CN110456199A - A kind of method for predicting residual useful life of multisensor syste - Google Patents

A kind of method for predicting residual useful life of multisensor syste Download PDF

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CN110456199A
CN110456199A CN201910750989.0A CN201910750989A CN110456199A CN 110456199 A CN110456199 A CN 110456199A CN 201910750989 A CN201910750989 A CN 201910750989A CN 110456199 A CN110456199 A CN 110456199A
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useful life
health
particle
predicting residual
residual useful
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CN110456199B (en
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苗强
张恒
罗冲
莫贞凌
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Sichuan University
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Sichuan University
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    • G01MEASURING; TESTING
    • G01RMEASURING ELECTRIC VARIABLES; MEASURING MAGNETIC VARIABLES
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Abstract

The present invention relates to electromechanical equipment health control technical fields, and disclose a kind of method for predicting residual useful life of multisensor syste, and specific implementation step is as follows: the improvement second order that S1 calculates sensing data arranges entropy;S2: the improved second order arrangement entropy of each sensing data is calculated according to calculation method described in S1 and is compared;S3: it selects improved second order arrangement entropy and the data of sensor is used for data fusion.The method for predicting residual useful life of the multisensor syste, it is proposed that a kind of improved second order arrangement entropy index measures the monotonicity trend of data, and multiple sensing datas are merged by data fusion method, construct the health status that the health indicator with good degradation trend and small threshold variance goes characterization equipment, again using the data of health indicator as the observation of tasteless particle filter, the health status of equipment is estimated and predicted, the final predicting residual useful life realized to more sensor-based systems.

Description

A kind of method for predicting residual useful life of multisensor syste
Technical field
The present invention relates to electromechanical equipment health control technical field, specially a kind of remaining life of multisensor syste is pre- Survey method.
Background technique
With the rapid development of modern science and technology technology and the continuous improvement of functional requirement, the complexity of a large amount of electromechanical equipments, Comprehensive and intelligent level is continuously improved, so that these electromechanical equipments become a large complicated more sensor-based systems, it is same with this When, the reliability and safe running performance of these equipment also become more and more important, however, complicated operating condition and severe Running environment, will lead to electromechanical equipment in the process of running has inevitable performance degradation, when the performance of electromechanical equipment is moved back Change when being not enough to complete its function to equipment, will lead to equipment downtime even failure, and brings huge economic loss even people Member's injures and deaths, as the key technology of prediction and health control, predicting residual useful life can be effectively predicted system and potentially degenerate Gesture, estimate electromechanical equipment fault time, for ensure electromechanical equipment security service and reliability service be of great significance with it is practical Value.
Currently, existing majority scholars study electromechanical equipment predicting residual useful life, and using distinct methods and Technology predicts the remaining life of electromechanical equipment, some scholars are integrated with particle filter and realization the advantages of bond graph models RUL prediction, and obtain higher precision and accurate fiducial limit;Some scholars establish improved autoregression model, and benefit RUL is predicted with particle filter method, improves precision of prediction, still, the above method is all certain being only utilized in electromechanical equipment One sensing data carries out predicting residual useful life, when the performance degradation mechanism of electromechanical equipment is apparent, and single sensor When data can describe the degenerative process of electromechanical equipment, the above method is effectively, still, in practical projects, due to one Often there are multiple sensors in electromechanical equipment, single sensing data is not enough to characterize the performance degradation of whole equipment, therefore, existing There is method to be difficult to accurately predict the remaining life of multisensor electromechanical equipment.
Summary of the invention
The present invention provides a kind of method for predicting residual useful life of multisensor syste, electromechanics can accurately be predicted by, which having, is set It the advantages of standby remaining life, solves the problems, such as to be previously mentioned in above-mentioned background technique.
The invention provides the following technical scheme: a kind of method for predicting residual useful life of multisensor syste, specific implementation step It is rapid as follows:
The improvement second order that S1 calculates sensing data arranges entropy;
S2: the improved second order arrangement entropy of each sensing data is calculated according to calculation method described in S1 and is compared Compared with;
S3: selecting improved second order arrangement entropy and the data of sensor are used for data fusion, and building can characterize more biographies The health indicator of sensor system health status;
S4: it using health indicator as the observation of particle filter method, realizes and the health status of more sensor-based systems is predicted.
