WO2009067952A1 - An art control method and a device thereof - Google Patents

An art control method and a device thereof Download PDF

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Publication number
WO2009067952A1
WO2009067952A1 PCT/CN2008/073169 CN2008073169W WO2009067952A1 WO 2009067952 A1 WO2009067952 A1 WO 2009067952A1 CN 2008073169 W CN2008073169 W CN 2008073169W WO 2009067952 A1 WO2009067952 A1 WO 2009067952A1
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Prior art keywords
target
variable
preset
prediction model
feedback control
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PCT/CN2008/073169
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French (fr)
Chinese (zh)
Inventor
Shangui Zhang
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Beijing Nmc Co., Ltd.
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Publication of WO2009067952A1 publication Critical patent/WO2009067952A1/en

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    • GPHYSICS
    • G05CONTROLLING; REGULATING
    • G05BCONTROL OR REGULATING SYSTEMS IN GENERAL; FUNCTIONAL ELEMENTS OF SUCH SYSTEMS; MONITORING OR TESTING ARRANGEMENTS FOR SUCH SYSTEMS OR ELEMENTS
    • G05B13/00Adaptive control systems, i.e. systems automatically adjusting themselves to have a performance which is optimum according to some preassigned criterion
    • G05B13/02Adaptive control systems, i.e. systems automatically adjusting themselves to have a performance which is optimum according to some preassigned criterion electric
    • G05B13/04Adaptive control systems, i.e. systems automatically adjusting themselves to have a performance which is optimum according to some preassigned criterion electric involving the use of models or simulators
    • G05B13/048Adaptive control systems, i.e. systems automatically adjusting themselves to have a performance which is optimum according to some preassigned criterion electric involving the use of models or simulators using a predictor

Definitions

  • the present invention relates to the field of industrial process control technology, and more particularly to a method and apparatus for process control. Background technique
  • Process feedback control that is, control using feedback information.
  • the actual performance of the production system is measured by the sensing system or the measurement system and then compared with the required standards. If there is a difference, it is interpreted by the control system, and the control system commands the operating device to correct the performance. Eliminate the difference. This is the simplest feedback mode.
  • process feedback control techniques are a critical technology.
  • control requirements for etching equipment and wafer quality have become higher and higher in the etching process.
  • how to effectively realize the feedback control of equipment and silicon performance has become a hot issue in the IC industry in the world today.
  • the current principle methods for process feedback control mainly include: Exponential weighted moving average method
  • EWMA including single exponential weighted moving average method (SEWMA) and double exponential weighted moving average method (DEWMA)
  • NLP nonlinear programming control method
  • MPC model predictive control method
  • the response surface analysis method (RSM, mainly linear regression, least squares or neural network method) is used to fit out.
  • the functional relationship between the process output variable and the process input variable, that is, the prediction model for a sample to be detected, first use the prediction model to calculate the process output variable, and then based on the difference between the process prediction output value and the actual output value, Adjust the prediction model and control parameters of the process until the difference between the predicted value and the actual value of the output variable complies with the current process regulations. Appropriate prediction models and control parameters.
  • the exponential weighted moving average method, the nonlinear programming control method and the model predictive control method are all closed-loop control methods.
  • the feedback control process of the process they are Generally have a good control effect.
  • the exponential weighted moving average method is only suitable for single-input and single-output control systems.
  • the calculation process is very complicated, and a small link in the control model is not well processed. Leading to high errors;
  • the difficulty lies in the complexity and uncertainty of the calculation process (not all nonlinear programming problems can be solved);
  • the technical problem to be solved by the present invention is to provide a process feedback control method and device, which can realize process feedback control very effectively, and to some extent, improve the precision of process feedback control and avoid computational complexity, and reduce the calculation of feedback control. the amount.
  • the present invention discloses a process control method, which specifically includes: Step a: receiving a target output variable;
  • Step b calculating a target process variable by using a preset process prediction model and a feedback control model; the process prediction model is used to describe a functional relationship between the process variable and the output variable;
  • the objective function of the control model is: solving the target process variable with the smallest distance from the preset reference value; the constraint condition of the feedback control model is: the target output variable and the target process variable are in accordance with the process prediction model;
  • Step C input the target process variable to the actual process device to obtain an actual output variable;
  • Step d determine a deviation between the target output variable and the actual output variable; if the preset requirement is not met, adjust the The preset process prediction model returns to step b; if the preset requirement is met, it ends.
  • the distance between the target process variable and the preset reference value comprises: a relative distance, an absolute distance or a weighted distance.
  • the manner of adjusting the preset process prediction model includes adjusting a gain coefficient
  • the process prediction model is obtained by data sample analysis.
  • an optimal set of target process variables is selected according to the deviation values and/or the adjustment range of the single target process variables.
  • a process control apparatus including: a process target receiving module, configured to receive a target output variable;
  • a feedback processing module configured to calculate a target process variable by using a preset process prediction model and a feedback control model; the process prediction model is used to describe a functional relationship between the process variable and the output variable; and the objective function of the feedback control model is : solving a target process variable with a minimum distance from a preset reference value; the constraint condition of the feedback control model is: the target output variable and the target process variable are in accordance with a process prediction model;
  • a device interface module configured to input the target process variable to an actual process device, and detect an actual output variable
  • the distance between the target process variable and the preset reference value comprises: a relative distance, an absolute distance or a weighted distance.
  • the manner of adjusting the preset process prediction model may include adjusting a gain factor and/or an intercept.
  • the process prediction model is obtained by data sample analysis.
  • the device may further include: a screening module, configured to: when there are multiple sets of target process variables that meet preset requirements, select an optimal group according to the deviation value and/or the adjustment range of the single target process variable Target process variable.
  • a screening module configured to: when there are multiple sets of target process variables that meet preset requirements, select an optimal group according to the deviation value and/or the adjustment range of the single target process variable Target process variable.
  • the overall idea of the present invention still uses the principle of the nonlinear programming control method, but by introducing the technical idea of the nearest neighbor rule to realize the feedback control of the process, a better control error can be obtained, and the process drift can be better avoided;
  • the calculation mode of searching for the most advantageous in the multi-dimensional space is changed to search for the most advantageous calculation mode on the multi-dimensional plane, thereby reducing the amount of calculation.
  • the present invention can be adapted to all control systems, such as single-input single-output (SISO) systems, multiple-input single-output (MISO) systems, multiple-input multiple-output (MIMO) systems, etc.
  • SISO single-input single-output
  • MISO multiple-input single-output
  • MIMO multiple-input multiple-output
  • the present invention reduces computational feedback control calculations. The quantity and the accuracy of the process feedback control also have a significant effect.
  • FIG. 1 is a flow chart showing the steps of an embodiment of a process control method of the present invention
  • FIG. 3 is a block diagram showing the structure of an embodiment of a process control device of the present invention. detailed description The present invention will be further described in detail with reference to the drawings and specific embodiments.
  • program modules include routines, programs, objects, components, data structures, and the like that perform particular tasks or implement particular abstract data types.
  • the invention may also be practiced in distributed computing environments where tasks are performed by remote processing devices that are connected through a communication network.
  • program modules can be located in both local and remote computer storage media including storage devices.
  • the feedback control process described herein can be accomplished by a number of general purpose or special purpose computing system environments or configurations. For example: personal computers, server computers, handheld or portable devices, tablet devices, multiprocessor systems, distributed computing environments including any of the above systems or devices, and the like.
  • FIG. 1 an embodiment of a process control method of the present invention is shown, which may specifically include the following steps:
  • Step 101 Receive a target output variable.
