CN115685757A - A Filter-Based Active Disturbance Rejection Predictive Control Method for Pure Time-Delay Systems - Google Patents

A Filter-Based Active Disturbance Rejection Predictive Control Method for Pure Time-Delay Systems Download PDF

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CN115685757A
CN115685757A CN202211325128.6A CN202211325128A CN115685757A CN 115685757 A CN115685757 A CN 115685757A CN 202211325128 A CN202211325128 A CN 202211325128A CN 115685757 A CN115685757 A CN 115685757A
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杨平
孔令曦
程涛
苏春轩
王帅
赵孟孟
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Abstract

The invention relates to an active disturbance rejection estimation control method based on filtering in a pure time lag system. The invention provides a method for applying linear active disturbance rejection control to an adaptive optical system, wherein Smith estimation compensates the influence of time lag on the dynamic response characteristic of the system, and a low-pass filtering link is added, so that the number of poles of a closed-loop transfer function of the system is more than the number of zeros. In addition, a method for setting parameters under active disturbance rejection estimation control based on filtering is provided according to analysis of frequency domain characteristics of a control system. The control can ensure the anti-noise capability of the system at high frequency, has stronger inhibition capability on both external disturbance and internal disturbance of the system, and the proposed parameter setting mode only needs to configure two parameters, thereby simplifying the parameter adjusting process of the control method.

Description

一种纯时滞系统中基于滤波的自抗扰预估控制方法A Filter-Based Active Disturbance Rejection Predictive Control Method for Pure Time-Delay Systems

技术领域technical field

本发明涉及控制技术领域,尤其涉及一种纯时滞系统中基于滤波的自抗扰预估控制方法。The invention relates to the technical field of control, in particular to a filtering-based active disturbance rejection predictive control method in a pure time-delay system.

背景技术Background technique

在自适应光学系统中,由于波前探测器采样耗时以及波前处理耗时等因素,使自适应光学系统中存在2~3倍采样周期的时间延迟τ,通常在进行控制方法设计时,会将自适应光学系统视为纯时滞系统。自适应光学系统波前控制部分使用最广泛的控制方法是PI控制方法,但该控制方法控制下,系统的有效带宽仅为采样频率的

Figure BDA0003912096900000011
难以满足系统的控制需求。利用Smith预估器可以消除因时间延迟因素给系统造成的影响,提升系统带宽,但PI-Smith控制对系统模型误差敏感,且抗扰动能力差。In the adaptive optics system, due to factors such as the time-consuming sampling of the wavefront detector and the time-consuming processing of the wavefront, there is a time delay τ of 2 to 3 times the sampling period in the adaptive optics system. Usually, when designing the control method, The adaptive optics system is considered to be a pure time-delay system. The most widely used control method in the wavefront control part of the adaptive optics system is the PI control method, but under the control of this control method, the effective bandwidth of the system is only the sampling frequency
Figure BDA0003912096900000011
It is difficult to meet the control requirements of the system. Using the Smith predictor can eliminate the influence of the time delay factor on the system and improve the system bandwidth, but the PI-Smith control is sensitive to the system model error and has poor anti-disturbance ability.

而自抗扰控制是一种可以主动抗扰、且鲁棒性强的控制方法,其中的扩张状态观测器部分可以估计出被应用系统的扰动量并进行补偿,因此将该控制方法引入自适应光学系统中,提升Smith控制对模型的精确性需求,并提高系统抗扰能力。但由于自适应光学系统的纯时滞特性,直接使用自抗扰控制会使系统在高频处的抗噪能力差,因此,提出基于滤波的自抗扰预估控制方法,修正系统的控制量,使系统具有较强抑制内扰和外扰的能力。Active disturbance rejection control is a control method that can actively resist disturbance and has strong robustness. The extended state observer part can estimate and compensate the disturbance of the applied system, so this control method is introduced into the adaptive In the optical system, the accuracy requirements of the Smith control model are improved, and the system's anti-disturbance ability is improved. However, due to the pure time-delay characteristics of the adaptive optics system, the direct use of ADRC will make the system's anti-noise capability poor at high frequencies. , so that the system has a strong ability to suppress internal and external disturbances.

发明内容Contents of the invention

本发明针对自适应光学系统的纯时滞特性以及PI-Smith控制方法对系统模型误差敏感、抗扰动能力差等问题,提供一种纯时滞系统中基于滤波的自抗扰预估控制方法,以提高系统抑制内部扰动和外部扰动的能力,简化控制器调参过程,改善系统性能。Aiming at the pure time-delay characteristics of the adaptive optical system and the problems that the PI-Smith control method is sensitive to system model errors and poor anti-disturbance ability, the present invention provides a filter-based ADR prediction control method in the pure time-delay system, In order to improve the system's ability to suppress internal and external disturbances, simplify the controller tuning process and improve system performance.

