CN111421386A - Method for monitoring wear state of micro-milling cutter based on manifold learning method - Google Patents

Method for monitoring wear state of micro-milling cutter based on manifold learning method Download PDF

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CN111421386A
CN111421386A CN202010406461.4A CN202010406461A CN111421386A CN 111421386 A CN111421386 A CN 111421386A CN 202010406461 A CN202010406461 A CN 202010406461A CN 111421386 A CN111421386 A CN 111421386A
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王二化
潘春龙
赵黎娜
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Changzhou College of Information Technology CCIT
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    • BPERFORMING OPERATIONS; TRANSPORTING
    • B23MACHINE TOOLS; METAL-WORKING NOT OTHERWISE PROVIDED FOR
    • B23QDETAILS, COMPONENTS, OR ACCESSORIES FOR MACHINE TOOLS, e.g. ARRANGEMENTS FOR COPYING OR CONTROLLING; MACHINE TOOLS IN GENERAL CHARACTERISED BY THE CONSTRUCTION OF PARTICULAR DETAILS OR COMPONENTS; COMBINATIONS OR ASSOCIATIONS OF METAL-WORKING MACHINES, NOT DIRECTED TO A PARTICULAR RESULT
    • B23Q17/00Arrangements for observing, indicating or measuring on machine tools
    • B23Q17/09Arrangements for observing, indicating or measuring on machine tools for indicating or measuring cutting pressure or for determining cutting-tool condition, e.g. cutting ability, load on tool
    • BPERFORMING OPERATIONS; TRANSPORTING
    • B23MACHINE TOOLS; METAL-WORKING NOT OTHERWISE PROVIDED FOR
    • B23QDETAILS, COMPONENTS, OR ACCESSORIES FOR MACHINE TOOLS, e.g. ARRANGEMENTS FOR COPYING OR CONTROLLING; MACHINE TOOLS IN GENERAL CHARACTERISED BY THE CONSTRUCTION OF PARTICULAR DETAILS OR COMPONENTS; COMBINATIONS OR ASSOCIATIONS OF METAL-WORKING MACHINES, NOT DIRECTED TO A PARTICULAR RESULT
    • B23Q17/00Arrangements for observing, indicating or measuring on machine tools
    • B23Q17/09Arrangements for observing, indicating or measuring on machine tools for indicating or measuring cutting pressure or for determining cutting-tool condition, e.g. cutting ability, load on tool
    • B23Q17/0952Arrangements for observing, indicating or measuring on machine tools for indicating or measuring cutting pressure or for determining cutting-tool condition, e.g. cutting ability, load on tool during machining
    • B23Q17/0957Detection of tool breakage

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Abstract

The invention discloses a wear state monitoring method of a micro-milling cutter based on a manifold learning method, wherein acceleration signals acquired by an acceleration sensor arranged on a main shaft of a vertical milling machine in the vertical milling cutting process are represented as X ═ X (1), X (2), …, X (n), n represents the signal length, and the time domain characteristics of cutting time signals are extracted; performing dimension reduction and reduction processing on the extracted time domain features, and processing the time domain features by using a manifold learning method to obtain 2 dimension-reduced time domain feature quantities with strong correlation; inputting the characteristic quantity after the dimensionality reduction into a BP neural network for training, optimizing the neural network by a particle swarm algorithm, classifying signals generated by cutters with different wear degrees by the neural network according to the nonlinear mapping capability of the neural network, and accurately judging the category of an unknown signal. The invention has higher recognition rate to different abrasion states and can find the violent abrasion of the cutter earlier.

Description

Method for monitoring wear state of micro-milling cutter based on manifold learning method
Technical Field
The invention relates to the technical field of cutter wear monitoring, in particular to a method for monitoring the wear state of a micro-milling cutter based on a manifold learning method.