A kind of preferred embodiment of method for predicting residual useful life as multisensor syste of the present invention, in which: described Calculate sensing data improvement second order arrangement entropy the following steps are included:
S1.1: by i-th of sensing data xiIt maps to 2 dimension phase spaces to be reconstructed, obtains phase space as follows Matrix:
Wherein A is the phase space matrix after reconstruct, and B is the submatrix in A, and n is the length of sensing data;
S1.2: a symbol sebolic addressing can be obtained for above-mentioned each state vector of phase space reconstruction matrix:
S (l)=[m1,m2], l=1,2 ..., n* (n-1)/2
Wherein l is state vector index, [m1,m2] it is the arrangement obtained by state vector numerical values recited, there are two types of may altogether Property π1=[0,1] and π2=[1,0] takes [0,1] when two number numerical value are equal in state vector, compare each state to Numerical values recited in amount obtains the Rankine-Hugoniot relations of each state vector;
S1.3: the corresponding arrangement π of all state vectors is calculated12Probability;
S1.4: it calculates the improved second order of sensing data and arranges entropy.
A kind of preferred embodiment of method for predicting residual useful life as multisensor syste of the present invention, in which: described Calculate the corresponding arrangement π of all state vectors12The calculation formula used of probability it is as follows:
Wherein # represents number.
A kind of preferred embodiment of method for predicting residual useful life as multisensor syste of the present invention, in which: described Calculate calculation formula used in the improved second order arrangement entropy of sensing data are as follows:
S2=abs (p (π1)log2[p(π1)]-p(π2)log2[p(π2)])
Wherein abs () is to take absolute value.
A kind of preferred embodiment of method for predicting residual useful life as multisensor syste of the present invention, in which: described Building can characterize multisensor syste health status health indicator specifically includes the following steps:
S3.1: the health indicator of t moment is constructed;
S3.2: solving biobjective scheduling problem by genetic algorithm, obtain optimal weight vectors ω *, calculates health and refers to Target entirety monotonic trend and fault threshold variance.
A kind of preferred embodiment of method for predicting residual useful life as multisensor syste of the present invention, in which: described The building formula for constructing the health indicator of t moment is as follows:
Ht=x·,tω t=0,1,2 ..., ni
Wherein ω is weight vectors, x·,t∈R1×SIt is the measurement value matrix collected from S sensor;
The calculation formula of the whole monotonic trend for calculating health indicator are as follows:
s.t.ω′1S=1
Wherein SIt (d) is that entropy is arranged by the improved second order of the weight vectors ω health index determined,It is by weight The fault threshold variance for the health index that vector ω is determined, 1S∈RS×1It is the vector that value is all 1;
The fault threshold variance calculation formula is as follows:
Wherein Y ∈ RM×SIt is failure value matrix, M is the quantity of training unit.
A kind of preferred embodiment of method for predicting residual useful life as multisensor syste of the present invention, in which: described Particle filter method specifically includes the following steps:
S4.1: the state-space model of more sensor-based systems is constructed:
θk=f (θk-1k)
Hk=h (θkk)
Wherein θ is state vector, and f is nonlinear function, and υ is process variance, and H is health indicator, and h is non-Systems with Linear Observation Function, ν are to measure variance;
S4.2: the importance density function of particle filter is generated with Unscented Kalman Filter;
S4.21: setting k=0 extracts N from prior distributionsA particle, and determine that weight is 1/Ns, then initialization is joined Number:
Augmentation init state vector sum covariance matrix:
S4.22: Gauss point and weight calculation:
S4.23: the time updates:
S4.24: measuring value updates:
S4.3: it calculates sampling particle and updates particle weights:
S4.4: if number of effective particles is lower than given threshold value, resampling is carried out:
S4.5: state estimation:
Terminate to predict if k > T;
WhereinFor the particle of selection, the parameter of α and β for tasteless transformation, Wi (m)And Wi (c)Respectively first-order statistics characteristic With the weight coefficient of second-order statistics, θk|k-1、Pk|k-1And Hk|k-1It is quantity of state, the one-step prediction of variance and measuring value, K respectivelyk For filtering gain,WithRespectively the Unscented Kalman Filter last mean value arrived and variance;
S4.6: health status prediction is carried out to system using the prediction model that tasteless particle filter algorithm obtains;
S4.7: by the prediction to health status, the remaining life of more sensor-based systems is determined:
Wherein TH is the fault threshold of system, TRULIt is the remaining life of system, T is current time.
