CN109992834A - The distinguishing structural mode method of modified blind source separating - Google Patents

The distinguishing structural mode method of modified blind source separating Download PDF

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CN109992834A
CN109992834A CN201910162671.0A CN201910162671A CN109992834A CN 109992834 A CN109992834 A CN 109992834A CN 201910162671 A CN201910162671 A CN 201910162671A CN 109992834 A CN109992834 A CN 109992834A
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韦灼彬
高屹
曹军宏
吴森
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Navy Service College Of P L A
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Abstract

The invention discloses a kind of distinguishing structural mode methods of modified blind source separating.The present invention is primarily based on complex modal theory, increase virtual measuring point using Hilbert transformation, effective expansion rank is carried out to original signal and carrys out creation analysis signal, then whitening processing analyzes signal, asymmetric nonopiate joint approximate diagonalization is carried out to the second order covariance matrix of different delay, obtained hybrid matrix finally extracts modal frequency and damping ratio to single-degree-of-freedom modal response as Mode Shape, to realize the identification to modal parameters.Accuracy of identification of the present invention is higher than common SOBI algorithm and the SOBI algorithm based on orthogonal JAD, it is shown that good performance.

Description

The distinguishing structural mode method of modified blind source separating
Technical field
The present invention relates to fields, are to be related to the distinguishing structural mode method of modified blind source separating more specifically.
Background technique
Between source signal mutually it is independent or it is uncorrelated be to realize blind source separating (Blind Source Separation is referred to as BSS basic assumption condition).The essence of model analysis is that the vibratory response in physical coordinates is converted in modal coordinate Modal response, each coordinate because of modal response is mutually independently and without coupling.It can be seen that BSS is to be based on model analysis Two kinds of analysis methods of " independence " or " irrelevance ", only BSS is derived from signal processing, and model analysis is derived from structural dynamic It learns.It is inferred that there are certain corresponding relationships between BSS and model analysis, this is provided to carry out modal idenlification using BSS Theoretical foundation.
Different from the BSS based on high-order statistic, the BSS based on second-order statistic considers the time structure of signal, will Replacement of the auto-covariance as non-Gaussian system, reducing BSS and requiring source signal is the harsh conditions of non-Gaussian system, it can be separated The signal for providing different auto-correlation functions (i.e. different capacity spectrum), is widely applied.Second-order blind identification algorithm (Second-Order Blind Identification, SOBI) is typically based on second-order statistic BSS method, and joint is close It is the core of SOBI like diagonalization (Joint Approximate Diagonalization of eigenmatrices, JAD). JAD generally uses orthogonal joint approximate diagonalization, however the Orthonormality constraints of JAD destroy least square standard, orthogonalization rank The error of section cannot be corrected in subsequent separation phase, finally affect the performance of Joint diagonalization.
Yeredor etc. proposes least square cost function and obtained a kind of non-orthogonal joint diagonalization algorithm: column are handed over For update and diagonalization (Alternating Columns Diagonal Centers, ACDC), however the algorithm will alternately more New two groups of undetermined parameters, therefore convergence rate is slower.It is derived from " Yeredor
A.Non-Orthogonal Joint Diagonalization in the Least-Squares Sense With Application in Blind Source Separation [J] .IEEE Signal Processing.2002,50 (7): 1545-1553. " (Chinese translation: leaf mostly etc., non-orthogonal joint diagonalization under least square meaning and its in blind source point Application [J] .IEEE signal processing 2002,50 (7) from: 1545-1553.).
In order to become the optimization of ACDC simply, China etc. proposes asymmetrical least square cost function, obtains Better three iterative algorithm of performance (Triple iterative algorihm, TIA).Be derived from " Zhang Hua, Feng great Zheng, Nie Weike, Equal Non-orthogonal joint diagonalization for blind source separation [J] Xian Electronics Science and Technology University journal .2008,35 (1): 27-31. ".