Background
The micro-milling technology has the advantages of diversity of processing materials and unique advantage of three-dimensional curved surface processing, and has wide application in the aspect of processing parts in a microscale. However, micro milling has the characteristics of small tool size, high cutting speed and discontinuous cutting, so that the micro milling cutter is worn quickly, and the precision and the surface quality of a product are influenced. Severe tool wear can also cause tool breakage, breakage and chatter, resulting in damage to the machine tool. Therefore, it is highly desirable to provide an effective tool wear monitoring method. The early research work mainly includes two aspects: 1) the direct method comprises the following steps: processing the milling cutter abrasion image by a digital image processing technology to realize the abrasion monitoring of the cutter; 2) an indirect method: tool wear is predicted by signal processing, feature extraction and classification of cutting force, vibration and acoustic emission signals.
The direct method mainly obtains a milling cutter abrasion image by means of a high-precision high-speed camera, obtains cutter abrasion characteristics by means of a digital image processing technology, and classifies cutter abrasion degrees by means of algorithms such as a support vector machine and an artificial neural network. It can be seen that the direct method can obtain the real state of the tool abrasion through an advanced high-speed camera, and has higher precision. However, the coolant and chips are not conducive to obtaining a high quality image of tool wear, and in addition, the tool is in continuous contact with the workpiece during machining, and machine vision is difficult to obtain an image of the cutting area in real time, which requires the tool to be detached from the spindle, possibly causing tool misalignment in the next operation.
To overcome the problems of the direct method, some researchers have proposed an indirect method based on process sensor signals. The indirect method mainly comprises sensor selection, feature extraction and feature classification, wherein the sensing signals used for monitoring the cutter wear comprise cutting force, vibration, acoustic emission and a multi-sensing system. Due to the characteristics of close connection between the vibration signal and the machining process and convenience in installation, the vibration signal is selected for micro-milling wear monitoring.
Disclosure of Invention
Aiming at the problems in the prior art, the invention provides the method for monitoring the wear state of the micro-milling cutter based on the manifold learning method, which is convenient for feature classification, improves the classification precision of a BP neural network, is closely connected with the machining process and is convenient to install.
The purpose of the invention is realized by the following technical scheme.
A method for monitoring the wear state of a micro-milling cutter based on a manifold learning method comprises the following steps:
s1, acquiring an acceleration signal in the vertical milling and cutting process through an acceleration sensor mounted on a main shaft of the vertical milling machine, and expressing the acceleration signal as X ═ X (1), X (2), …, X (n), wherein n represents the signal length;
s2, performing time domain analysis on the signal in the cutting state, and extracting time domain signal characteristic quantity:
Figure BDA0002491499860000021
wherein n is the signal length; i is a scale parameter of signal continuity; x is a certain section of signal extreme value; the function max (| x |) is the maximum absolute value in a certain section of signal;
s3, performing feature space reduction on the extracted multiple time domain feature quantities to obtain a more concise time domain feature space with better correlation;
s4, training the neural network by using the reduced feature space for classification, determining the structure of the BP neural network to be 2-3-4 according to the characteristics of the cutter abrasion signal, and initializing the weight and the threshold of the BP neural network by using a particle swarm algorithm; next, training a BP neural network by using training data, and adjusting the weight and the threshold of the network according to errors in the training process; analyzing the BP neural network classification capability according to the classification result by using the trained BP neural network classification tool wear state characteristic signal;
and S5, classifying the characteristic signal test data of different tool wear states by using the trained PSO-BP neural network to obtain a BP neural network classification error map and BP neural network classification accuracy.
In step S3, a laplacian feature mapping in the manifold learning method is used to perform dimensionality reduction, so as to obtain 2 time domain feature quantities with better correlation.
The Laplace feature mapping utilizes L aplarian-Beltrami operators in differential geometry to measure the functional smoothness on the manifold, namely the smoothness degree is a standard for measuring the good and bad dimension reduction effect, a non-directional weighted adjacent graph is constructed to represent the manifold, and the graph is displayed in a space with small dimension.