  • Step 102 Calculate a target process variable by using a preset process prediction model and a feedback control model; the process prediction model is used to describe a functional relationship between the process variable and the output variable; and the objective function of the feedback control model is: a target process variable having a minimum preset reference distance; the constraint condition of the feedback control model is: the target output variable and the target process variable conform to a process prediction model;
  • the calculation of the distance between the target process variable and the preset reference value in the feedback control model wherein the distance may include a relative distance, and may also include an absolute distance or a weighted distance.
  • Step 103 Input the target process variable to the actual process device to obtain an actual output variable.
  • Step 104 Determine a deviation between the target output variable and the actual output variable; If the preset requirement is not met, the preset process prediction model is adjusted, and the process returns to step 102; if the preset requirement is met, the process ends.
  • the process target parameters received in step 101 are determined according to the main control logic for the entire process. For different processes or process equipment, or different process moments, the process target parameters may be changed, and the present invention is based on the established The process target, to feedback adjustment to get the optimal process input parameters (Recipe, process variables, input variables).
  • the present invention is not necessarily limited to specific process target parameters.
  • Step 102 is one of the core steps of the entire feedback control.
  • One or more sets of target process variables that meet the requirements are obtained mainly by mathematical analytic operations (since the general process control may have multiple input variables at the same time).
  • the process prediction model is based on pre-applied multiple sets of data samples; for example, by means of response surface analysis, multiple linear regression or neural network, the functional relationship between input variables and output variables is calculated based on data samples.
  • the feedback control model is established according to the determined control target (objective function) and control conditions (constraints), and then can be calculated by programming (for example, C language or MATLAB, etc.) for the above model.
  • Target process variable for example, C language or MATLAB, etc.
  • Step 103 is used to actually run the target process variable obtained in step 102, and obtain the actual output variable as the input variable of the actual device, and then the actual output variable obtained by the actual operation of step 103 and the required process target output variable through step 104. Compare and calculate the control error; if the control error is within the preset requirement, the overall feedback control process meets the requirements; and if the control error is not within the preset requirement, the process prediction model is adjusted according to certain rules ( The coefficients are generally adjusted) and then returned to step 102 for recalculation.
  • the above process is executed cyclically until the calculated control error meets the preset requirements.
  • the preset requirement may be: a control error of less than 1% or 0.5%, and the like.
  • step 103 the process variables that do not meet the requirements may be run, and the raw materials of these actual operations are invalidated, and these possible wastes are required as a process trial run.
  • step 102 through the calculation of step 102, it is possible to obtain multiple sets of target process variables that conform to the feedback control model, but they cannot be handed over to the actual device for operation, because it causes a large waste. Therefore, preferably, when there are multiple sets of target process variables that meet the preset requirements, the embodiment shown in FIG. 1 can also select the optimal according to the deviation value (control error value) and/or the adjustment range of the single target process variable. A set of target process variables.
  • the adjustment range is the magnitude of the target process variable compared to the baseline (Baseline). From a process point of view, it is optimal to achieve the best control results with the smallest Recipe variation. Therefore, this parameter can be used to filter a set of optimal solutions, and in general, the adjustment is no more than 10%.
  • the core idea of the solution adopted by the present invention still uses the idea of the nonlinear control method, but for the nonlinear control idea, the specific solution and the specific control model are not seen in practice.
  • Min Z (T 0 - y(x l , x 2 , A , x k )) 2
  • Min represents the minimum value for solving the objective function
  • st represents the constraint.
  • each process variable of the process can be freely changed within its own range of values until the deviation of the predicted value of the process output variable (control target) from the expected value satisfies the accuracy requirement of the control.
  • control target the deviation of the predicted value of the process output variable (control target) from the expected value satisfies the accuracy requirement of the control.
  • the above-mentioned process control law is indeed no problem, but in actual process production, it may have unreasonable factors, such as: etching process as a high-precision industry, if During the production process, the process recipe is greatly fluctuated due to the adjustment of the process control target, which may cause the process to drift (equipment instability), resulting in more waste.
  • the nearest neighbor rule feedback control model proposed a feedback control model based on the nearest neighbor rule (called the nearest neighbor rule feedback control model), as follows:
  • the constraint condition is a k-dimensional plane
  • the calculation process is equivalent to searching for the best advantage in a k-dimensional plane, and the calculation amount is greatly reduced compared to searching in the k-dimensional space.
  • the flow of feedback control is further explained:
  • Stepl Selection of modeling sample data.
  • process variables output variables and input variables (process variables)
  • a certain number of modeling samples are selected from the historical data according to the following factors: 1 consistency of sample data types; 2 rationality of sample data accuracy; 3 sample data changes Diversity.
  • the purpose of the above selection rules is to obtain sample data that can fully reflect the actual situation.
  • a specific simulation example is given in the following paper: Data sample
  • Step2 The establishment of the process prediction model. After the input and output variables and data samples are determined, the functional relationship between the input variables and the output variables can be obtained by using multiple linear regression methods, that is, the process prediction model. Let the output variable of the process be the input variable ⁇ , ⁇ , , then the prediction model of the process can be expressed by the following equation:
  • y(x l , x 2 ,A , x k ) a 0 + ⁇ ⁇ ⁇ ⁇ + ⁇ 2 ⁇ 2 + ⁇ + a k x k
  • the multivariate linear regression method can be used to obtain the prediction model of the corresponding process, as follows:
  • the specific manner of feedback adjusting the preset process prediction model may be an adjustment coefficient, and the adjustment coefficient may include adjusting a gain coefficient, and may also include adjusting an intercept (eg, “ 0 ”).
  • Step3 The establishment of the feedback control model.
  • the basic idea of the process adopted by the present invention closest to the control law is: pre-set the reference value of each process variable (also known as the Baseline of the process recipe), in the process of feedback control, the value of the process variable is To meet the error requirement between the predicted and expected values of the output variable, it must also be closest to the set reference value, ie the change between the newly generated Recipe and the reference value is minimal.
  • the mathematical feedback method can be used to establish the feedback control model of the process.
  • Step4 Assume that the Baseline of the four process control variables are [80, 250, 65, 10.0] respectively.
  • the output of the process feedback control in this case is shown in Table 2.
  • the feedback control absolute error refers to the actual output.
  • the absolute error between the value and the target output value (the values here are all absolute values, not percentage values).
  • FIG. 2 an error comparison diagram of the common feedback control model and the most recent rule feedback control model is shown. Comparing the error results of the process feedback control method of the nearest rule under the same conditions with the general nonlinear process control method, it can be found that:
  • the process feedback control method using the nearest neighbor rule is more suitable for the actual process requirements, and it is controlled by feedback. Accuracy is also more in line with current process standards than existing process control methods, and this is the key to achieving advanced process automation control in the future.
  • the nearest feedback control model in the above specific example uses the standard of relative distance.
  • the change between the feedback value and the reference value can be used in addition to the relative distance.
  • Absolute distance, weighted distance and other methods are described.
  • the process feedback control model can be expressed by the following equation:
  • Model one 0 Model 2
  • model one is the absolute distance control model (which can also be weighted)
  • the weights of each process variable can be determined according to the importance of each process variable and their correlation with the control target. If the two models are given reasonable initial conditions, the feedback control of the process can be similarly realized.
  • a process control device that can be used as a stand-alone feedback control device, typically as a stand-alone functional module integrated into an Advanced Process Control (APC) system.
  • the device may specifically include the following components: a process target receiving module 301, configured to receive a target output variable;
  • the feedback processing module 302 is configured to calculate a target process variable by using a preset process prediction model and a feedback control model; the process prediction model is used to describe a functional relationship between the process variable and the output variable; and the objective function of the feedback control model For: solving a target process variable with a minimum distance from a preset reference value; the constraint condition of the feedback control model is: the target output variable and the target process variable are in accordance with a process prediction model; and the target process variable is between a preset reference value and a preset reference value Distances include: relative distance, absolute distance, or weighted distance.
  • the process prediction model can be obtained by data sample analysis.