A kind of preferred embodiment of method for predicting residual useful life as multisensor syste of the present invention, in which: when k≤ When T, k=k+1 is enabled, is then calculated by following steps:
S4.22: Gauss point and weight calculation:
S4.23: the time updates:
S4.24: measuring value updates:
S4.3: it calculates sampling particle and updates particle weights:
S4.4: if number of effective particles is lower than given threshold value, resampling is carried out:
S4.5: state estimation:
Terminate to predict if k > T
WhereinFor the particle of selection, the parameter of α and β for tasteless transformation, Wi (m)And Wi (c)Respectively first-order statistics characteristic With the weight coefficient of second-order statistics, θk|k-1、Pk|k-1And Hk|k-1It is quantity of state, the one-step prediction of variance and measuring value, K respectivelyk For filtering gain,WithRespectively the Unscented Kalman Filter last mean value arrived and variance;
S4.6: health status prediction is carried out to system using the prediction model that tasteless particle filter algorithm obtains;
S4.7: by the prediction to health status, the remaining life of more sensor-based systems is determined:
Wherein TH is the fault threshold of system, TRULIt is the remaining life of system, T is current time.
A kind of preferred embodiment of method for predicting residual useful life as multisensor syste of the present invention, in which: described With the method that Unscented Kalman Filter generates the importance density function of particle filter first in sample phase, filtered with tasteless Kalman Wave is that each particle calculates its mean value and covariance;Secondly it instructs to sample using the mean value and covariance.
The present invention have it is following the utility model has the advantages that
The method for predicting residual useful life of the multisensor syste proposes that a kind of improved second order arrangement entropy index measures data Monotonicity trend, and multiple sensing datas are merged by data fusion method, construct with good degradation trend and compared with The health indicator of small threshold variance goes the health status of characterization equipment, then using the data of health indicator as tasteless particle filter Observation is estimated and is predicted to the health status of equipment, finally realizes the predicting residual useful life to more sensor-based systems.
Detailed description of the invention
Fig. 1 is the structural block diagram of the method for the present invention.
Specific embodiment
Following will be combined with the drawings in the embodiments of the present invention, and technical solution in the embodiment of the present invention carries out clear, complete Site preparation description, it is clear that described embodiments are only a part of the embodiments of the present invention, instead of all the embodiments.It is based on Embodiment in the present invention, it is obtained by those of ordinary skill in the art without making creative efforts every other Embodiment shall fall within the protection scope of the present invention.
Embodiment 1
Referring to Fig. 1, a kind of method for predicting residual useful life of multisensor syste, the remaining longevity of the multisensor syste Life prediction technique mainly includes using the health indicator of data fusion method characterization electromechanical equipment and using particle filter method reality The prediction of existing electromechanical equipment health status, data fusion method are constructed to have and well be moved back by merging multiple sensing datas The health indicator of change trend and small threshold variance goes the health status of characterization equipment, is referred to using data fusion method building health It when mark, often allows health indicator that there is smaller improvement second order to arrange entropy, goes so that health indicator has good whole list Tune trend, to improve the precision of prediction of electromechanical equipment remaining life, specific implementation step is as follows:
The improvement second order that S1 calculates sensing data arranges entropy, arranges entropy and data fusion method structure by improved second order It builds health indicator and has good whole monotonic trend and lesser fault threshold error, so that predicting residual useful life precision is more It is high;
S1.1: by i-th of sensing data xiIt maps to 2 dimension phase spaces to be reconstructed, obtains phase space as follows Matrix:
Wherein A is the phase space matrix after reconstruct, and B is the submatrix in A, and n is the length of sensing data;
S1.2: a symbol sebolic addressing can be obtained for above-mentioned each state vector of phase space reconstruction matrix:
S (l)=[m1,m2], l=1,2 ..., n* (n-1)/2
Wherein l is state vector index, [m1,m2] it is the arrangement obtained by state vector numerical values recited, there are two types of may altogether Property π1=[0,1] and π2=[1,0] takes [0,1] when two number numerical value are equal in state vector, compares each state vector In numerical values recited, obtain the Rankine-Hugoniot relations of each state vector;
S1.3: the corresponding arrangement π of all state vectors is calculated12Probability, it is as follows:
The wherein number that # is represented;
S1.4: it calculates the improved second order of sensing data and arranges entropy, improved second order arranges entropy calculation formula are as follows:
S2=abs (p (π1)log2[p(π1)]-p(π2)log2[p(π2)])
Wherein abs () is to take absolute value;
S2: the improved second order arrangement entropy of each sensing data is calculated according to calculation method described in S1 and is compared Compared with;
S3: it selects improved second order arrangement entropy maximum and has the sensing data of good whole monotonic trend for counting According to fusion, building can characterize the health indicator of multisensor syste health status,
S3.1: the health indicator of t moment is constructed, it is as follows that health indicator constructs formula:
Ht=x·,tω t=0,1,2 ..., ni
Wherein ω is weight vectors, x·,t∈R1×SIt is the measurement value matrix collected from S sensor;
S3.2: above-mentioned biobjective scheduling problem is solved by genetic algorithm, obtains optimal weight vectors ω*, it is ensured that it is strong Kang Zhibiao has good whole monotonic trend and lesser fault threshold variance:
s.t.ω′1S=1
Wherein SIt (d) is that entropy is arranged by the improved second order of the weight vectors ω health index determined,It is by weight The fault threshold variance for the health index that vector ω is determined, 1S∈RS×1It is the vector that value is all 1, fault threshold variance calculates public Formula is as follows:
Wherein Y ∈ RM×SIt is failure value matrix, M is the quantity of training unit;
S4: using health indicator as the observation of particle filter method, realizing and predict the health status of more sensor-based systems, Particle filter is widely used and equipment residue because it can preferably solve non-linear, non-Gaussian filtering state estimation problem Life prediction.
The present embodiment working principle are as follows: merge multiple sensing datas by using data fusion method, constructing has The health indicator of good degradation trend and small threshold variance goes the health status of characterization equipment, later using health indicator as grain The observation of sub- filtering method carries out health status prediction to system using the prediction model that particle filter algorithm obtains, finally The remaining life of electromechanical equipment is calculated, data fusion method is used in conjunction with each other with particle filter method, further increases to machine The precision of prediction of electric equipment remaining life.
Embodiment 2
Referring to Fig. 1, the difference of the present embodiment and above-described embodiment is: the used Unscented Kalman Filter of the present embodiment The suggestion of particle filter is selected to be distributed, since particle filter algorithm is using prior distribution as suggesting Density Distribution letter Number, when the registration very little of prior distribution and Posterior distrbutionp, the effect of particle filter algorithm is poor, causes with particle Filtering algorithm predict electromechanical equipment remaining useful life when, precision of prediction can be reduced accordingly, thus the present embodiment use it is tasteless Kalman filtering selects the suggestion of particle filter to be distributed, and is each particle with Unscented Kalman Filter first in sample phase Its mean value and covariance are calculated, secondly instructs to sample using the mean value and covariance, is calculated using Unscented Kalman Filter equal When value and covariance, newest observation information is utilized, so calculating electromechanical equipment residue to improve closer to Posterior distrbutionp The accuracy when service life.
