CN112506050B - Intermittent process integration optimization method based on latent variable process migration model - Google Patents

Intermittent process integration optimization method based on latent variable process migration model Download PDF

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CN112506050B
CN112506050B CN202011218977.2A CN202011218977A CN112506050B CN 112506050 B CN112506050 B CN 112506050B CN 202011218977 A CN202011218977 A CN 202011218977A CN 112506050 B CN112506050 B CN 112506050B
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褚菲
汪一峰
贾润达
陆宁云
马小平
王福利
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China University of Mining and Technology CUMT
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Abstract

An intermittent process integration optimization method based on a latent variable process migration model is used for acquiring data information of a new production process B and an old production process A and expanding a two-dimensional data matrix to acquire Xa、Ya、Xb、Yb(ii) a Carrying out normalization processing on the data matrixes of the production processes A and B, and establishing a process migration model; constructing an optimization problem and solving an optimal solution x in the B production processb(k) *(ii) a Setting n decision points for an operation variable x in a single batch operation period, and dividing the decision points into n +1 sections; when the ith decision point is reached, judging whether data is missing or not, forming an input vector at the decision point, supplementing unknown data, and estimating a future operation variable track; judging whether disturbance exists at the decision point i or not, and calculating a new control profile by the disturbance; to the operation variable
Figure DDA0002761407690000011
Updating the compensation, and optimizing the compensated solution
Figure DDA0002761407690000012
Filtering is carried out; the final product quality was obtained and the k +1 th batch was run using the new control profile. The method is favorable for improving the production quality of the product.

Description

Intermittent process integration optimization method based on latent variable process migration model
Technical Field
The invention belongs to the field of optimization control of an intermittent process in an industrial production process, and particularly relates to an intermittent process integration optimization method based on a latent variable process migration model.
Background
A batch process, also referred to as a batch process, is an industrial process in which raw materials are processed into specific products according to a given process flow. Because the production process of the intermittent process is simple, and has the characteristics of great flexibility and low investment cost, the intermittent process is widely applied to the fields of fine chemistry industry, biological pharmacy, food production, metal processing and the like in modern industrial production. With increasing consumer demand and changing market conditions, it is important to optimize the process operation of batch processes. At this stage, many fine chemicals, biomedicines, food manufacturing and semiconductors are mass-produced, and there is a strong demand for improving the quality of these products to maximize the economic efficiency of factories. Therefore, batch process quality optimization methods are the key targets of current research.
An important research direction in the past decades with regard to batch process optimization methods is optimization based on mechanistic models. However, it takes a lot of time and effort to build a mechanistic model of a batch process, and in many cases, building a mechanistic model often encounters a problem that the mechanistic relations in the model are invalid, which results in the final effect of model optimization being far below or beyond the expected effect. Over decades of development, data-driven modeling methods and the related latent variable techniques therein have been widely used in a variety of complex industrial processes.
However, modeling using conventional data-driven methods requires enough process data samples, and the sample data of one process can only be used for that process, and not for the other process, even if the two processes are similar and cannot be mixed. This is clearly a challenge for modeling new batch processes, since they are just put into production, run for a relatively short period, and do not allow sufficient data samples to be obtained. Therefore, the new process will face the problem of difficult modeling due to insufficient data, which needs to find new methods to solve.
Disclosure of Invention
Aiming at the problems in the prior art, the invention provides an intermittent process integration optimization method based on an latent variable process migration model, which can solve the problem that a new process is difficult to model due to insufficient data, is beneficial to improving the production quality of products and can maximize the economic benefit of a factory.