  • a device interface module 303 configured to input the target process variable to an actual process device, and detect an actual output variable
  • a judgment feedback module 304 configured to determine the target output variable and the actual output variable If the preset requirement is not met, the preset process prediction model is adjusted and returned to the feedback processing module; if the preset requirement is met, the process ends.
  • the manner of adjusting the preset process prediction model may include adjusting coefficients and/or intercepts.
  • the judgment feedback module 304 is divided into a judgment module and a feedback adjustment module. It is within the scope of the device embodiment to split or recombine the functions of the various modules described above.
  • the apparatus shown in FIG. 3 may further include a screening module for filtering an optimal set of targets according to the deviation value and/or the adjustment range of the single target process variable. Process variable. The set of target process variables is then transferred to the actual device for operation.

Abstract

The invention provides an art control method. The method includes: STEP a, receiving the target output variables; STEP b, calculating the target processing variables using the preset art predictive model and the feedback control model; said art predictive model is used for describing the function relationship between the processing variables and the output variables. The target function of said feedback control model is calculating the target processing variables having the minimum distance from the preset references. The restriction term of said feedback control model is that the target output variables and the target processing variables are all up to said art predictive model. STEP c, inputting said target processing variables to real art devices and getting the real output variables; STEP d, deciding the differences between said target output variables and said real output variables; if the differences do not fulfil the preset demand, adjusting said preset art predictive model and returning to STEP b; if the differences fulfil the preset demand, then end.

Description

一种工艺控制方法和装置 技术领域  Process control method and device
本发明涉及工业过程控制技术领域, 特别是涉及一种工艺控制的方法和 装置。 背景技术  The present invention relates to the field of industrial process control technology, and more particularly to a method and apparatus for process control. Background technique
工艺反馈控制, 即利用反馈信息进行的控制。 生产系统的实际工作表现 由感应系统或量度系统进行测定, 然后同所要求的标准进行比较, 如存在差 异, 则由控制系统加以解释, 并由控制系统给操纵装置下命令, 以便改正工 作表现, 消除异差。 这是最简单的反馈制模式。  Process feedback control, that is, control using feedback information. The actual performance of the production system is measured by the sensing system or the measurement system and then compared with the required standards. If there is a difference, it is interpreted by the control system, and the control system commands the operating device to correct the performance. Eliminate the difference. This is the simplest feedback mode.
例如, 在半导体刻蚀工艺中, 工艺的反馈控制技术是非常关键的一项技 术。 近几年来, 随着工艺刻蚀技术的不断更新, 在刻蚀过程中人们对刻蚀设 备以及硅片质量的控制要求也变得越来越高。 针对具体的刻蚀工艺过程, 如 何有效地实现设备与硅片性能的反馈控制,已经成为当今世界 IC行业研究的 一个热点问题。  For example, in semiconductor etch processes, process feedback control techniques are a critical technology. In recent years, with the continuous updating of process etching technology, the control requirements for etching equipment and wafer quality have become higher and higher in the etching process. For the specific etching process, how to effectively realize the feedback control of equipment and silicon performance has become a hot issue in the IC industry in the world today.
目前用于工艺反馈控制的原理方法主要包括: 指数加权移动平均法 The current principle methods for process feedback control mainly include: Exponential weighted moving average method
(EWMA, 包括单指数加权移动平均法 (SEWMA)与双指数加权移动平均法 (DEWMA))、 非线性规划控制方法 (NLP)以及模型预测控制方法 (MPC)等。 (EWMA, including single exponential weighted moving average method (SEWMA) and double exponential weighted moving average method (DEWMA)), nonlinear programming control method (NLP), and model predictive control method (MPC).
这类方法的基本思想是: 根据现有的正常工艺下的历史数据, 按照一定 的标准, 釆用响应曲面分析方法 (RSM,主要是线性回归、 最小二乘法或神经 网络方法等)拟合出工艺输出变量与工艺输入变量之间的函数关系式,即预测 模型; 对于一待检测样本, 首先釆用预测模型计算出工艺输出变量, 然后基 于工艺预测输出值与实际输出值的差值, 不断地调整工艺的预测模型和控制 参数, 直至输出变量的预测值与实际值的差值符合现行的工艺规定, 即得到 合适的预测模型和控制参数。 The basic idea of this type of method is: According to the existing historical data under the normal process, according to certain criteria, the response surface analysis method (RSM, mainly linear regression, least squares or neural network method) is used to fit out. The functional relationship between the process output variable and the process input variable, that is, the prediction model; for a sample to be detected, first use the prediction model to calculate the process output variable, and then based on the difference between the process prediction output value and the actual output value, Adjust the prediction model and control parameters of the process until the difference between the predicted value and the actual value of the output variable complies with the current process regulations. Appropriate prediction models and control parameters.
与其它的工艺控制方法 (开环控制、 前馈控制)相比, 指数加权移动平均 法、 非线性规划控制方法以及模型预测控制方法均属于闭环控制方法, 在进 行工艺的反馈控制过程中, 它们一般都具有较好的控制效果。  Compared with other process control methods (open loop control, feedforward control), the exponential weighted moving average method, the nonlinear programming control method and the model predictive control method are all closed-loop control methods. In the feedback control process of the process, they are Generally have a good control effect.
然而, 作为现阶段最常用的三种反馈控制方法, 指数加权移动平均法、 非线性规划控制方法以及模型预测控制方法在实际应用的过程中仍然存在一 些不足。 如下:  However, as the three most commonly used feedback control methods at this stage, the exponential weighted moving average method, the nonlinear programming control method and the model predictive control method still have some shortcomings in the practical application process. as follows:
指数加权移动平均法只适合于单输入单输出的控制系统, 其在进行多输 入单输出以及多输入多输出的系统控制时, 计算过程非常复杂, 控制模型中 一个小环节处理不好, 就可能导致误差居高不下;  The exponential weighted moving average method is only suitable for single-input and single-output control systems. When performing multi-input single-output and multi-input and multi-output system control, the calculation process is very complicated, and a small link in the control model is not well processed. Leading to high errors;
对于非线性规划控制方法,其难点在于计算过程的复杂性和不确定性 (并 不是所有的非线性规划问题都可以求解);  For the nonlinear programming control method, the difficulty lies in the complexity and uncertainty of the calculation process (not all nonlinear programming problems can be solved);
模型预测控制方法, 则由于涉及的控制过程过于复杂, 其在实际工艺生 产中应用的可行性并不是 4艮大。  The model predictive control method, because the control process involved is too complicated, its feasibility in practical process production is not so large.
为了解决这些问题, 很多专业人员开始引进各种新型技术, 来改进现有 的控制方法。 总之, 需要本领域技术人员迫切解决的一个技术问题就是: 如 何能够提出一种更有效的工艺反馈控制方法。 发明内容  In order to solve these problems, many professionals have begun to introduce various new technologies to improve existing control methods. In summary, one technical problem that needs to be solved urgently by those skilled in the art is: How can a more effective process feedback control method be proposed. Summary of the invention
本发明所要解决的技术问题是提供一种工艺反馈控制方法和装置, 能够 非常有效地实现工艺反馈控制, 在一定程度上, 提高工艺反馈控制的精度和 避免计算的复杂性, 降低反馈控制的计算量。  The technical problem to be solved by the present invention is to provide a process feedback control method and device, which can realize process feedback control very effectively, and to some extent, improve the precision of process feedback control and avoid computational complexity, and reduce the calculation of feedback control. the amount.
