by a processor, the processor performing the early compound fault diagnosis method of embodiment 1 when executing the computer program.
Finally, it should be noted that: the above embodiments are only for illustrating the technical solution of the present invention, and not for limiting the same; although the invention has been described in detail with reference to the foregoing embodiments, it will be understood by those of ordinary skill in the art that: the technical scheme described in the foregoing embodiments can be modified or some or all of the technical features thereof can be replaced by equivalents; such modifications and substitutions do not depart from the spirit of the invention.

Claims (8)

1. An early compound fault diagnosis method for a wind driven generator is characterized by comprising the following steps:
step 1, collecting vibration signals of mechanical parts;
step 2, decomposing the RSSD signal, specifically including:
step 2.1, quality factor
Figure QLYQS_1
Defining the resonance properties of the input signal, < >>
Figure QLYQS_2
The BW is bandwidth, and a low resonance component signal containing the impulse signal and a high resonance component containing the harmonic signal are obtained according to the difference of quality factors of the impulse signal and the harmonic signal;
step 2.2, according to the scale parameters of the high-pass filter bank and the low-pass filter bank
Figure QLYQS_3
And->
Figure QLYQS_4
Determining the maximum number of layers of the RSSD decomposition +.>
Figure QLYQS_5
Wherein->
Figure QLYQS_6
For redundancy, N is the data length, < ->
Figure QLYQS_7
Rounding down the symbol;
step 2.3, according to the quality factor
Figure QLYQS_8
And redundancy->
Figure QLYQS_9
Determining the low-pass filter in the signal reconstruction process>
Figure QLYQS_10
The expression of (2) is:
Figure QLYQS_11
high filter->
Figure QLYQS_12
The expression of (2) is:
Figure QLYQS_13
wherein (1)>
Figure QLYQS_14
As a function, it can be expressed as: />
Figure QLYQS_15
,/>
Figure QLYQS_16
Step 2.4, according to steps 2.1-2.3, the basic parameters of the decomposition filter bank can be determined, and the vibration signal obtained in step 1 can be expressed as
Figure QLYQS_17
Wherein->
Figure QLYQS_18
Representing a high resonance component>
Figure QLYQS_19
Indicating a low-resonance component of the wave,
Figure QLYQS_20
representing the redundant component; establishing a sparsely resolved objective function using morphological component analysis as
Figure QLYQS_21
Wherein->
Figure QLYQS_22
And->
Figure QLYQS_23
Inverse wavelet transforms representing high and low quality factors, respectively;
step 2.5, utilizing a split augmented Lagrangian contraction algorithm to coefficient the wavelet
Figure QLYQS_24
And->
Figure QLYQS_25
Performing iterative calculation to obtain +.>
Figure QLYQS_26
、/>
Figure QLYQS_27
And->
Figure QLYQS_28
The expression of (2) is as follows:
Figure QLYQS_29
in the middle of
Figure QLYQS_30
And->
Figure QLYQS_31
Transform coefficients optimal for the objective function, respectively;
step 2.6, calculating FCFR;
step 2.7, using FCFR as an objective function, giving
Figure QLYQS_32
And->
Figure QLYQS_33
Parameter range, repeating step 2.1-step 2.5, optimizing quality factor by PSO algorithm>
Figure QLYQS_34
And->
Figure QLYQS_35
Step 2.8, using FCFR as an objective function, giving
Figure QLYQS_36
And->
Figure QLYQS_37
Parameter range, repeating step 2.1-step 2.5, optimizing quality factor by PSO algorithm>
Figure QLYQS_38
And->
Figure QLYQS_39
Step 2.9, optimal according to step 2.7 and step 2.8
Figure QLYQS_40
、/>
Figure QLYQS_41
、/>
Figure QLYQS_42
And->
Figure QLYQS_43
Performing RSSD decomposition to obtain optimal high and low resonance components and residual components;
and 3, analyzing the Teager energy spectrum, and judging the reason of the fault according to the Teager energy spectrum.
2. The method for diagnosing an early compound fault in a wind turbine generator as set forth in claim 1, wherein step 1 includes:
step 1.1, acquiring vibration signals of mechanical parts through a vibration sensor, and storing acquired data into a data acquisition instrument;
and 1.2, exporting the data in the data acquisition instrument as an input of RSSD signal decomposition.