The method for predicting residual useful life of the multisensor syste mainly includes characterizing electromechanical equipment using data fusion method Health indicator and the prediction of electromechanical equipment health status is realized using tasteless particle filter method, data fusion method is by melting Multiple sensing datas are closed, the health indicator with good degradation trend and small threshold variance is constructed and goes the strong of characterization equipment Health state when constructing health indicator using data fusion method, often allows health indicator to arrange with smaller improvement second order Entropy is gone so that health indicator has good whole monotonic trend, so that the precision of prediction of electromechanical equipment remaining life is improved, Specific implementation step is as follows:
The improvement second order that S1 calculates sensing data arranges entropy, arranges entropy and data fusion method structure by improved second order It builds health indicator and has good whole monotonic trend and lesser fault threshold error, so that predicting residual useful life precision is more It is high;
S1.1: by i-th of sensing data xiIt maps to 2 dimension phase spaces to be reconstructed, obtains phase space as follows Matrix:
Wherein A is the phase space matrix after reconstruct, and B is the submatrix in A, and n is the length of sensing data;
S1.2: a symbol sebolic addressing can be obtained for above-mentioned each state vector of phase space reconstruction matrix:
S (l)=[m1,m2], l=1,2 ..., n* (n-1)/2
Wherein l is state vector index, [m1,m2] it is the arrangement obtained by state vector numerical values recited, there are two types of may altogether Property π1=[0,1] and π2=[1,0] takes [0,1] when two number numerical value are equal in state vector, compare each state to Numerical values recited in amount obtains the Rankine-Hugoniot relations of each state vector;
S1.3: the corresponding arrangement π of all state vectors is calculated12Probability, it is as follows:
The wherein number that # is represented;
S1.4: it calculates the improved second order of sensing data and arranges entropy, improved second order arranges entropy calculation formula are as follows:
S2=abs (p (π1)log2[p(π1)]-p(π2)log2[p(π2)])
Wherein abs () is to take absolute value;
S2: the improved second order arrangement entropy of each sensing data is calculated according to calculation method described in S1 and is compared Compared with;
S3: it selects improved second order arrangement entropy maximum and has the sensing data of good whole monotonic trend for counting According to fusion, building can characterize the health indicator of multisensor syste health status,
S3.1: the health indicator of t moment is constructed, it is as follows that health indicator constructs formula:
Ht=x·,tω t=0,1,2 ..., ni
Wherein ω is weight vectors, x·,t∈R1×SIt is the measurement value matrix collected from S sensor;
S3.2: above-mentioned biobjective scheduling problem is solved by genetic algorithm, obtains optimal weight vectors ω*, it is ensured that it is strong Kang Zhibiao has good whole monotonic trend and lesser fault threshold variance:
s.t.ω′1S=1
Wherein SIt (d) is that entropy is arranged by the improved second order of the weight vectors ω health index determined,It is by weight The fault threshold variance for the health index that vector ω is determined, 1S∈RS×1It is the vector that value is all 1, fault threshold variance calculates public Formula is as follows:
Wherein Y ∈ RM×SIt is failure value matrix, M is the quantity of training unit;
S4: using health indicator as the observation of particle filter method, realizing and predict the health status of more sensor-based systems, Particle filter method specifically includes following steps, and particle filter is because it can preferably solve non-linear, non-Gaussian filtering state Estimation problem is widely used and equipment predicting residual useful life,
S4.1: the state-space model of more sensor-based systems is constructed:
θk=f (θk-1k)
Hk=h (θkk)
Wherein θ is state vector, and f is nonlinear function, and υ is process variance, and H is health indicator, and h is non-Systems with Linear Observation Function, ν are to measure variance;
S4.2: the importance density function of particle filter is generated with Unscented Kalman Filter;
Particle filter algorithm is using prior distribution as density fonction is suggested, when prior distribution and Posterior distrbutionp Registration very little when, the effect of particle filter can be bad, and therefore, the present invention selects grain using Unscented Kalman Filter The suggestion distribution of son filtering is that each particle calculates its mean value and association side with Unscented Kalman Filter specifically in sample phase Then difference instructs to sample using the mean value and covariance, because when calculating mean value and covariance with Unscented Kalman Filter, benefit With newest observation information, so closer to Posterior distrbutionp;
S4.21: firstly, setting k=0, extracts N from prior distributionsA particle, and determine that weight is 1/Ns, then just Beginningization parameter:
Augmentation init state vector sum covariance matrix:
S4.22: Gauss point and weight calculation:
S4.23: the time updates:
S4.24: measuring value updates:
S4.3: it calculates sampling particle and updates particle weights:
S4.4: if number of effective particles is lower than given threshold value, resampling is carried out:
S4.5: state estimation:
If meeting k≤T, k=k+1, return step S4.22 are enabled, otherwise, terminates prediction;
WhereinFor the particle of selection, the parameter of α and β for tasteless transformation, Wi (m)And Wi (c)Respectively first-order statistics characteristic With the weight coefficient of second-order statistics, θk|k-1、Pk|k-1And Hk|k-1It is quantity of state, the one-step prediction of variance and measuring value, K respectivelyk For filtering gain,WithRespectively the Unscented Kalman Filter last mean value arrived and variance;
S4.6: health status prediction is carried out to system using the prediction model that tasteless particle filter algorithm obtains;
S4.7: by the prediction to health status, the remaining life of more sensor-based systems is determined:
Wherein TH is the fault threshold of system, TRULIt is the remaining life of system, T is current time.