为了解决上述问题, 本发明公开了一种工艺控制方法, 具体包括: 步骤 a、 接收目标输出变量;  In order to solve the above problem, the present invention discloses a process control method, which specifically includes: Step a: receiving a target output variable;
步骤 b、 通过预置的工艺预测模型和反馈控制模型计算目标过程变量; 所述工艺预测模型用于描述过程变量和输出变量之间的函数关系; 所述反馈 控制模型的目标函数为: 求解与预设基准值距离最小的目标过程变量; 所述 反馈控制模型的约束条件为: 目标输出变量和目标过程变量符合工艺预测模 型; Step b: calculating a target process variable by using a preset process prediction model and a feedback control model; the process prediction model is used to describe a functional relationship between the process variable and the output variable; The objective function of the control model is: solving the target process variable with the smallest distance from the preset reference value; the constraint condition of the feedback control model is: the target output variable and the target process variable are in accordance with the process prediction model;
步骤 C、 向实际工艺设备输入所述目标过程变量, 获得实际输出变量; 步骤 d、 判断所述目标输出变量和所述实际输出变量之间的偏差; 如果 不满足预设要求, 则调整所述预置的工艺预测模型, 返回步骤 b; 如果满足 预设要求, 则结束。  Step C: input the target process variable to the actual process device to obtain an actual output variable; Step d, determine a deviation between the target output variable and the actual output variable; if the preset requirement is not met, adjust the The preset process prediction model returns to step b; if the preset requirement is met, it ends.
优选的, 所述目标过程变量与预设基准值之间的距离包括: 相对距离、 绝对距离或者加权距离。  Preferably, the distance between the target process variable and the preset reference value comprises: a relative distance, an absolute distance or a weighted distance.
优选的, 所述调整所述预置的工艺预测模型的方式包括调整增益系数和 Preferably, the manner of adjusting the preset process prediction model includes adjusting a gain coefficient and
/或截距。 / or intercept.
优选的, 所述工艺预测模型通过数据样本分析获得。  Preferably, the process prediction model is obtained by data sample analysis.
优选的, 当存在多组符合预设要求的目标过程变量时, 依据偏差值和 / 或单个目标过程变量的调整幅度从中筛选出最优的一组目标过程变量。  Preferably, when there are multiple sets of target process variables that meet the preset requirements, an optimal set of target process variables is selected according to the deviation values and/or the adjustment range of the single target process variables.
依据本发明的另一实施例, 还公开了一种工艺控制装置, 具体包括: 工艺目标接收模块, 用于接收目标输出变量;  According to another embodiment of the present invention, a process control apparatus is further provided, including: a process target receiving module, configured to receive a target output variable;
反馈处理模块, 用于通过预置的工艺预测模型和反馈控制模型计算目标 过程变量;所述工艺预测模型用于描述过程变量和输出变量之间的函数关系; 所述反馈控制模型的目标函数为: 求解与预设基准值距离最小的目标过程变 量; 所述反馈控制模型的约束条件为: 目标输出变量和目标过程变量符合工 艺预测模型;  a feedback processing module, configured to calculate a target process variable by using a preset process prediction model and a feedback control model; the process prediction model is used to describe a functional relationship between the process variable and the output variable; and the objective function of the feedback control model is : solving a target process variable with a minimum distance from a preset reference value; the constraint condition of the feedback control model is: the target output variable and the target process variable are in accordance with a process prediction model;
设备接口模块, 用于向实际工艺设备输入所述目标过程变量, 并检测获 得实际输出变量;  a device interface module, configured to input the target process variable to an actual process device, and detect an actual output variable;
判断反馈模块, 用于判断所述目标输出变量和所述实际输出变量之间的 偏差; 如果不满足预设要求, 则调整所述预置的工艺预测模型, 返回反馈处 理模块; 如果满足预设要求, 则结束。 优选的, 所述目标过程变量与预设基准值之间的距离包括: 相对距离、 绝对距离或者加权距离。 a judgment feedback module, configured to determine a deviation between the target output variable and the actual output variable; if the preset requirement is not met, adjusting the preset process prediction model, and returning to the feedback processing module; If requested, it ends. Preferably, the distance between the target process variable and the preset reference value comprises: a relative distance, an absolute distance or a weighted distance.
优选的, 所述调整所述预置的工艺预测模型的方式可以包括调整增益系 数和 /或截距。  Preferably, the manner of adjusting the preset process prediction model may include adjusting a gain factor and/or an intercept.
优选的, 所述工艺预测模型通过数据样本分析获得。  Preferably, the process prediction model is obtained by data sample analysis.
优选的, 所述装置还可以包括: 筛选模块, 用于当存在多组符合预设要 求的目标过程变量时,依据偏差值和 /或单个目标过程变量的调整幅度从中筛 选出最优的一组目标过程变量。 与现有技术相比, 本发明具有以下优点:  Preferably, the device may further include: a screening module, configured to: when there are multiple sets of target process variables that meet preset requirements, select an optimal group according to the deviation value and/or the adjustment range of the single target process variable Target process variable. Compared with the prior art, the present invention has the following advantages:
本发明整体思路仍然釆用非线性规划控制方法的原理, 但是通过引入最 临近法则的技术思想来实现工艺的反馈控制, 可以获得较好的控制误差, 可 以较好的避免工艺漂移; 并将一般的在多维空间中搜索最优点的计算模式改 变为在多维平面上搜索最优点的计算模式 , 从而降低了计算量。  The overall idea of the present invention still uses the principle of the nonlinear programming control method, but by introducing the technical idea of the nearest neighbor rule to realize the feedback control of the process, a better control error can be obtained, and the process drift can be better avoided; The calculation mode of searching for the most advantageous in the multi-dimensional space is changed to search for the most advantageous calculation mode on the multi-dimensional plane, thereby reducing the amount of calculation.
本发明可以适合所有的控制系统, 例如, 单输入单输出 (SISO ) 系统、 多输入单输出 (MISO ) 系统、 多输入多输出 (MIMO)系统等; 其次, 本发明 对于减少工艺反馈控制的计算量和提高工艺反馈控制的精度也有着比较明显 的作用。 附图说明  The present invention can be adapted to all control systems, such as single-input single-output (SISO) systems, multiple-input single-output (MISO) systems, multiple-input multiple-output (MIMO) systems, etc. Second, the present invention reduces computational feedback control calculations. The quantity and the accuracy of the process feedback control also have a significant effect. DRAWINGS
图 1是本发明一种工艺控制方法的实施例的步骤流程图;  1 is a flow chart showing the steps of an embodiment of a process control method of the present invention;
图 2是本发明釆用普通反馈控制模型和最临近法则反馈控制模型的误差 对比图;  2 is a comparison diagram of errors of the conventional feedback control model and the nearest neighbor rule feedback control model of the present invention;
图 3是本发明一种工艺控制装置实施例的结构框图。 具体实施方式 为使本发明的上述目的、 特征和优点能够更加明显易懂, 下面结合附图 和具体实施方式对本发明作进一步详细的说明。 3 is a block diagram showing the structure of an embodiment of a process control device of the present invention. detailed description The present invention will be further described in detail with reference to the drawings and specific embodiments.
本发明所述的方法可以在由计算机执行的计算机可执行指令的一般上 下文中描述, 例如程序模块。 一般地, 程序模块包括执行特定任务或实现特 定抽象数据类型的例程、 程序、 对象、 组件、 数据结构等等。 也可以在分布 式计算环境中实践本发明, 在这些分布式计算环境中, 由通过通信网络而被 连接的远程处理设备来执行任务。 在分布式计算环境中, 程序模块可以位于 包括存储设备在内的本地和远程计算机存储介质中。  The method of the present invention can be described in the general context of computer-executable instructions executed by a computer, such as a program module. Generally, program modules include routines, programs, objects, components, data structures, and the like that perform particular tasks or implement particular abstract data types. The invention may also be practiced in distributed computing environments where tasks are performed by remote processing devices that are connected through a communication network. In a distributed computing environment, program modules can be located in both local and remote computer storage media including storage devices.