The dimensionality reduction step of the Laplace feature map is as follows:
1) constructing an undirected weighted graph: constructing a graph from all points using a method that sets an edge between two data points if the distance between the two data points meets the proximity threshold requirement, otherwise, no edge exists between the two points;
2) determining edge weights of the laplacian graph: the edge weight is calculated in a simplified mode, and when the node a and the node b have edges, w isabIs 1, otherwise wabIs 0, wherein wabIs the edge weight;
3) and (4) solving the characteristic mapping, namely firstly, carrying out generalized eigenvalue decomposition on the Laplace undirected graph as follows, wherein L Y is lambda DY, Y is a matrix after dimensionality reduction, and D isab=∑bWabL is the Laplace matrix corresponding to Laplace undirected graph, L is D-W, and the mapping result Y after dimensionality reduction is the eigenvector V corresponding to the minimum m non-zero eigenvalues1,V2,...,VmForm, then original high-dimensional data tuple xiIn the low dimension the manifold can be represented as: y isi=[V1,V2,…,Vm]T
5. The method for monitoring the wear state of the micro-milling cutter based on the manifold learning method as claimed in claim 1, wherein the particle group algorithm step in the step S4 comprises: initializing a particle swarm; calculating the fitness of each particle; updating the individual extreme value and the global extreme value according to the fitness, and updating the particle speed and the particle position according to the fitness; and when the maximum iteration times are reached or the adaptive value corresponding to the global optimal particle is smaller than a specified threshold value, ending, otherwise, recalculating the fitness of each particle.
The particle swarm algorithm seeks an optimal solution according to two steps of initialization and iteration, and two extreme values are followed in the iteration to change the particle swarm algorithm, wherein the two extreme values are respectively called as individual extreme values pbesti(i ═ 1, 2.. N) and a global extremum gbest; individual extremum pbesti(i ═ 1, 2.. N) is the optimal solution explored by a certain particle, and N is the number of particles; all-purposeLocal extreme value gbest is the optimal solution searched out at the moment of all the populations; in D-dimensional space, the velocity and position of each particle i can be represented as Vi=(Vi1,Vi2,...,ViD) And Xi=(Xi1,Xi2,...,XiD) Similarly, the individual extremum can be expressed as pbesti=(pi1,pi2,...,piD) The global extremum is expressed as gbest ═ g1,g2,...,gD) So far, we can give the particle update formulas in two iterative processes as follows:
Figure BDA0002491499860000041
Figure BDA0002491499860000042
is the d-dimension velocity update formula of the particle i in k rounds, so
Figure BDA0002491499860000043
Is the component of a certain particle velocity vector in a certain iteration, c1And c2Is an acceleration constant, also called acceleration particle, used to adjust the maximum step length of learning; r is1And r2Is two [0, 1 ]]A random function of (a) to increase search randomness; w is used to change the probed area for the solution space;
Figure BDA0002491499860000044
is the d-th dimension position update formula of the particle i,
Figure BDA0002491499860000045
representing the d-dimension component of the location vector of the particle i at the k-th iteration.
Compared with the prior art, the invention has the advantages that: 1) the micro-milling vibration signal feature extraction method based on manifold learning can extract essential features closely related to the wear state of the cutter, and facilitates feature classification;
2) and each weight and threshold of the BP neural network model are optimized based on a particle swarm optimization algorithm, so that the classification precision of the BP neural network is greatly improved.
Drawings
FIG. 1 is a topology structure diagram of a BP neural network according to the present invention;
FIG. 2 is a flow chart of the PSO algorithm;
FIG. 3 is a PSO-BP algorithm optimization flow chart.
Detailed Description
The invention is described in detail below with reference to the drawings and specific examples.
A wear state monitoring method of a micro-milling cutter based on a manifold learning method comprises the following steps:
s1, acquiring an acceleration signal in the vertical milling and cutting process through an acceleration sensor mounted on a main shaft of the vertical milling machine, and expressing the acceleration signal as X ═ X (1), X (2), …, X (n), wherein n represents the signal length;
s2, performing time domain analysis on the signal in the cutting state, and extracting time domain signal characteristic quantity:
Figure BDA0002491499860000051
Figure BDA0002491499860000061
the method comprises the following steps of S3, performing feature space reduction on a plurality of extracted time domain feature quantities to obtain a more concise time domain feature space with better correlation, and performing dimension reduction on Laplacian feature mapping (L E) in a manifold learning method to obtain 2 time domain feature quantities with better correlation, wherein the Laplacian feature mapping measures the function smoothness on the manifold by using L aplarian-Beltrami operators in differential geometry, namely the smoothness is a standard for measuring the good and bad dimension reduction effect, constructing an undirected weighted adjacent graph to represent the manifold, and implementing the graph in a space with small dimension.