The working principle of the present embodiment are as follows: multiple sensing datas are merged using data fusion method first, pass through improvement Second order arrangement entropy and data fusion method construct the health indicator with good degradation trend and small threshold variance and remove table The health status for levying equipment, later using health indicator as the observation of tasteless particle filter method, using tasteless particle filter Algorithm obtains prediction model and carries out health status prediction to system, and data fusion method makes with particle filter method mutual cooperation With further increasing the precision of prediction to electromechanical equipment remaining life.
It should be noted that, in this document, relational terms such as first and second and the like are used merely to a reality Body or operation are distinguished with another entity or operation, are deposited without necessarily requiring or implying between these entities or operation In any actual relationship or order or sequence.Moreover, the terms "include", "comprise" or its any other variant are intended to Non-exclusive inclusion, so that the process, method, article or equipment including a series of elements is not only wanted including those Element, but also including other elements that are not explicitly listed, or further include for this process, method, article or equipment Intrinsic element.
It although an embodiment of the present invention has been shown and described, for the ordinary skill in the art, can be with A variety of variations, modification, replacement can be carried out to these embodiments without departing from the principles and spirit of the present invention by understanding And modification, the scope of the present invention is defined by the appended.

Claims (9)

1. a kind of method for predicting residual useful life of multisensor syste, it is characterised in that: specific implementation step is as follows:
The improvement second order that S1 calculates sensing data arranges entropy;
S2: the improved second order arrangement entropy of each sensing data is calculated according to calculation method described in S1 and is compared;
S3: it selects improved second order arrangement entropy and the data of sensor is used for data fusion, building can characterize multisensor The health indicator of system health status;
S4: it using health indicator as the observation of particle filter method, realizes and the health status of more sensor-based systems is predicted.
2. the method for predicting residual useful life of multisensor syste according to claim 1, it is characterised in that: the calculating passes Sensor data improvement second order arrangement entropy the following steps are included:
S1.1: by i-th of sensing data xiIt maps to 2 dimension phase spaces to be reconstructed, obtains phase space matrix as follows:
Wherein A is the phase space matrix after reconstruct, and B is the submatrix in A, and n is the length of sensing data;
S1.2: a symbol sebolic addressing can be obtained for above-mentioned each state vector of phase space reconstruction matrix:
S (l)=[m1,m2], l=1,2 ..., n* (n-1)/2
Wherein l is state vector index, [m1,m2] it is the arrangement obtained by state vector numerical values recited, there are two types of possibility π altogether1 =[0,1] and π2=[1,0] takes [0,1] when two number numerical value are equal in state vector, compares in each state vector Numerical values recited, obtain the Rankine-Hugoniot relations of each state vector;
S1.3: the corresponding arrangement π of all state vectors is calculated12Probability;
S1.4: it calculates the improved second order of sensing data and arranges entropy.
3. the method for predicting residual useful life of multisensor syste according to claim 2, it is characterised in that: the calculating institute The corresponding arrangement π of stateful vector12The calculation formula used of probability it is as follows:
Wherein # represents number.
4. the method for predicting residual useful life of multisensor syste according to claim 3, it is characterised in that: the calculating passes Calculation formula used in the improved second order arrangement entropy of sensor data are as follows:
S2=abs (p (π1)log2[p(π1)]-p(π2)log2[p(π2)])
Wherein abs () is to take absolute value.
5. the method for predicting residual useful life of multisensor syste according to claim 4, it is characterised in that: the building energy Characterize multisensor syste health status health indicator specifically includes the following steps:
S3.1: the health indicator of t moment is constructed;
S3.2: biobjective scheduling problem is solved by genetic algorithm, optimal weight vectors ω * is obtained, calculates health indicator Whole monotonic trend and fault threshold variance.