本发明所述的反馈控制过程可以通过众多通用或专用的计算系统环境 或配置完成。 例如: 个人计算机、 服务器计算机、 手持设备或便携式设备、 平板型设备、 多处理器系统、 包括以上任何系统或设备的分布式计算环境等 等。 参照图 1 , 示出了本发明一种工艺控制方法的实施例, 具体可以包括以 下步骤:  The feedback control process described herein can be accomplished by a number of general purpose or special purpose computing system environments or configurations. For example: personal computers, server computers, handheld or portable devices, tablet devices, multiprocessor systems, distributed computing environments including any of the above systems or devices, and the like. Referring to FIG. 1, an embodiment of a process control method of the present invention is shown, which may specifically include the following steps:
步骤 101、 接收目标输出变量;  Step 101: Receive a target output variable.
步骤 102、通过预置的工艺预测模型和反馈控制模型计算目标过程变量; 所述工艺预测模型用于描述过程变量和输出变量之间的函数关系; 所述反馈 控制模型的目标函数为: 求解与预设基准值距离最小的目标过程变量; 所述 反馈控制模型的约束条件为: 目标输出变量和目标过程变量符合工艺预测模 型;  Step 102: Calculate a target process variable by using a preset process prediction model and a feedback control model; the process prediction model is used to describe a functional relationship between the process variable and the output variable; and the objective function of the feedback control model is: a target process variable having a minimum preset reference distance; the constraint condition of the feedback control model is: the target output variable and the target process variable conform to a process prediction model;
其中, 所述反馈控制模型中所述的对目标过程变量与预设基准值之间的 距离的计算, 其中的距离可以包括相对距离, 也可以包括绝对距离或者加权 距离。  The calculation of the distance between the target process variable and the preset reference value in the feedback control model, wherein the distance may include a relative distance, and may also include an absolute distance or a weighted distance.
步骤 103、向实际工艺设备输入所述目标过程变量, 获得实际输出变量; 步骤 104、 判断所述目标输出变量和所述实际输出变量之间的偏差; 如 果不满足预设要求, 则调整所述预置的工艺预测模型, 返回步骤 102; 如果 满足预设要求, 则结束。 Step 103: Input the target process variable to the actual process device to obtain an actual output variable. Step 104: Determine a deviation between the target output variable and the actual output variable; If the preset requirement is not met, the preset process prediction model is adjusted, and the process returns to step 102; if the preset requirement is met, the process ends.
步骤 101所接收的工艺目标参数, 是依据针对整个工艺的主控制逻辑确 定的, 对于不同的工艺或者工艺设备, 或者不同的工艺时刻, 其工艺目标参 数有可能是变化的, 本发明就是依据既定的工艺目标, 来反馈调整得到最优 的工艺输入参数(Recipe, 过程变量, 输入变量)。 而对于具体的工艺目标参 数, 本发明无需加以限定。  The process target parameters received in step 101 are determined according to the main control logic for the entire process. For different processes or process equipment, or different process moments, the process target parameters may be changed, and the present invention is based on the established The process target, to feedback adjustment to get the optimal process input parameters (Recipe, process variables, input variables). The present invention is not necessarily limited to specific process target parameters.
步骤 102是整个反馈控制的核心步骤之一, 主要通过数学解析运算的方 式得到一组或者多组符合要求的目标过程变量(因为一般的工艺控制可能同 时具有多个输入变量)。  Step 102 is one of the core steps of the entire feedback control. One or more sets of target process variables that meet the requirements are obtained mainly by mathematical analytic operations (since the general process control may have multiple input variables at the same time).
其中的工艺预测模型是依据预先釆用的多组数据样本分析得到的; 例 如, 通过响应曲面分析、 多元线性回归或者神经网络等方法, 依据数据样本 计算得到输入变量与输出变量之间的函数关系一一工艺预测模型。 所述的反 馈控制模型是依据已定的控制目标(目标函数)及控制条件 (约束条件 )建 立的, 然后针对上述模型通过编程(例如, C语言或者 MATLAB等), 即可 计算得到所需的目标过程变量。  The process prediction model is based on pre-applied multiple sets of data samples; for example, by means of response surface analysis, multiple linear regression or neural network, the functional relationship between input variables and output variables is calculated based on data samples. A process prediction model. The feedback control model is established according to the determined control target (objective function) and control conditions (constraints), and then can be calculated by programming (for example, C language or MATLAB, etc.) for the above model. Target process variable.
步骤 103用于实际运行步骤 102得到的目标过程变量, 将其作为实际设 备的输入变量而得到实际输出变量, 然后通过步骤 104对步骤 103实际运行 得到的实际输出变量和所需的工艺目标输出变量进行比较, 计算控制误差; 如果控制误差在预设要求内, 则说明整体的反馈控制过程符合要求; 而如果 控制误差不在预设要求内, 则依据一定的规则对所述工艺预测模型进行调整 (一般对其系数进行调整 ),然后返回步骤 102重新运算。上述过程循环执行, 直到计算得到的控制误差符合预设要求。 所述预设要求可以为: 控制误差小 于 1%或者 0.5%等等。  Step 103 is used to actually run the target process variable obtained in step 102, and obtain the actual output variable as the input variable of the actual device, and then the actual output variable obtained by the actual operation of step 103 and the required process target output variable through step 104. Compare and calculate the control error; if the control error is within the preset requirement, the overall feedback control process meets the requirements; and if the control error is not within the preset requirement, the process prediction model is adjusted according to certain rules ( The coefficients are generally adjusted) and then returned to step 102 for recalculation. The above process is executed cyclically until the calculated control error meets the preset requirements. The preset requirement may be: a control error of less than 1% or 0.5%, and the like.
上述的针对工艺预测模型和反馈控制模型的具体运算过程, 以及反馈调 整工艺预测模型的具体过程, 都属于线性规划控制方法的数据原理部分, 已 经被本领域技术人员所熟知, 所以在此不再详述。 The above specific operation process for the process prediction model and the feedback control model, as well as the specific process of feedback adjustment process prediction model, belong to the data principle part of the linear programming control method. It is well known to those skilled in the art and will not be described in detail herein.
需要说明的是, 在步骤 103的实际设备运行中, 可能运行了不符合要求 的工艺过程变量, 导致这些实际运行的原料作废, 这些可能的浪费作为工艺 试运行是需要的。  It should be noted that in the actual equipment operation of step 103, the process variables that do not meet the requirements may be run, and the raw materials of these actual operations are invalidated, and these possible wastes are required as a process trial run.
一般的, 针对每一个新的工艺目标输出变量, 都需要经过本实施例上述 的几个步骤加以控制, 从而在计算量较低和控制精度较高的前提下, 获得所 需的目标过程变量。  Generally, for each new process target output variable, it needs to be controlled by the above several steps in the embodiment, so that the required target process variable is obtained under the premise of low calculation amount and high control precision.
在一些情况下, 通过步骤 102的计算, 有可能得到多组符合反馈控制模 型的目标过程变量, 但是不能一一交给实际设备进行运行, 因为会造成较大 的浪费。 所以优选的, 当存在多组符合预设要求的目标过程变量时, 图 1所 示的实施例还可以依据偏差值(控制误差值)和 /或单个目标过程变量的调整 幅度从中筛选出最优的一组目标过程变量。  In some cases, through the calculation of step 102, it is possible to obtain multiple sets of target process variables that conform to the feedback control model, but they cannot be handed over to the actual device for operation, because it causes a large waste. Therefore, preferably, when there are multiple sets of target process variables that meet the preset requirements, the embodiment shown in FIG. 1 can also select the optimal according to the deviation value (control error value) and/or the adjustment range of the single target process variable. A set of target process variables.