In order to achieve the aim, the invention provides an intermittent process integration optimization method based on a latent variable process migration model, which is characterized in that a process migration model is established by utilizing data of A and B in two similar intermittent production processes, and batch-to-batch optimization are carried out on the process migration model; the method specifically comprises the following steps:
step 1: acquiring data information of two production processes of a new production process B and an old production process A, and unfolding a two-dimensional data matrix to obtain Xa、Ya、Xb、Yb
Wherein, XaInputting a variable matrix for the old production process A;
Xbinputting a variable matrix for a new production process B;
Yaoutputting a variable matrix for the old production process A;
Yboutputting a variable matrix for the new production process B;
step 2: normalizing the data matrixes of the old production process A and the new production process B, and establishing a partial least square process migration model of the joint quality index by using the normalized data;
and step 3: constructing an optimization problem according to the formula (1) and solving the optimal solution x of the new production process Bb(k) *
Figure GDA0003229044560000021
Wherein k represents the kth batch production process;
phi (x, y) represents a quality index;
g (x, y) represents a constraint;
x represents the input data of the current batch;
y represents the predicted output data of the current lot after linear correction
xLAnd xMMinimum and maximum values of the manipulated variables, respectively;
and 4, step 4: setting n decision points for x in a single batch running period, and dividing the decision points into n +1 sections;
and 5: when the ith decision point is reached, judging whether data is missing or not, forming an input vector at the decision point, supplementing unknown data by using a principal component analysis method, and predicting a future operation variable track;
step 6: judging whether disturbance exists at the decision point i, if so, calculating a new control profile according to a formula (2), otherwise, skipping the step;
Figure GDA0003229044560000031
wherein k isiAt decision point i, in the kth batch process;
Figure GDA0003229044560000032
is the decision point kiThe product quality index of (1);
Figure GDA0003229044560000033
is adjusted
Figure GDA0003229044560000034
A predicted value of product quality;
Figure GDA0003229044560000035
is shown at decision point kiThe operating variable of (1);
Δ is the incremental sign;
t represents transposition;
q and R are iterative weighting matrices for tracking and controlling penalties at decision points;
λ is the weight coefficient of the soft constraint;
Figure GDA0003229044560000036
the statistic is a soft constraint;
and 7: to the operation variable
Figure GDA0003229044560000037
Updating the compensation, and optimizing the compensated solution according to the formula (3)
Figure GDA0003229044560000038
Filtering is carried out;
Figure GDA0003229044560000041
wherein,
Figure GDA0003229044560000042
representing the operation variables after the intra-batch optimization and the inter-batch optimization;
Figure GDA0003229044560000043
represents a compensation value;
xb(k)representing the operation variable after being readjusted by filtering;
i represents an identity matrix;
w represents a diagonal gain matrix;
and 8: the final product quality was obtained and the k +1 th batch was run using the new control profile.
The invention utilizes the data information of two similar intermittent processes and adopts a JYPLS method to establish a latent variable process migration model, and the model has the greatest advantage that the historical data migration of the old process is applied to the new intermittent production process, thereby solving the problem that the new process is difficult to model due to insufficient data. For the process migration model, the chemical principle and the physical principle between two similar intermittent processes are the same or similar, and data information in the old process can be migrated into the new process so as to assist the model establishment of the new process. It is noted that there is an inevitable difference between the process migration model and the actual process, i.e. the problem of model-to-process mismatch, which will also lead to a more serious problem of mismatch of optimal requirements (NCO) in model optimization. Furthermore, batch processes are inevitably subject to disturbances and various uncertainties such as temperature imbalances, operating variable surges, signal disturbances, etc. during operation. Aiming at the problem of difference between two similar processes and the problem of mismatch of NCO in a model, the invention provides an inter-batch optimization method; the method is provided for optimizing the interior of the batch aiming at the noise caused by disturbance and other reasons existing in the running period of the batch, so that the method can simultaneously solve the problems between batches and between batches. The method can lead the operation variable to the optimal set point after the sub-optimal solution optimized from batch to batch passes through the intra-batch optimization method, thereby changing the quality of the final product from sub-optimal to optimal.
Drawings
FIG. 1 is a flow chart of a cobalt oxalate crystallization process;
FIG. 2 is a flow chart of a batch process integration optimization method based on a latent variable process migration model according to the present invention;
FIG. 3 is a comparison graph of the cobalt oxalate particle size optimization results under the JYPLS model-based integrated optimization method and under the single batch-to-batch optimization method of the present invention;
figure 4 is a comparative graphical representation of the ammonium oxalate feed rates obtained using the integrated optimization algorithm.