However as Li et al. is pointed out, which does not carry out any constraint to left and right diagonalizable matrix, and it is therefore possible to receive Hold back singular solution.It is derived from " Li X L, Zhang X D.Nonorthogonal Joint Diagonalization Free of Degenerate Solution [J] .Signal Processing, IEEE.2007,55 (5): 1803-1814. " (translate by Chinese Text: Lee X L, X D, Non-orthogonal joint diagonalization [J] the .IEEE signal processing 2007,55 (5) of no degenerate solution: 1803- 1814.)。
In order to improve asymmetric Joint diagonalization convergence speed of the algorithm, and avoid algorithmic statement to singular solution, Zhang Weitao Deng the non-orthogonal joint diagonalization cost function for proposing a belt restraining item, a kind of quickly asymmetric nonopiate joint pair is obtained Angling (Nonsymmetric Nonorthogonal Joint Diagonalization, NNJD) algorithm.Be derived from " Zhang Weitao, Building is followed the mandate of heaven, and asymmetric nonopiate fast joint diagonalization algorithm [J] of Zhang Yanliang automates journal .2010,36 (6): 829- 836.”。
Currently, BSS technology modal parameters identification in using a generally existing problem: can be only applied to reality Mode situation, when system damping is general damping (complex mode situation), using being restricted.For above-mentioned limitation, have Research compares AMUSE, SOBI and the ICA (Independent Component Analysis) based on high-order statistic exists Respective advantage and deficiency in distinguishing structural mode, it is indicated that SOBI method has preferable noise immunity.Be derived from " Kerschen G, Poncelet F, Golinval J C.Physical Interpretation of Independent Component Analysis in Structural Dynamics[J].Mechanical Systems and Signal Processing.2007,21 (4): 1561-1575. (Chinese translation: Peng Selie etc., independent component analysis in Structural Dynamics Physical interpretation [J] mechanical system and signal processing 2007,21 (4): 1561-1575.).
Poncelet F, Kerschen G, Golinval J C, et al.Output-Only Modal Analysis Using Blind Source Separation Techniques[J].Mechanical Systems and Signal Processing.2007,21 (6): (Chinese translation: Peng Selie etc. is carried out pure defeated 2335-2358. using blind source separate technology Model analysis [J] mechanical system and signal processing 2007,21 (6) out: 2335-2358.).
ZHOU W, Chelidze D.Blind Source Separation Based Vibration Mode Identification [J] .Mechanical Systems and Signal Processing.2007,21 (8): 3072- 3087. " (Chinese translation: all W, etc., vibration mode identification [J] mechanical system and signal processing 2007 based on blind source separating, 21 (8): 3072-3087).
McNeill is based on SOBI algorithm, proposes blind modal identification (the Blind Modal that can identify complex mode system Identification, BMID) algorithm, high building structure the experiment proves that BMID algorithm validity.It is derived from " McNeill S I, Zimmerman D C.A Framework for Blind Modal Identification Using Joint Approximate Diagonalization [J] .Mechanical Systems and Signal Processing.2008, 22 (7): 1526-1548. " (Chinese translation: McEnery S I, etc. the blind modal idenlification frame based on joint joint approximate diagonalization [J] mechanical system and signal processing 2008,22 (7): 1526-1548.).
Pay that will is superfine that further steady type R-SOBI algorithm is introduced into distinguishing structural mode, spring-matter of four-degree-of-freedom The simulation results show of amount system this method has stronger noise immunity.Be derived from " Fu Zhichao, Cheng Wei, Xu Cheng be based on R_ Modal parameters discrimination method [J] the vibration of SOBI and impact .2010,29 (1): 108-112. ".
The prior art has following defects that
1, poor to test environmental suitability.
2, it can be only applied to real mode situation, when system damping is general damping (complex mode situation), using being limited System.
3, there are accumulated errors and common BSS cannot identify that complex mode is joined by the SOBI based on orthogonal joint approximate diagonalization Number.
Summary of the invention
The present invention cannot identify the deficiency of Complex Modal Parameter Identification for common blind source separation algorithm, overcome and deposit in the prior art Deficiency, a kind of distinguishing structural mode method of modified blind source separating is provided.