调整幅度是指目标过程变量与基准值(Baseline )相比的幅度, 从工艺 的角度来讲, 用最小的 Recipe变化幅度来实现最好的控制结果, 当然是最优 的。 所以, 这个参数可以用来筛选一组最优解, 而一般的, 调整幅度不超过 10%。  The adjustment range is the magnitude of the target process variable compared to the baseline (Baseline). From a process point of view, it is optimal to achieve the best control results with the smallest Recipe variation. Therefore, this parameter can be used to filter a set of optimal solutions, and in general, the adjustment is no more than 10%.
本发明所釆用的解决方案的核心思想仍然釆用的是非线性控制方法的 思想, 但是对于非线性控制思想, 实际中并没有见到具体的解决方案和具体 的控制模型。  The core idea of the solution adopted by the present invention still uses the idea of the nonlinear control method, but for the nonlinear control idea, the specific solution and the specific control model are not seen in practice.
本专利的发明人, 最开始提出的反馈控制模型(称之为普通反馈控制模 型)如下:  The inventor of this patent, the feedback control model originally proposed (referred to as the ordinary feedback control model) is as follows:
Min Z = (T0 - y(xl , x2 , A , xk))2 Min Z = (T 0 - y(x l , x 2 , A , x k )) 2
Ιλ≤ χι≤Μι λ λ ≤ χ ι ≤Μ ι
L,≤x2≤M2 L, ≤ x 2 ≤ M 2
s.t  S.t
Μ 其中, Min表示求解该目标函数的最小值; s.t表示约束条件。 目标输出 变量的期望值为 TQ; 针对该具体的工艺设备, 需要多个工艺过程变量, 而各 个工艺过程变量的取值范围为 e [A , 、 ^ = 1, 2,Λ, 。 Μ where Min represents the minimum value for solving the objective function; st represents the constraint. Target output The expected value of the variable is T Q ; for this specific process equipment, multiple process variables are required, and each process variable has a value range of e [A , , ^ = 1, 2, Λ, .
上述反馈控制模型虽然比较易于提出 , 但是由于其约束条件是一个 k维 的封闭空间, 其计算过程相当于在一个空间中搜索合适的点, 并且在这个 k 维空间中可能存在多组满足目标函数(多维曲面) 的最优解, 所以计算量非 常大。  Although the above feedback control model is relatively easy to propose, since its constraint condition is a k-dimensional closed space, its calculation process is equivalent to searching for a suitable point in a space, and there may be multiple sets satisfying the objective function in this k-dimensional space. The optimal solution of (multidimensional surface), so the amount of calculation is very large.
其次, 针对上述反馈控制模型, 计算得到的在 k维空间中满足目标函数 的多个点, 其中一般都存在较多的不满足调整幅度小于 10%的要求。 而实际 的工艺反馈中, 一般都要求工艺输入变量的调整幅度不能超过 10%, 否则非 常容易引起工艺漂移。  Secondly, for the above feedback control model, a plurality of points satisfying the objective function in the k-dimensional space are calculated, and generally there are many requirements that do not satisfy the adjustment range of less than 10%. In actual process feedback, it is generally required that the adjustment range of the process input variable should not exceed 10%, otherwise it is very likely to cause process drift.
具体而言, 在上述的反馈控制模型中, 工艺的各过程变量在自己的取值 范围内可以自由变化, 直至工艺输出变量 (控制目标)的预测值与期望值的偏 差满足控制的精度要求。 从理论方面来讲, 上述这种工艺控制法则确实是毫 无问题, 但在实际的工艺生产中, 它可能会存在不合理的因素, 例如: 刻蚀 工艺作为一种高精密的行业, 如果在生产的过程中因为要调整工艺控制目标 而引起工艺 Recipe (工艺过程变量)大幅波动, 则很可能导致工艺发生漂移现 象 (设备不稳定), 从而产生更多的浪费。  Specifically, in the above feedback control model, each process variable of the process can be freely changed within its own range of values until the deviation of the predicted value of the process output variable (control target) from the expected value satisfies the accuracy requirement of the control. Theoretically speaking, the above-mentioned process control law is indeed no problem, but in actual process production, it may have unreasonable factors, such as: etching process as a high-precision industry, if During the production process, the process recipe is greatly fluctuated due to the adjustment of the process control target, which may cause the process to drift (equipment instability), resulting in more waste.
为了避免这一问题, 本专利的发明人, 经过进一步的研究, 提出了基于 最临近法则的反馈控制模型 (称之为最临近法则反馈控制模型), 如下:
Figure imgf000010_0001
In order to avoid this problem, the inventor of this patent, after further research, proposed a feedback control model based on the nearest neighbor rule (called the nearest neighbor rule feedback control model), as follows:
Figure imgf000010_0001
其中, 其约束条件为 k维平面, 其计算过程相当于在在一个 k维平面中 搜索最优点, 相比于在 k维空间中搜索, 其计算量将大大降低。 下面通过一个具体的例子对釆用最临近法则反馈控制模型, 完成本发明 反馈控制的流程作进一步的说明: Among them, the constraint condition is a k-dimensional plane, and the calculation process is equivalent to searching for the best advantage in a k-dimensional plane, and the calculation amount is greatly reduced compared to searching in the k-dimensional space. The following is a specific example of using the nearest neighbor rule feedback control model to complete the present invention. The flow of feedback control is further explained:
Stepl: 建模样本数据的选取。根据预先确定的工艺输出变量与输入变量 (过程变量),按照以下因素从历史数据中选取一定数目的建模样本: ①样本 数据类型的一致性; ②样本数据精度的合理性; ③样本数据变化的多样性。 上述选取规则的目的是为了获取能够全面反映实际情况的样本数据。 为了更 加形象的说明工艺样本数据的选择方法, 本文下面给出一具体的仿真实例: 数据样本  Stepl: Selection of modeling sample data. According to the predetermined process output variables and input variables (process variables), a certain number of modeling samples are selected from the historical data according to the following factors: 1 consistency of sample data types; 2 rationality of sample data accuracy; 3 sample data changes Diversity. The purpose of the above selection rules is to obtain sample data that can fully reflect the actual situation. In order to more vividly illustrate the selection method of process sample data, a specific simulation example is given in the following paper: Data sample
Figure imgf000011_0001
Step2: 工艺预测模型的建立。 输入输出变量及数据样本确定以后, 再釆 用多元线性回归等方法就可以得到输入变量与输出变量之间的函数关系式, 即工艺预测模型。 设工艺的输出变量为 输入变量为^,^ , , 则工艺 的预测模型可用下列方程式来表示:
Figure imgf000011_0001
Step2: The establishment of the process prediction model. After the input and output variables and data samples are determined, the functional relationship between the input variables and the output variables can be obtained by using multiple linear regression methods, that is, the process prediction model. Let the output variable of the process be the input variable ^, ^ , , then the prediction model of the process can be expressed by the following equation:
y(xl , x2 ,A , xk) = a0 + αιχι + α2χ2 +Λ + akxk y(x l , x 2 ,A , x k ) = a 0 + α ι χ ι + α 2 χ 2 +Λ + a k x k
基于表 1中已给出的数据样本, 釆用多元线性回归的方法可以得到相应 工艺的预测模型, 如下:  Based on the data samples given in Table 1, the multivariate linear regression method can be used to obtain the prediction model of the corresponding process, as follows:
7 = -0.1490 , +0.0586x, + 0.982 l , +0.6218 , +112.4246 反馈调整所述预置的工艺预测模型的具体方式可以为调整系数, 所述调 整系数可以包括调整增益系数, 也可以包括调整截距(如, "0 )。 7 = -0.1490 , +0.0586x, + 0.982 l , +0.6218 , +112.4246 The specific manner of feedback adjusting the preset process prediction model may be an adjustment coefficient, and the adjustment coefficient may include adjusting a gain coefficient, and may also include adjusting an intercept (eg, “ 0 ”).