Detailed Description
As shown in fig. 1 to 4, the invention provides an intermittent process integration optimization method based on latent variable process migration model, which utilizes data of a and B in two similar intermittent production processes to establish a process migration model, and performs batch-to-batch optimization and batch-to-batch optimization on the process migration model; the method specifically comprises the following steps:
step 1: acquiring data information of two production processes of a new production process B and an old production process A, and unfolding a two-dimensional data matrix to obtain Xa、Ya、Xb、Yb
Wherein, XaInputting a variable matrix for the old production process A;
Xbinputting a variable matrix for a new production process B;
Yaoutputting a variable matrix for the old production process A;
Yboutputting a variable matrix for the new production process B;
step 2: normalizing the data matrixes of the old production process A and the new production process B, and establishing a Joint-Y Partial Least square (JYPLS) process migration model of a Joint quality index by utilizing the normalized data;
and step 3: constructing an optimization problem according to the formula (1) and solving the optimal solution x of the new production process Bb(k) *
Figure GDA0003229044560000051
Wherein k represents the kth batch production process;
phi (x, y) represents a quality index;
g (x, y) represents a constraint;
x represents the input data of the current batch;
y represents the predicted output data of the current lot after linear correction
xLAnd xMMinimum and maximum values of the manipulated variables, respectively;
and 4, step 4: setting n decision points for x in a single batch running period, and dividing the decision points into n +1 sections;
and 5: when the ith decision point is reached, judging whether data is missing or not, forming an input vector at the decision point, supplementing unknown data by using a Principal Component Analysis (PCA) method, and estimating a future operation variable track;
step 6: judging whether disturbance exists at the decision point i, if so, calculating a new control profile according to a formula (2), otherwise, skipping the step;
Figure GDA0003229044560000061
wherein k isiAt decision point i, in the kth batch process;
Figure GDA0003229044560000062
is the decision point kiThe product quality index of (1);
Figure GDA0003229044560000063
is adjusted
Figure GDA0003229044560000064
A predicted value of product quality;
Figure GDA0003229044560000065
is shown at decision point kiThe operating variable of (1);
Δ is the incremental sign;
t represents transposition;
q and R are iterative weighting matrices for tracking and controlling penalties at decision points;
λ is the weight coefficient of the soft constraint;
Figure GDA0003229044560000066
the statistic is a soft constraint;
and 7: to the operation variable
Figure GDA0003229044560000067
Updating the compensation, and optimizing the compensated solution according to the formula (3)
Figure GDA0003229044560000068
Filtering is carried out;
Figure GDA0003229044560000069
wherein,
Figure GDA0003229044560000071
indicating subject to intra-batch optimization and batchingOperating variables after secondary optimization;
Figure GDA0003229044560000072
represents a compensation value;
xb(k)representing the operation variable after being readjusted by filtering;
i represents an identity matrix;
w represents a diagonal gain matrix;
and 8: the final product quality was obtained and the k +1 th batch was run using the new control profile.
The technical solution of the present invention will be described in more detail by the following specific examples.
In the industrial production of hard alloy, the quality standard of cobalt powder is higher and higher, which not only requires that the particle size of cobalt powder reaches the standard, but also requires that the particle size distribution meeting the standard should be relatively concentrated. The most important material for producing the cobalt powder is cobalt oxalate, the cobalt oxalate determines the granularity and the shape of the cobalt powder to a great extent, and the cobalt oxalate has high correlation, so that the optimization of the size of the cobalt oxalate crystal and the improvement of the production efficiency have important significance, and the implementation method is suitable for the crystallization process of the cobalt oxalate.
The cobalt oxalate crystallization process is typically a batch process resulting from the reaction of cobalt chloride and ammonium oxalate. The technological process is shown in figure 1, and the synthesis process includes two main parts, one is ammonium oxalate dissolver and the other is reaction kettle, and the ammonium oxalate solution is heated with steam and stirred constantly at constant stirring rate when the temperature reaches proper reaction temperature. The temperature was kept constant using a heating mantle and a PI controller.
The specific procedure of the cobalt oxalate crystallization process mainly comprises four steps: (1) preparing oxalic acid; (2) preparing ammonium oxalate; (3) synthesizing cobalt oxalate; (4) and (5) performing filter pressing, washing and drying.