The distinguishing structural mode method of modified blind source separating of the present invention, is achieved, first by following technical proposals Based on complex modal theory, increase virtual measuring point using Hilbert transformation, effective expansion rank is carried out to original signal and carrys out creation analysis Signal, then whitening processing analyzes signal, and it is approximate to carry out asymmetric nonopiate joint to the second order covariance matrix of different delay Diagonalization, obtained hybrid matrix finally extract modal frequency and damping to single-degree-of-freedom modal response as Mode Shape Than to realize the identification to modal parameters;
Specific step is as follows:
Complex mode system simulation experiments are carried out, a Three Degree Of Freedom mass-spring system, mass matrix M, resistance are established Buddhist nun's Matrix C, stiffness matrix K are as follows:
It is available:
Due to CM-1K is not symmetrical matrix, and damping matrix cannot be by natural mode of vibration diagonalization, therefore the system is multiple mould State system.
In order to evaluate identification of Mode Shape as a result, a kind of broader modal assurance criterion can be defined:
φ in formulaj,The respectively jth rank Mode Shape vector of distinct methods identification,For φjComplex conjugate transposition, 0≤CMACj≤ 1, CMACjCloser to 1, illustrate that the vibration shape vector of two methods identification is closer.Obviously, formula (1) not only can be with For evaluating real Mode Shape, and the complex mode vibration shape can be evaluated.
Consider free vibration response, is displaced primary condition x (0)=(0,0,0)T, speed primary conditionSample frequency is 10Hz, and preceding 150 seconds response signals that fetch bit moves finally are used as analysis object ESOBI method carries out blind source separating to the complex mode system.
Compared with prior art, the beneficial effects of the present invention are:
1, accuracy of identification of the present invention is higher than common SOBI algorithm and the SOBI algorithm based on orthogonal JAD, it is shown that good Performance.
2, the present invention has widened application range of the blind source separate technology in distinguishing structural mode.
Detailed description of the invention
The displacement time-history curves and its PSD of Fig. 1 complex mode system;
The separation signal and its PSD (complex mode) of Fig. 2 SOBI;
Fig. 3 BMID separates signal and its PSD (complex mode);
The separation signal and its PSD (complex mode) of Fig. 4 ESOBI;
Fig. 5 steel-frame structure schematic diagram;
The lower six acceleration analysis signals of Fig. 6 pulse excitation and its PSD;
The lower six acceleration analysis signals of Fig. 7 arbitrary excitation and its PSD;
The modal response and its PSD that SOBI is identified under Fig. 8 pulse excitation;
The modal response and its PSD that BMID is identified under Fig. 9 pulse excitation;
The modal response and its PSD that ESOBI is identified under Figure 10 pulse excitation;
The modal response and its PSD that SOBI is identified under Figure 11 arbitrary excitation;
The modal response and its PSD that BMID is identified under Figure 12 arbitrary excitation;
The modal response and its PSD that ESOBI is identified under Figure 13 arbitrary excitation.
Specific embodiment
The present invention is described in further detail below in conjunction with the drawings and specific embodiments.It should be appreciated that described herein Specific embodiment be only used to explain the present invention, be not intended to limit the present invention.
It is primarily based on complex modal theory, increases virtual measuring point using Hilbert transformation, original signal is effectively expanded Rank carrys out creation analysis signal, and then whitening processing analyzes signal, carries out to the second order covariance matrix of different delay asymmetric non- Orthogonal joint approximate diagonalization, obtained hybrid matrix finally extract mode to single-degree-of-freedom modal response as Mode Shape Frequency and damping ratio, to realize the identification to modal parameters.
Complex mode system simulation experiments are carried out, a Three Degree Of Freedom mass-spring system, mass matrix M, resistance are established Buddhist nun's Matrix C, stiffness matrix K are as follows:
It is available:
Due to CM-1K is not symmetrical matrix, and damping matrix cannot be by natural mode of vibration diagonalization, therefore the system is multiple mould State system.