6. the method for predicting residual useful life of multisensor syste according to claim 5, it is characterised in that: the building t The building formula of the health indicator at moment is as follows:
Ht=x·,tω t=0,1,2 ..., ni
Wherein ω is weight vectors, x·,t∈R1×SIt is the measurement value matrix collected from S sensor;
The calculation formula of the whole monotonic trend for calculating health indicator are as follows:
s.t.ω′1S=1
Wherein SIt (d) is that entropy is arranged by the improved second order of the weight vectors ω health index determined,It is by weight vectors The fault threshold variance for the health index that ω is determined, 1S∈RS×1It is the vector that value is all 1;
The fault threshold variance calculation formula is as follows:
Wherein Y ∈ RM×SIt is failure value matrix, M is the quantity of training unit.
7. the method for predicting residual useful life of -6 any multisensor systes according to claim 1, it is characterised in that: described Particle filter method specifically includes the following steps:
S4.1: the state-space model of more sensor-based systems is constructed:
θk=f (θk-1k)
Hk=h (θkk)
Wherein θ is state vector, and f is nonlinear function, and υ is process variance, and H is health indicator, and h is non-Systems with Linear Observation function, ν It is to measure variance;
S4.2: the importance density function of particle filter is generated with Unscented Kalman Filter;
S4.21: setting k=0 extracts N from prior distributionsA particle, and determine that weight is 1/Ns, then initiation parameter:
Augmentation init state vector sum covariance matrix:
S4.22: Gauss point and weight calculation:
S4.23: the time updates:
S4.24: measuring value updates:
S4.3: it calculates sampling particle and updates particle weights:
S4.4: if number of effective particles is lower than given threshold value, resampling is carried out:
S4.5: state estimation:
Terminate to predict if k > T;
WhereinFor the particle of selection, the parameter of α and β for tasteless transformation, Wi (m)And Wi (c)Respectively first-order statistics characteristic and two The weight coefficient of rank statistical property, θk|k-1、Pk|k-1And Hk|k-1It is quantity of state, the one-step prediction of variance and measuring value, K respectivelykFor filter Wave gain,WithRespectively the Unscented Kalman Filter last mean value arrived and variance;
S4.6: health status prediction is carried out to system using the prediction model that tasteless particle filter algorithm obtains;
S4.7: by the prediction to health status, the remaining life of more sensor-based systems is determined:
Wherein TH is the fault threshold of system, TRULIt is the remaining life of system, T is current time.
8. the method for predicting residual useful life of multisensor syste according to claim 6, it is characterised in that: as k≤T, K=k+1 is enabled, is then calculated by following steps:
S4.22: Gauss point and weight calculation:
S4.23: the time updates:
S4.24: measuring value updates:
S4.3: it calculates sampling particle and updates particle weights:
S4.4: if number of effective particles is lower than given threshold value, resampling is carried out:
S4.5: state estimation:
Terminate to predict if k > T
WhereinFor the particle of selection, the parameter of α and β for tasteless transformation, Wi (m)And Wi (c)Respectively first-order statistics characteristic and two The weight coefficient of rank statistical property, θk|k-1、Pk|k-1And Hk|k-1It is quantity of state, the one-step prediction of variance and measuring value, K respectivelykFor filter Wave gain,WithRespectively the Unscented Kalman Filter last mean value arrived and variance;
S4.6: health status prediction is carried out to system using the prediction model that tasteless particle filter algorithm obtains;
S4.7: by the prediction to health status, the remaining life of more sensor-based systems is determined:
Wherein TH is the fault threshold of system, TRULIt is the remaining life of system, T is current time.
9. the method for predicting residual useful life of multisensor syste according to claim 8, it is characterised in that: described with tasteless Kalman filtering generates the method for the importance density function of particle filter first in sample phase, is every with Unscented Kalman Filter A particle calculates its mean value and covariance;Secondly it instructs to sample using the mean value and covariance.