Step3 : 反馈控制模型的建立。本发明所釆用的工艺最临近控制法则的基 本思想是: 预先设定各工艺过程变量的基准值(又称为工艺 Recipe 的 Baseline) , 在反馈控制的过程中, 工艺过程变量的取值除了要满足输出变量 的预测值与期望值之间的误差要求, 还必须与所设定的基准值是最临近的, 即新生成的 Recipe与基准值之间的变动是最小的。  Step3: The establishment of the feedback control model. The basic idea of the process adopted by the present invention closest to the control law is: pre-set the reference value of each process variable (also known as the Baseline of the process recipe), in the process of feedback control, the value of the process variable is To meet the error requirement between the predicted and expected values of the output variable, it must also be closest to the set reference value, ie the change between the newly generated Recipe and the reference value is minimal.
工艺控制法则确定以后,接下来就可以釆用数学规划的方法来建立起工 艺的反馈控制模型。 设工艺过程控制变量的基准值 Baseline为 [ , ^ A A ] , 输出变量的期望值为 则工艺的反馈控制模型可以为:
Figure imgf000012_0001
)
After the process control law is determined, the mathematical feedback method can be used to establish the feedback control model of the process. Set the baseline value of the process control variable Baseline to [ , ^ AA ] , and the expected value of the output variable is the feedback control model of the process:
Figure imgf000012_0001
)
Step4:假设四个工艺过程控制变量的 Baseline分别为 [80 , 250 , 65 , 10.0] , 则此种情况下工艺反馈控制的输出结果如表 2所示, 其中的反馈控制绝对误 差是指实际输出值和目标输出值之间的绝对误差 (此处的数值均釆用绝对大 小的值, 并非百分比数值)。  Step4: Assume that the Baseline of the four process control variables are [80, 250, 65, 10.0] respectively. The output of the process feedback control in this case is shown in Table 2. The feedback control absolute error refers to the actual output. The absolute error between the value and the target output value (the values here are all absolute values, not percentage values).
表 2 基于最临近法则的非线性控制方法的计算结果  Table 2 Calculation results of nonlinear control methods based on the nearest neighbor rule
Figure imgf000012_0002
190 79 250 70 10.1 0.3308
Figure imgf000012_0002
190 79 250 70 10.1 0.3308
195 79 251 75 10.1 0.2999 为了对比体现本发明的进一步效果, 对于没有釆用本发明最临近法则的 反馈控制模型的普通反馈控制模型的输出结果记录如下: 195 79 251 75 10.1 0.2999 In order to compare the further effects of the present invention, the output of the ordinary feedback control model for the feedback control model without the nearest rule of the present invention is recorded as follows:
表 3 普通非线性控制方法的计算结果  Table 3 Calculation results of ordinary nonlinear control methods
Figure imgf000013_0001
从上面表 2和表 3所示数据的对比, 可以知悉, 釆用最临近法则的非线 性控制方法可以达到更高的控制精度。
Figure imgf000013_0001
From the comparison of the data shown in Table 2 and Table 3 above, it can be known that the nonlinear control method using the nearest neighbor law can achieve higher control precision.
为了更加明晰的说明, 参照图 2 , 示出了釆用普通反馈控制模型和最临 近法则反馈控制模型的误差对比图。 对比相同条件下最临近法则的工艺反馈 控制方法与一般的非线性工艺控制方法的误差结果, 可以发现: 釆用最临近 法则的工艺反馈控制方法更加适合于实际的工艺需求, 其进行反馈控制的精 度也比现有的工艺控制方法更加满足现行的工艺标准, 而这一点却正是今后 实现先进工艺自动化控制的关键。  For a clearer explanation, referring to Fig. 2, an error comparison diagram of the common feedback control model and the most recent rule feedback control model is shown. Comparing the error results of the process feedback control method of the nearest rule under the same conditions with the general nonlinear process control method, it can be found that: The process feedback control method using the nearest neighbor rule is more suitable for the actual process requirements, and it is controlled by feedback. Accuracy is also more in line with current process standards than existing process control methods, and this is the key to achieving advanced process automation control in the future.
上面具体例子中的最临近反馈控制模型釆用的是相对距离的标准, 而实 际上反馈值与基准值之间的变动除了釆用相对距离来描述以外, 还可以釆用 绝对距离、 加权距离等其它方法来描述, 在这种情形下, 工艺的反馈控制模 型可釆用如下方程式来表示: The nearest feedback control model in the above specific example uses the standard of relative distance. In fact, the change between the feedback value and the reference value can be used in addition to the relative distance. Absolute distance, weighted distance and other methods are described. In this case, the process feedback control model can be expressed by the following equation:
模型一
Figure imgf000014_0001
0 模型二 上述两个反馈控制模型中, 模型一为绝对距离控制模型 (也可以加权), 模型二为加权距离控制模型 (权重 满足 W! + W2 + ^3 + W4 = 1 ,在实际控制过程 中可根据各工艺过程变量的重要性以及它们与控制目标的相关性来确定各权 重的大小), 若对这两种模型赋予合理的初始条件, 也能同样地实现工艺的反 馈控制。
Model one
Figure imgf000014_0001
0 Model 2 In the above two feedback control models, model one is the absolute distance control model (which can also be weighted), and model two is the weighted distance control model (weights satisfy W ! + W 2 + ^3 + W 4 = 1 in actual In the control process, the weights of each process variable can be determined according to the importance of each process variable and their correlation with the control target. If the two models are given reasonable initial conditions, the feedback control of the process can be similarly realized.
参照图 3 , 示出了一种工艺控制装置实施例, 其可以作为一个独立的反 馈控制装置, 一般的也可以作为一个独立的功能模块集成到先进过程控制 ( Advanced Process Control, APC ) 系统中。 该装置具体可以包括以下部件: 工艺目标接收模块 301 , 用于接收目标输出变量;  Referring to Figure 3, an embodiment of a process control device is shown that can be used as a stand-alone feedback control device, typically as a stand-alone functional module integrated into an Advanced Process Control (APC) system. The device may specifically include the following components: a process target receiving module 301, configured to receive a target output variable;
反馈处理模块 302, 用于通过预置的工艺预测模型和反馈控制模型计算 目标过程变量; 所述工艺预测模型用于描述过程变量和输出变量之间的函数 关系; 所述反馈控制模型的目标函数为: 求解与预设基准值距离最小的目标 过程变量; 所述反馈控制模型的约束条件为: 目标输出变量和目标过程变量 符合工艺预测模型; 所述目标过程变量与预设基准值之间的距离包括: 相对 距离、 绝对距离或者加权距离。 所述工艺预测模型可以通过数据样本分析获 得。  The feedback processing module 302 is configured to calculate a target process variable by using a preset process prediction model and a feedback control model; the process prediction model is used to describe a functional relationship between the process variable and the output variable; and the objective function of the feedback control model For: solving a target process variable with a minimum distance from a preset reference value; the constraint condition of the feedback control model is: the target output variable and the target process variable are in accordance with a process prediction model; and the target process variable is between a preset reference value and a preset reference value Distances include: relative distance, absolute distance, or weighted distance. The process prediction model can be obtained by data sample analysis.
设备接口模块 303 , 用于向实际工艺设备输入所述目标过程变量, 并检 测获得实际输出变量;  a device interface module 303, configured to input the target process variable to an actual process device, and detect an actual output variable;
判断反馈模块 304, 用于判断所述目标输出变量和所述实际输出变量之 间的偏差; 如果不满足预设要求, 则调整所述预置的工艺预测模型, 返回反 馈处理模块; 如果满足预设要求, 则结束。 所述调整所述预置的工艺预测模 型的方式可以包括调整系数和 /或截距。 a judgment feedback module 304, configured to determine the target output variable and the actual output variable If the preset requirement is not met, the preset process prediction model is adjusted and returned to the feedback processing module; if the preset requirement is met, the process ends. The manner of adjusting the preset process prediction model may include adjusting coefficients and/or intercepts.