In order to evaluate identification of Mode Shape as a result, a kind of broader modal assurance criterion can be defined:
φ in formulaj,The respectively jth rank Mode Shape vector of distinct methods identification,For φjComplex conjugate transposition, 0≤CMACj≤ 1, CMACjCloser to 1, illustrate that the vibration shape vector of two methods identification is closer.Obviously, formula (1) not only can be with For evaluating real Mode Shape, and the complex mode vibration shape can be evaluated.
Consider free vibration response, is displaced primary condition x (0)=(0,0,0)T, speed primary conditionSample frequency is 10Hz, and preceding 150 seconds response signals that fetch bit moves are as analysis object, three degree of freedom Displacement time-histories and its corresponding power spectral density (PSD) it is as shown in Figure 1.
Blind source separating is carried out to the complex mode system using tri- kinds of methods of SOBI, BMID, ESOBI, separating resulting is respectively such as Shown in Fig. 2~Fig. 4.From separating resulting as can be seen that SOBI method cannot accurately open each rank modal separation, especially third Rank mode, and the ESOBI method that BMID method and this programme propose can be by each rank modal separation.
The results are shown in Table 1 for two methods of the Modal Parameter Identification of BMID and ESOBI, as can be seen from Table 1: BMID and Two methods of the modal idenlification precision of ESOBI is all fine, but ESOBI is slightly better than BMID.
The Modal Parameter Identification result of table 1 BMID and ESOBI
Model test is carried out with a steel-frame structure, model is made of 3 girders, 8 secondary beams, 6 root posts, 6 root posts It is mounted in ground, overall dimensions are 1500mm × 1150mm × 564mm, as shown in Figure 5.The secondary beam of the structure is T shaped steel, Girder and column are i shaped steel, and Liang Yuzhu, girder and secondary beam are by being bolted.In order to maximize vertical direction (vertically The direction in face) acceleration signal, reduce torsion mode influence, excitation point a position be selected near the 2nd point in Fig. 5.Six add 1~6 point in Fig. 5 of velocity sensor placement position, measures the acceleration signal of vertical direction, and sensor uses ICP Acceleration transducer DH131E, vibration signal detecting and analysing system are DH5920N.
The present invention has done two groups of experiments: first group of experiment driving source is the pulse excitation of power hammer, sampling number 1024, The measuring signal and its power spectral density function (PSD) of six acceleration transducers are as shown in Fig. 6;Second group of experiment driving source For the gaussian random signal of vibration excitor, sampling number 8192, the measuring signal and its power spectrum of six acceleration transducers Function (PSD) is spent as shown in fig. 7, the sample frequency of two groups of experiments is 1KHz.Mixed signal PSD can be with from Fig. 6 and Fig. 7 See, first three rank mode can be excited out, and the mode energy after three ranks is smaller, substantially with noise in same grade.
This programme respectively shakes to the structure under pulse excitation and arbitrary excitation using tri- kinds of methods of SOBI, BMID, ESOBI Dynamic response has carried out modal idenlification.
Modal idenlification is carried out to the vibratory response under pulse excitation effect first.Fig. 8 is before being obtained using SOBI method Three rank modal responses and its power spectral density function, the time-domain diagram on the left of Fig. 8 can see, and SOBI method can be known substantially Not Chu system first three rank modal response, but can see from the PSD on the right side of Fig. 8 by there are more in isolated signal Other frequency signals belong to multi-frequency mixed signal.Fig. 9 is first three the rank modal response obtained using BMID method and its function Rate spectral density function, is better than the separating resulting of SOBI method by isolated modal response as seen from Figure 9, however still deposits In more interference signal.Figure 10 is first three rank modal response and its power spectrum of the ESOBI method separation proposed using this chapter Density function, in terms of the time-domain diagram and PSD of modal response, the interference signal of first three rank modal response has been lacked very much, recognition result It is better than two methods of SOBI and BMID, it is contemplated that practical structures vibration signal can not completely remove noise, so this programme mentions The vibratory response of complex mode system can be successfully separated out first three rank modal response by method out.Comparison diagram 8, Fig. 9 and figure 10, other than the amplitude of separation signal is not exactly the same, the modal idenlification precision of ESOBI method is better than SOBI and BMID two Kind method.The reason of cannot identifying about the mode after three ranks is that these mode energies are lower, is substantially mingled in noise Together, this point can be seen from Fig. 6.