(1) Constructing an undirected weighted graph: using some method to construct a graph of all points, if twoAnd if the distance between the data points reaches the requirement of the adjacent threshold value, setting an edge between the two points, otherwise, not having an edge between the two points. The method adopts a neighbor method, for example, the distance between a node a and a node b satisfies | | da-dbIf | l <, then an edge is considered to exist between nodes a and b, otherwise it does not exist.
(2) Determining edge weights of the laplacian graph: the edge weight is calculated in a simplified mode, and when the node a and the node b have edges, w isabIs 1, otherwise wabIs 0.
Wherein wabIs the edge weight.
(3) Solving the characteristic mapping: firstly, the generalized eigenvalue decomposition is carried out on the Laplace undirected graph as follows:
LY=λDY
wherein Y is a reduced-dimension matrix, Dab=∑bWabL is the Laplace matrix corresponding to Laplace undirected graph, L is D-W, and the mapping result Y after dimensionality reduction is the eigenvector V corresponding to the minimum m non-zero eigenvalues1,V2,...,VmAnd (4) forming.
Then the original high-dimensional data tuple xiIn the low dimension the manifold can be represented as:
yi=[V1,V2,…,Vm]T
and S4, training the neural network by the reduced feature space for classification. The structure of the BP neural network is determined to be 2-3-4 according to the characteristics of the cutter wear signal, and the topological structure diagram of the BP neural network is shown in figure 1.
The four different wear state characteristic signals of the cutter extracted by the manifold learning method are respectively marked by 1, 2, 3 and 4, the 1 st dimension of each group of data is a category mark, and the subsequent dimension is a cutter wear characteristic signal. Combining the four types of tool wear characteristic signals into a group, randomly selecting 1500 groups of data as training data, randomly selecting 500 groups of data as test data, and carrying out normalization processing on the training data. And setting an expected output value of each group of tool wear state signals according to the tool wear state category identification, wherein if the identification category is 1, an expected output vector is [ 1000 ].
Determining the structure of the BP neural network to be 2-3-4 according to the characteristic signal characteristics of the wear state of the cutter, and initializing the weight and the threshold of the BP neural network by utilizing a Particle Swarm Optimization (PSO).
The Particle Swarm algorithm, also known as Particle Swarm Optimization (Particle Swarm Optimization PSO) algorithm, was proposed by J.Kennedy et al in 1995, PSO mimicking bird Swarm predation behavior. A flock of birds randomly forages in a defined area, all birds having no knowledge of the specific location of the food, and the area having only one food, but they know the distance to the food, the optimal strategy for finding a food is to explore the area around the bird that is closest to the food at that time. The PSO derives from the above behavior and uses it to process the optimization problem, each solution of which is a single bird in the solution space that can be called a "particle", and each particle has its fitness value that can be determined by the optimization function, while all particles have-velocity, respectively, to determine their deviation and distance of flight, so that they can be probed in solution space based on the optimal particle at that time.
The PSO can seek the optimal solution according to two steps of initialization and iteration, and needs to follow two extreme values in the iteration to change the PSO, wherein the two extreme values are respectively called individual extreme values pbesti(i ═ 1, 2.. N) and a global extremum gbest. The former is the optimal solution explored by a certain particle, and N is the number of particles; the latter is the best solution searched out at this time for all populations. In D-dimensional space, the velocity and position of each particle i can be represented as Vi=(Vi1,Vi2,...,ViD) And Xi=(Xi1,Xi2,...,XiD) Similarly, the individual extremum can be expressed as pbesti=(pi1,pi2,...,piD) The global extremum is expressed as gbest ═ g1,g2,...,gD) So far, we can give the particle update formulas in two iterative processes as follows:
Figure BDA0002491499860000081
Figure BDA0002491499860000082
equation (1) is a d-dimension velocity update equation of particle i at k rounds, so
Figure BDA0002491499860000084
Is the component of a certain particle velocity vector in a certain iteration, c1And c2Is an acceleration constant, also called acceleration particle, used to adjust the maximum step length of learning; r is1And r2Is two [0, 1 ]]A random function of (a) to increase search randomness; w is used to change the probed area of the solution space. Equation (2) is a d-th dimension position update equation of the particle i,
Figure BDA0002491499860000083
expressing the d-dimension component of the position vector of the particle i in the k iteration, the formula (1) and the formula (2) form the necessary self-cognition and social experience in the particle swarm optimization. We can give a flow chart of the particle swarm optimization algorithm according to the principle of PSO and then combining equation (1) and equation (2) as shown in fig. 2 below.