上述的模块划分仅仅是针对本发明中反馈控制流程相对应的一种功能 划分, 实际上还可能存在其他的模块划分方式, 例如, 将判断反馈模块 304 划分为判断模块和反馈调整模块。 即将上述各个模块中的功能进行拆分或者 重新组合都属于该装置实施例的等同范围之内。  The above module division is only a function division corresponding to the feedback control flow in the present invention. In fact, other module division manners may exist. For example, the judgment feedback module 304 is divided into a judgment module and a feedback adjustment module. It is within the scope of the device embodiment to split or recombine the functions of the various modules described above.
当存在多组符合预设要求的目标过程变量时, 图 3所示的装置还可以包 括筛选模块,用于依据偏差值和 /或单个目标过程变量的调整幅度从中筛选出 最优的一组目标过程变量。 然后将该组目标过程变量传送给实际设备进行操 作。  When there are multiple sets of target process variables that meet preset requirements, the apparatus shown in FIG. 3 may further include a screening module for filtering an optimal set of targets according to the deviation value and/or the adjustment range of the single target process variable. Process variable. The set of target process variables is then transferred to the actual device for operation.
本说明书中的各个实施例均釆用递进的方式描述, 每个实施例重点说明 的都是与其他实施例的不同之处, 各个实施例之间相同相似的部分互相参见 即可。 对于装置实施例而言, 由于其与方法实施例基本相似, 所以描述的比 较简单, 相关之处参见方法实施例的部分说明即可。  Each of the embodiments in the present specification is described in a progressive manner, and each embodiment focuses on differences from other embodiments, and the same similar parts between the respective embodiments can be referred to each other. For the device embodiment, since it is basically similar to the method embodiment, the description is relatively simple, and the relevant parts can be referred to the description of the method embodiment.
以上对本发明所提供的一种工艺反馈控制的方法和装置, 进行了详细介 施例的说明只是用于帮助理解本发明的方法及其核心思想; 同时, 对于本领 域的一般技术人员, 依据本发明的思想, 在具体实施方式及应用范围上均会 有改变之处, 综上所述, 本说明书内容不应理解为对本发明的限制。  The above description of the method and apparatus for process feedback control provided by the present invention is only for helping to understand the method of the present invention and its core idea; and, for a person of ordinary skill in the art, The present invention is not limited by the scope of the present invention.

Claims

UP-081624-00 利 要 求 书 UP-081624-00 request
1、 一种工艺控制方法, 其特征在于, 包括: A process control method, characterized in that it comprises:
步骤 a、 接收目标输出变量;  Step a, receiving a target output variable;
步骤 b、 通过预置的工艺预测模型和反馈控制模型计算目标过程变量; 所述工艺预测模型用于描述过程变量和输出变量之间的函数关系; 所述反馈 控制模型的目标函数为: 求解与预设基准值距离最小的目标过程变量; 所述 反馈控制模型的约束条件为: 目标输出变量和目标过程变量符合工艺预测模 型;  Step b: calculating a target process variable by using a preset process prediction model and a feedback control model; the process prediction model is used to describe a functional relationship between the process variable and the output variable; the objective function of the feedback control model is: a target process variable having a minimum preset reference distance; the constraint condition of the feedback control model is: the target output variable and the target process variable conform to a process prediction model;
步骤 c、 向实际工艺设备输入所述目标过程变量, 获得实际输出变量; 步骤 d、 判断所述目标输出变量和所述实际输出变量之间的偏差; 如果 不满足预设要求, 则调整所述预置的工艺预测模型, 返回步骤 b; 如果满足 预设要求, 则结束。  Step c, inputting the target process variable to the actual process device to obtain an actual output variable; Step d, determining a deviation between the target output variable and the actual output variable; if the preset requirement is not met, adjusting the The preset process prediction model returns to step b; if the preset requirement is met, it ends.
2、 如权利要求 1 所述的方法, 其特征在于, 所述目标过程变量与预设 基准值之间的距离包括: 相对距离、 绝对距离或者加权距离。 2. The method of claim 1, wherein the distance between the target process variable and the preset reference value comprises: a relative distance, an absolute distance, or a weighted distance.
3、 如权利要求 1 所述的方法, 其特征在于, 所述调整所述预置的工艺 预测模型的方式包括调整增益系数和 /或截距。 3. The method of claim 1, wherein the adjusting the preset process prediction model comprises adjusting a gain factor and/or an intercept.
4、 如权利要求 1 所述的方法, 其特征在于, 所述工艺预测模型通过数 据样本分析获得。 4. The method of claim 1 wherein the process prediction model is obtained by data sample analysis.
5、 如权利要求 1 所述的方法, 其特征在于, 当存在多组符合预设要求 的目标过程变量时,依据偏差值和 /或单个目标过程变量的调整幅度从中筛选 出最优的一组目标过程变量。 5. The method according to claim 1, wherein when there are a plurality of sets of target process variables that meet preset requirements, an optimal set is selected according to the offset value and/or the adjustment range of the single target process variable. Target process variable.
6、 一种工艺控制装置, 其特征在于, 包括: 6. A process control device, comprising:
工艺目标接收模块, 用于接收目标输出变量;  a process target receiving module, configured to receive a target output variable;
反馈处理模块, 用于通过预置的工艺预测模型和反馈控制模型计算目标 过程变量;所述工艺预测模型用于描述过程变量和输出变量之间的函数关系; 所述反馈控制模型的目标函数为: 求解与预设基准值距离最小的目标过程变 量; 所述反馈控制模型的约束条件为: 目标输出变量和目标过程变量符合工 艺预测模型;  a feedback processing module, configured to calculate a target process variable by using a preset process prediction model and a feedback control model; the process prediction model is used to describe a functional relationship between the process variable and the output variable; and the objective function of the feedback control model is : solving a target process variable with a minimum distance from a preset reference value; the constraint condition of the feedback control model is: the target output variable and the target process variable are in accordance with a process prediction model;
设备接口模块, 用于向实际工艺设备输入所述目标过程变量, 并检测获 得实际输出变量;  a device interface module, configured to input the target process variable to an actual process device, and detect an actual output variable;
判断反馈模块, 用于判断所述目标输出变量和所述实际输出变量之间的 偏差; 如果不满足预设要求, 则调整所述预置的工艺预测模型, 返回反馈处 理模块; 如果满足预设要求, 则结束。  a judgment feedback module, configured to determine a deviation between the target output variable and the actual output variable; if the preset requirement is not met, adjusting the preset process prediction model, and returning to the feedback processing module; If requested, it ends.
7、 如权利要求 6所述的装置, 其特征在于, 所述目标过程变量与预设 基准值之间的距离包括: 相对距离、 绝对距离或者加权距离。 7. The apparatus according to claim 6, wherein the distance between the target process variable and the preset reference value comprises: a relative distance, an absolute distance, or a weighted distance.
8、 如权利要求 6所述的装置, 其特征在于, 所述调整所述预置的工艺 预测模型的方式包括调整增益系数和 /或截距。 8. The apparatus of claim 6, wherein the manner of adjusting the preset process prediction model comprises adjusting a gain factor and/or an intercept.
9、 如权利要求 6所述的装置, 其特征在于, 所述工艺预测模型通过数 据样本分析获得。 9. Apparatus according to claim 6 wherein said process prediction model is obtained by data sample analysis.
10、 如权利要求 6所述的装置, 其特征在于, 还包括: 10. The device of claim 6, further comprising:
筛选模块, 用于当存在多组符合预设要求的目标过程变量时, 依据偏差 值和 /或单个目标过程变量的调整幅度从中 选出最优的一组目标过程变量。  The screening module is configured to select an optimal set of target process variables according to the deviation value and/or the adjustment range of the single target process variable when there are multiple sets of target process variables that meet the preset requirements.
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