The hybrid matrix that ESOBI method is calculated is then (right using single mode recognition methods as Mode Shape matrix Separate signal extraction modal frequency and damping ratio.In order to be carried out to the mode result of tri- kinds of method identifications of SOBI, BMID, ESOBI It further compares, this programme uses tag system to realize that method (ERA) has carried out modal idenlification, the mould of four kinds of methods simultaneously State recognition result is as shown in table 2.Wherein CMAC is generalized Modal confidence criterion, CMAC12, CMAC13, CMAC23 in table 2 points Not Biao Shi ERA and ESOBI, ERA and BMID, ESOBI and the BMID identification vibration shape modal assurance criterion, remaining mode confidence is quasi- Then be worth and so on.
From table 2 it can be seen that at three aspect of modal frequency, damping ratio and the vibration shape, the recognition result ratio of ESOBI and BMID SOBI is closer to the identification mode of ERA, and the recognition result of ESOBI method is slightly better than BMID method, illustrates in structural modal Identification aspect, ESOBI method is best.
Modal idenlification finally is carried out to the vibratory response under arbitrary excitation effect, uses nature first before modal idenlification Advocate approach (NExT) extracts free damping vibration signal to random response signal.Three kinds of methods (SOBI, BMID and ESOBI) are known For first three other rank modal response respectively as shown in Figure 11~Figure 13, table 3 is the Modal Parameter Identification result of four kinds of methods.With arteries and veins Identification conclusion under impulse is encouraged is identical: BMID modal idenlification precision is better than SOBI, and ESOBI accuracy of identification is better than BMID.
2 pulse excitation flowering structure Modal Parameter Identification result of table
3 arbitrary excitation flowering structure Modal Parameter Identification result of table
The above is only a preferred embodiment of the present invention, it is noted that for the common skill of the art For art personnel, various improvements and modifications may be made without departing from the principle of the present invention, these are improved and profit Decorations also should be regarded as protection scope of the present invention.

Claims (1)

1. a kind of distinguishing structural mode method of modified blind source separating, characterized in that be primarily based on complex modal theory, apply Hilbert transformation increases virtual measuring point, carries out effective expansion rank to original signal and carrys out creation analysis signal, then whitening processing is analyzed Signal carries out asymmetric nonopiate joint approximate diagonalization, obtained hybrid matrix to the second order covariance matrix of different delay As Mode Shape, modal frequency and damping ratio finally are extracted to single-degree-of-freedom modal response, structural modal is joined to realize Several identification,
Specific step is as follows:
Complex mode system simulation experiments are carried out, a Three Degree Of Freedom mass-spring system, mass matrix M, damping matrix are established C, stiffness matrix K is as follows
It is available:
Due to CM-1K is not symmetrical matrix, and damping matrix cannot be by natural mode of vibration diagonalization, therefore the system is complex mode system System,
In order to evaluate identification of Mode Shape as a result, a kind of broader modal assurance criterion can be defined:
φ in formulaj,The respectively jth rank Mode Shape vector of distinct methods identification,For φjComplex conjugate transposition, 0≤ CMACj≤ 1, CMACjCloser to 1, illustrate that the vibration shape vector of two methods identification is closer, it is clear that formula (1) can not only be used to Real Mode Shape is evaluated, and the complex mode vibration shape can be evaluated,
Consider free vibration response, is displaced primary condition x (0)=(0,0,0)T, speed primary condition
Sample frequency is 10Hz, and preceding 150 seconds response signals that fetch bit moves finally are used as analysis object ESOBI method carries out blind source separating to the complex mode system.
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