In view of the analysis of the actual production process of cobalt oxalate, we chose 5 process parameters: reaction temperature, stirring rate, ammonium oxalate concentration, cobalt chloride concentration and initial volume of cobalt chloride; 1 process variable: ammonium oxalate flow rate; 1 output variable: the granularity of cobalt oxalate. These selected parameters and variables are used to predict cobalt oxalate quality.
TABLE 1 parameter and variable table
Figure GDA0003229044560000073
Figure GDA0003229044560000081
The intermittent process integration optimization method based on the process migration model is shown in FIG. 2:
1) JYPLS model building and data generation
The crystallization of cobalt oxalate was simulated using MATLAB version R2017 a. Firstly, analyzing the mechanism process of the cobalt oxalate, then establishing a mechanism model, and replacing the actual production process with the mechanism model so as to generate modeling data. In MATLAB, let old production run a produce 45 batches of data, use 5 of which to build a model, the remaining 40 batches of data to test the model; and (4) generating 40 batches of data in the new production process B, and establishing a cobalt oxalate granularity model. The JYPLS model was constructed using 5 lots of old production process a data representing an old process and 40 lots of B process data, and then examined using the remaining 40 lots of a process data, where the new production process B represents a new process.
2) Modified adaptive batch-to-batch optimization
Because the model has the problem of NCO mismatching, the batch-to-batch optimization is carried out on the output effect of the cobalt oxalate particle size by adopting a correction self-adaptive strategy. The correction self-adaptive strategy mainly utilizes the deviation between the predicted value and the actual measured value and the deviation of the derivative thereof to continuously correct the objective function and the constraint condition, thereby obtaining the optimal solution, namely the optimal operation track of the actual process. At first, the data samples of the new production process are less, but the data in the new process is expanded continuously as the production batches are increased continuously, and the model precision predicted by adopting the JYPLS method is gradually improved along with the iteration of the batch process. FIG. 3 shows the optimization result of cobalt oxalate particle size under the batch-to-batch optimization method based on the JYPLS model. In addition, the optimal average crystal size and the optimal manipulated variable trajectory calculated using Genetic Algorithm (GA) are also shown in fig. 3 and 4.
3) In-batch optimization of MCC (Mid-Course Correction, MCC) process
Due to the disturbance problem existing during the operation of a single batch, the batch-to-batch optimization method is represented by stranded conditions, which can cause the final quality of the product to exceed the defined control region, so that the batch-to-batch optimization is a sub-optimal solution, and therefore the MCC batch-to-batch optimization method is adopted. In the MCC method, a single intermittent process is divided into a plurality of stages by using a plurality of decision points, and the optimization of the operation in batches is carried out. The method mainly comprises the steps that when an intermittent process reaches a decision point from the beginning of operation, whether data are missing or not is judged at the decision point, if the data are incomplete, the obtained information is combined with supplemented information to fill the missing data, and then product quality is predicted and optimization action for solving the interference problem is executed. The MCC strategy mainly uses the square minimization of the error between the actual value and the predicted value to obtain the optimal solution, that is, the optimal operation track of the ammonium oxalate flow rate in the actual production process of cobalt oxalate.
4) Method for integrating batch-to-batch and batch-to-batch optimization
In MATLAB, an integrated optimization method combining batch-to-batch optimization and batch-to-batch optimization is adopted to perform optimization simulation on the output result of the cobalt oxalate with the particle size. FIG. 3 shows the optimization result of cobalt oxalate particle size under the JYPLS model-based integrated optimization method. Meanwhile, the results of the batch-to-batch optimization of the cobalt oxalate particle size are also shown in fig. 3, so that the two optimization effects are compared. It can be seen from the figure that the optimized curve between batches has large fluctuation, the internal disturbance can not be solved, and the integrated optimized effect has relatively stable curve because the problem of interference in the operation of a single batch can be overcome. Furthermore, the results of the batch-to-batch optimization did not reach the optimum average crystal size calculated using GA at the 35 th batch, whereas the integrated optimization method was reached already at the 20 th batch and exceeded the optimum average crystal size until the end of the batch run, whereas the results of the batch-to-batch optimization had a large fluctuation, even at the 40 th batch, below the optimum average crystal size calculated using GA. Furthermore, a comparison of the traces of the manipulated variables is shown in FIG. 4, from which it can be seen that both the batch-to-batch optimization and the integrated optimization based on the JYPLS model represent convergence compared to the manipulated variables obtained from the initial batch. However, it can be seen from fig. 4 that the convergence trend of the optimal solution obtained by the integration optimization is more obvious. Therefore, in the simulation, the deviation between the non-optimal operation variable and the actual optimal solution can be iteratively corrected by the proposed optimization method, so as to further compensate the mismatch between the model and the object.