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Cited By (6)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN111222290A (en) * 2020-01-13 2020-06-02 浙江工业大学 Large-scale equipment residual service life prediction method based on multi-parameter feature fusion
CN111553590A (en) * 2020-04-27 2020-08-18 中国电子科技集团公司第十四研究所 Radar embedded health management system
CN111751508A (en) * 2020-05-12 2020-10-09 北京华科仪科技股份有限公司 Performance evaluation prediction method and system for life cycle of water quality sensor
CN112613646A (en) * 2020-12-08 2021-04-06 上海交通大学烟台信息技术研究院 Equipment state prediction method and system based on multi-dimensional data fusion
CN112836381A (en) * 2021-02-19 2021-05-25 震兑工业智能科技有限公司 Multi-source information-based ship residual life prediction method and system
CN113627088A (en) * 2021-08-23 2021-11-09 上海交通大学 Machine performance degradation evaluation method and system based on gene programming and data fusion

Citations (4)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN104792529A (en) * 2015-04-12 2015-07-22 北京化工大学 Rolling bearing life prediction method based on state-space model
CN106845866A (en) * 2017-02-27 2017-06-13 四川大学 Equipment method for predicting residual useful life based on improved particle filter algorithm
CN109376401A (en) * 2018-09-29 2019-02-22 西安交通大学 A kind of adaptive multi-source information preferably with the mechanical method for predicting residual useful life that merges
CN109948860A (en) * 2019-03-26 2019-06-28 哈工大机器人(合肥)国际创新研究院 A kind of mechanical system method for predicting residual useful life and system

Patent Citations (4)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN104792529A (en) * 2015-04-12 2015-07-22 北京化工大学 Rolling bearing life prediction method based on state-space model
CN106845866A (en) * 2017-02-27 2017-06-13 四川大学 Equipment method for predicting residual useful life based on improved particle filter algorithm
CN109376401A (en) * 2018-09-29 2019-02-22 西安交通大学 A kind of adaptive multi-source information preferably with the mechanical method for predicting residual useful life that merges
CN109948860A (en) * 2019-03-26 2019-06-28 哈工大机器人(合肥)国际创新研究院 A kind of mechanical system method for predicting residual useful life and system

Non-Patent Citations (5)

* Cited by examiner, † Cited by third party
Title
DAVID L.HALL,ET AL: "An Introduction to Multisensor Data Fusion", 《PROCEEDINGS OF THE IEEE》 *
KAIBO LIU,ET AL: "A Data-Level Fusion Model for Developing", 《IEEE TRANSACTIONS ON AUTOMATION SCIENCE AND ENGINEERING》 *
LINXIA LIAO,ET AL: "Enhanced Restricted Boltzmann Machine With", 《IEEE TRANSACTIONS ON INDUSTRIAL ELECTRONICS》 *
刘连胜: "基于信息熵测度的数据驱动剩余寿命在线预测方法研究", 《中国博士学位论文全文数据库 工程科技Ⅱ辑》 *
周俊: "数据驱动的航空发动机剩余使用寿命预测方法研究", 《中国博士学位论文全文数据库 工程科技Ⅱ辑》 *

Cited By (9)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN111222290A (en) * 2020-01-13 2020-06-02 浙江工业大学 Large-scale equipment residual service life prediction method based on multi-parameter feature fusion
CN111222290B (en) * 2020-01-13 2024-04-09 浙江工业大学 Multi-parameter feature fusion-based method for predicting residual service life of large-scale equipment
CN111553590A (en) * 2020-04-27 2020-08-18 中国电子科技集团公司第十四研究所 Radar embedded health management system
CN111751508A (en) * 2020-05-12 2020-10-09 北京华科仪科技股份有限公司 Performance evaluation prediction method and system for life cycle of water quality sensor
CN112613646A (en) * 2020-12-08 2021-04-06 上海交通大学烟台信息技术研究院 Equipment state prediction method and system based on multi-dimensional data fusion
CN112836381A (en) * 2021-02-19 2021-05-25 震兑工业智能科技有限公司 Multi-source information-based ship residual life prediction method and system
CN112836381B (en) * 2021-02-19 2023-03-14 震兑工业智能科技有限公司 Multi-source information-based ship residual life prediction method and system
CN113627088A (en) * 2021-08-23 2021-11-09 上海交通大学 Machine performance degradation evaluation method and system based on gene programming and data fusion
CN113627088B (en) * 2021-08-23 2024-04-09 上海交通大学 Machine performance degradation evaluation method and system based on gene programming and data fusion

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