The method comprises the steps of initializing particle swarm, setting the number, random speed and position of particles, solving the fitness of each particle according to a formula, comparing the current adaptive value of each particle with the adaptive value of the individual historical optimal position, and updating the historical optimal position by using the current position if the current adaptive value is higher, otherwise, keeping the historical optimal position unchanged. The global extremum may be compared to the global optimum based on the current fitness value for each particle, and the global optimum is updated with the current particle position if the current fitness value is higher. And then updating the speed and the position according to the formula (1) and the formula (2), and finally judging until the judgment condition is met, and finishing the algorithm.
And training the BP neural network by using training data, and adjusting the weight and the threshold of the network according to the error in the training process. And (4) classifying the wear state characteristic signals of the cutter by using the trained BP neural network, and analyzing the classifying capability of the BP neural network according to the classification result. The whole PSO-BP algorithm optimization flow chart is shown in the following figure 3.
And S5, classifying the characteristic signal test data of different tool wear states by using the trained PSO-BP neural network to obtain a BP neural network classification error map and BP neural network classification accuracy.
Acceleration signals in the cutting process of the vertical milling machine are acquired through an acceleration sensor arranged on a main shaft of the vertical milling machine and are represented as X ═ X (1), X (2), …, X (n), and n represents signal length, wherein the acceleration signals comprise four types including an initial wear state (1000), a light wear state (0100), a medium wear state (0010) and a heavy wear state (0001). The method for monitoring the wear state of the micro-milling cutter based on the manifold learning method is based on a neural network and the manifold learning method, and comprises the steps of firstly, extracting time domain characteristics of a cutting time signal; then, performing dimension reduction and reduction processing on the extracted time domain features, and processing the time domain features by using a manifold learning method to obtain 2 dimension-reduced time domain feature quantities with strong correlation; and finally, inputting the characteristic quantity subjected to the dimensionality reduction into a BP neural network for training, optimizing the neural network by a particle swarm algorithm, classifying signals generated by cutters with different wear degrees by the neural network according to the nonlinear mapping capability of the neural network, and accurately judging the category of the unknown signal. Compared with the conventional micro-milling cutter wear state monitoring method, the method has higher recognition rate of different wear states, can discover the severe wear of the cutter earlier, and prevents the irreversible damage of the workpiece and machine tool parts caused by the severe wear of the cutter.

Claims (6)

1. A method for monitoring the wear state of a micro-milling cutter based on a manifold learning method is characterized by comprising the following steps:
s1, acquiring an acceleration signal in the vertical milling and cutting process through an acceleration sensor mounted on a main shaft of the vertical milling machine, and expressing the acceleration signal as X ═ X (1), X (2), …, X (n), wherein n represents the signal length;
s2, performing time domain analysis on the signal in the cutting state, and extracting time domain signal characteristic quantity:
Figure FDA0002491499850000011
Figure FDA0002491499850000021
wherein n is the signal length; i is a scale parameter of signal continuity; x is a certain section of signal extreme value; the function max (| x |) is the maximum absolute value in a certain section of signal;
s3, performing feature space reduction on the extracted multiple time domain feature quantities to obtain a more concise time domain feature space with better correlation;
s4, training the neural network by using the reduced feature space for classification, determining the structure of the BP neural network to be 2-3-4 according to the characteristics of the cutter abrasion signal, and initializing the weight and the threshold of the BP neural network by using a particle swarm algorithm; next, training a BP neural network by using training data, and adjusting the weight and the threshold of the network according to errors in the training process; analyzing the BP neural network classification capability according to the classification result by using the trained BP neural network classification tool wear state characteristic signal;
and S5, classifying the characteristic signal test data of different tool wear states by using the trained PSO-BP neural network to obtain a BP neural network classification error map and BP neural network classification accuracy.