According to the simulation results, the invention combines two similar processes to establish a prediction model of the cobalt oxalate, and transfers appropriate data information in the old process to the new process, and on the basis, an integrated optimization method is provided to improve the particle size of the cobalt oxalate to a higher level. After each batch is finished, the JYPLS method updates the next batch by using the data generated by the previous batch, thereby achieving the effect of improving the prediction precision of the model and achieving the purpose of updating the model. The field operator can adjust and improve the production strategy of the batch process in time by means of the result of model prediction, thereby improving the production efficiency. In addition, in order to overcome the problem of NCO mismatching in the model, a correction self-adaptive batch-to-batch optimization method is adopted; to overcome the problem of disturbances during the run of a single batch, batch-to-batch and batch-to-batch optimization methods are used. Finally, the control and optimization performance of the intermittent process can be improved through simulation verification.

Claims (1)

1. An intermittent process integrated optimization method based on a latent variable process migration model is characterized in that a process migration model is established by utilizing data of A and B in two similar intermittent production processes, and batch-to-batch optimization are carried out on the process migration model; the method specifically comprises the following steps:
step 1: acquiring data information of two production processes of a new production process B and an old production process A, and unfolding a two-dimensional data matrix to obtain Xa、Ya、Xb、Yb
Wherein, XaInputting a variable matrix for the old production process A;
Xbinputting a variable matrix for a new production process B;
Yaoutputting a variable matrix for the old production process A;
Yboutputting a variable matrix for the new production process B;
step 2: normalizing the data matrixes of the old production process A and the new production process B, and establishing a partial least square process migration model of the joint quality index by using the normalized data;
and step 3: constructing an optimization problem according to the formula (1) and solving the optimal solution x of the new production process Bb(k) *
Figure FDA0003229044550000011
Wherein k represents the kth batch production process;
phi (x, y) represents a quality index;
g (x, y) represents a constraint;
x represents the input data of the current batch;
y represents the predicted output data of the current lot after linear correction
xLAnd xMMinimum and maximum values of the manipulated variables, respectively;
and 4, step 4: setting n decision points for x in a single batch running period, and dividing the decision points into n +1 sections;
and 5: when the ith decision point is reached, judging whether data is missing or not, forming an input vector at the decision point, supplementing unknown data by using a principal component analysis method, and predicting a future operation variable track;
step 6: judging whether disturbance exists at the decision point i, if so, calculating a new control profile according to a formula (2), otherwise, skipping the step;
Figure FDA0003229044550000021
wherein k isiAt decision point i, in the kth batch process;
Figure FDA0003229044550000022
is the decision point kiThe product quality index of (1);
Figure FDA0003229044550000023
is adjusted
Figure FDA0003229044550000024
A predicted value of product quality;
Figure FDA0003229044550000025
is shown at decision point kiThe operating variable of (1);
Δ is the incremental sign;
t represents transposition;
q and R are iterative weighting matrices for tracking and controlling penalties at decision points;
λ is the weight coefficient of the soft constraint;
Figure FDA0003229044550000026
the statistic is a soft constraint;
and 7: to the operation variable
Figure FDA0003229044550000027
Updating the compensation, and optimizing the compensated solution according to the formula (3)
Figure FDA0003229044550000028
Filtering is carried out;
Figure FDA0003229044550000029
wherein,
Figure FDA00032290445500000210
representing the operation variables after the intra-batch optimization and the inter-batch optimization;
Figure FDA00032290445500000211
represents a compensation value;
xb(k)representing the operation variable after being readjusted by filtering;
i represents an identity matrix;
w represents a diagonal gain matrix;
and 8: the final product quality was obtained and the k +1 th batch was run using the new control profile.
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