3. The method for diagnosing early compound faults of a wind turbine of claim 1 in which in step 1 the mechanical components include one or more of a gearbox, bearings, gear components.
4. The method for diagnosing early compound faults of a wind turbine as claimed in claim 1, wherein the step 2.6 specifically includes:
step 2.6.1, carrying out resonance sparse decomposition on an original signal to obtain a high resonance component and a low resonance component;
step 2.6.2, HT change is carried out on the low resonance component, and instantaneous amplitude response is obtained;
step 2.6.3, performing fast Fourier transform on the amplitude response obtained in step 2.6.2 to obtain a spectrogram, and finding the amplitudes of all possible fault characteristic frequencies;
step 2.6.4, calculating the FCFR based on the amplitude of the fault signature frequency.
5. The early compound fault diagnosis method for the wind driven generator according to claim 1, wherein the step 3 comprises calculating kurtosis spectra of high and low resonance components according to optimal high and low resonance components, determining a period range of multi-point optimal minimum entropy deconvolution according to the kurtosis spectra, performing MOMEDA deconvolution calculation on signals in the given period range, calculating a Teager energy spectrum on the MOMEDA deconvolution signals, and finally judging the cause of the fault according to the Teager energy spectrum.
6. The method for diagnosing early compound faults of a wind turbine as claimed in claim 5, wherein the step 3 specifically includes:
step 3.1, selecting a failure period
Figure QLYQS_44
The corresponding sampling number is taken as the fault period of the input, sampling period +.>
Figure QLYQS_45
Is defined as
Figure QLYQS_46
Step 3.2, by the formula
Figure QLYQS_47
Calculating the multi-point kurtosis value of the deconvolution output signal of the high and low resonance components to obtain a multi-point kurtosis spectrum, wherein +.>
Figure QLYQS_48
Is the target vector, can pass the fault impact period +.>
Figure QLYQS_49
To determine that the number of the groups of groups,
Figure QLYQS_50
,/>
Figure QLYQS_51
is a window function for expanding the target vector;
in the step 3.3 of the method,determining the calculated period interval of MOMEDA deconvolution according to the multi-point kurtosis spectrum of high and low resonance components
Figure QLYQS_52
Step 3.4, according to the formula
Figure QLYQS_53
Solving the maximum value of the D-norm to enable the deconvolution effect to obtain an optimal MOMEDA deconvolution signal in a given period interval;
step 3.5, given Window function
Figure QLYQS_54
And filter length->
Figure QLYQS_55
Is optimized by PSO algorithm with FCFR as objective function>
Figure QLYQS_56
And->
Figure QLYQS_57
Obtain the optimal window function->
Figure QLYQS_58
And filter length->
Figure QLYQS_59
Step 3.6, according to the optimum
Figure QLYQS_60
And->
Figure QLYQS_61
Parameters, performing MOMEDA deconvolution to obtain a deconvolution time sequence of a given period range;
step 3.7, based on the time series obtained after MOMEDA deconvolution, according to
Figure QLYQS_62
Calculate +.>
Figure QLYQS_63
Obtaining a Teager energy sequence of the MOMEDA deconvolution signal;
step 3.8, performing fast Fourier transform on the Teager energy sequence to obtain a Teager energy spectrum;
and 3.9, identifying faults according to the fault characteristic frequency in the Teager energy spectrum.
7. An early compound fault diagnosis apparatus comprising a processor and a memory connected to the processor, the memory storing a computer program for execution by the processor, wherein the early compound fault diagnosis method of any one of claims 1-6 is performed when the processor executes the computer program.
8. A readable storage medium storing a computer program for execution by a processor, wherein the early compound fault diagnosis method of any one of claims 1-6 is performed when the processor executes the computer program.
CN202310644404.3A 2023-06-02 2023-06-02 Early compound fault diagnosis method and device for wind driven generator and readable storage medium Pending CN116378912A (en)

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