2. The method for monitoring the wear state of the micro-milling tool based on the manifold learning method as claimed in claim 1, wherein in step S3, the laplacian feature mapping in the manifold learning method is used to perform dimension reduction to obtain 2 time domain feature quantities with better correlation.
3. The method for monitoring the wear state of the micro-milling cutter based on the manifold learning method as claimed in claim 2, wherein the laplacian feature map measures the smoothness of the function on the manifold by using L aplarian-Beltrami operator in differential geometry, that is, the smoothness is a standard for measuring the performance of dimension reduction, a non-directional weighted neighbor graph is constructed to represent the manifold, and the graph is represented in a space with small dimension.
4. The method for monitoring the wear state of the micro-milling cutter based on the manifold learning method according to claim 3, wherein the dimension reduction step of the Laplace feature map is as follows:
1) constructing an undirected weighted graph: constructing a graph from all points using a method that sets an edge between two data points if the distance between the two data points meets the proximity threshold requirement, otherwise, no edge exists between the two points;
2) determining edge weights of the laplacian graph: the edge weight is calculated in a simplified mode, and when the node a and the node b have edges, w isabIs 1, otherwise wabIs 0, wherein wabIs the edge weight;
3) solving the characteristic mapping, namely firstly carrying out generalized eigenvalue decomposition on the Laplace undirected graph as follows, wherein L Y = lambda DY, Y is a matrix after dimensionality reduction, and D isab=∑bwabL is a Laplace matrix corresponding to the Laplace undirected graph, L = D-W, and the dimensionality reduced mapping result Y is the eigenvector V corresponding to the minimum m non-zero eigenvalues1,V2,…,VmForm, then original high-dimensional data tuple xiIn the low dimension the manifold can be represented as:
Figure FDA0002491499850000036
5. the method for monitoring the wear state of the micro-milling cutter based on the manifold learning method as claimed in claim 1, wherein the particle group algorithm step in the step S4 comprises: initializing a particle swarm; calculating the fitness of each particle; updating the individual extreme value and the global extreme value according to the fitness, and updating the particle speed and the particle position according to the fitness; and when the maximum iteration times are reached or the adaptive value corresponding to the global optimal particle is smaller than a specified threshold value, ending, otherwise, recalculating the fitness of each particle.
6. According to claim 5The method for monitoring the wear state of the micro-milling cutter based on the manifold learning method is characterized in that the particle swarm algorithm seeks an optimal solution according to two steps of initialization and iteration, two extreme values are required to be followed in the iteration to change the particle swarm algorithm, and the two extreme values are respectively called as an individual extreme value pbedti(i ═ 1, 2.. N) and a global extremum gbest; individual extremum pbesti(i ═ 1, 2.. N) is the optimal solution explored by a certain particle, and N is the number of particles; the global extreme value gbest is the optimal solution searched by all the populations at the moment; in D-dimensional space, the velocity and position of each particle i can be represented as Vi=(Vi1,Vi2,…,ViD) And Xi=(Xi1,Xi2,…,XiD) Similarly, the individual extremum can be expressed as pbesti=(pi1,pi2,…,piD) The global extremum is denoted as gbest = (g)1,g2,…,gD) So far, we can give the particle update formulas in two iterative processes as follows:
Figure FDA0002491499850000031
Figure FDA0002491499850000032
is the d-dimension velocity update formula of the particle i in k rounds, so
Figure FDA0002491499850000033
Is the component of a certain particle velocity vector in a certain iteration, c1And c2Is an acceleration constant, also called acceleration particle, used to adjust the maximum step length of learning; r is1And r2Is two [0, 1 ]]A random function of (a) to increase search randomness; w is used to change the probed area for the solution space;
Figure FDA0002491499850000034
is the d-th dimension position update formula of the particle i,
Figure FDA0002491499850000035
representing the d-dimension component of the location vector of the particle i at the k-th iteration.
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