为实现所述目的,本发明采用的方案是:一种纯时滞系统中基于滤波的自抗扰预估控制方法,具体实现步骤如下:In order to achieve the stated purpose, the solution adopted by the present invention is: a filter-based ADRR prediction control method in a pure time-delay system, the specific implementation steps are as follows:

步骤1:拟合被控对象的传递函数,将自抗扰预估控制方法应用于纯时滞系统控制;Step 1: Fit the transfer function of the controlled object, and apply the ADRC predictive control method to the pure time-delay system control;

步骤2:自抗扰预估控制方法应用于纯时滞系统后构成控制系统,推导该控制系统的输入量、输出量以及控制量之间的关系式,将控制系统的形式做简化处理;Step 2: The ADRC estimation control method is applied to the pure time-delay system to form a control system, and the relationship between the input, output and control quantities of the control system is derived, and the form of the control system is simplified;

步骤3:在简化的控制系统的结构中,根据控制系统的特性设计滤波环节;Step 3: In the structure of the simplified control system, design the filtering link according to the characteristics of the control system;

步骤4:求出控制系统闭环传递函数,根据期望闭环带宽数值将其做因式分解;Step 4: Find the closed-loop transfer function of the control system, and factorize it according to the expected closed-loop bandwidth value;

步骤5:根据实际纯时滞系统的时间预估长度需求,利用劳斯判据选择控制系统稳定时的控制参数范围。Step 5: According to the time estimation length requirement of the actual pure time-delay system, use the Routh criterion to select the control parameter range when the control system is stable.

进一步的,所述纯时滞系统为系统模型存在时间延迟环节且不包含任意惯性环节的系统。Further, the pure time-delay system is a system in which the system model has a time-delay link and does not contain any inertial link.

进一步的,所述滤波环节为一阶低通滤波器,其设置于控制量输出处,用以修正控制量。Further, the filtering link is a first-order low-pass filter, which is set at the output of the control quantity to correct the control quantity.

进一步的,所述自抗扰预估控制方法的控制律部分,使用PI控制结构。Further, the control law part of the ADRC predictive control method uses a PI control structure.

本发明的原理在于:自抗扰控制技术是一种鲁棒性强的控制技术,用自抗扰控制的稳定抗扰性弱化Smith预估对于给定补偿参数精确性的要求,同时增加低通滤波环节,使系统闭环传递函数的极点个数多于零点个数,保证系统在高频处的抗噪能力以及对外扰和内扰较强的抑制能力。The principle of the present invention is that: ADRC technology is a kind of robust control technology, and the stable immunity of ADRC is used to weaken the requirement of Smith's prediction for the accuracy of given compensation parameters, while increasing the low-pass The filtering link makes the number of poles of the system closed-loop transfer function more than the number of zeros, ensuring the system's anti-noise ability at high frequencies and strong ability to suppress external and internal disturbances.

本发明与现有技术相比的优点在于:The advantage of the present invention compared with prior art is:

(1)本发明鲁棒性强,具有较强抑制系统内部扰动和外部扰动的能力;(1) The present invention has strong robustness, and has a strong ability to suppress internal disturbances and external disturbances of the system;

(2)本发明依据实际系统需求的时间延时变化范围整定控制器参数,仅有两个参数需要调节,简化了调参过程。(2) The present invention adjusts the controller parameters according to the time delay variation range required by the actual system, and only two parameters need to be adjusted, which simplifies the parameter adjustment process.

附图说明Description of drawings

图1为本发明一种滤波型自抗扰预估控制器应用在自适应光学系统中的简化结构图;Fig. 1 is a simplified structural diagram of a filter-type active disturbance rejection estimation controller applied in an adaptive optics system according to the present invention;

图2为自抗扰控制器应用于自适应光学系统控制结构图;Figure 2 is a control structure diagram of an ADRC applied to an adaptive optics system;

图3为自抗扰控制器应用于自适应光学系统的简化控制结构图;Fig. 3 is a simplified control structure diagram of an ADRC applied to an adaptive optics system;

图4为Smith预估完全补偿时系统的输出响应;Figure 4 shows the output response of the system when Smith estimates full compensation;

图5为系统时间延迟摄动为最大期望值时系统的输出响应。Figure 5 shows the output response of the system when the system time delay perturbation is the maximum expected value.

具体实施方式Detailed ways

下面结合附图,并以自适应光学系统中倾斜镜的控制为例进一步说明本发明。The present invention will be further described below by taking the control of the tilting mirror in the adaptive optics system as an example in conjunction with the accompanying drawings.

如图1为本发明一种纯时滞系统中基于滤波的自抗扰预估控制方法应用在自适应光学系统中的简化结构图,在采样周期为h=0.0012秒的自适应光学系统中,若将系统看为线性系统,且倾斜镜理想,则可简化倾斜镜等效传递函数为K=1,系统模型为G(s)=e-τs。设定系统中的理想时间延迟为0.0025秒,Smith预估器补偿参数τ1选定该理想延迟时间0.0025秒,即两倍采样周期延迟,系统实际时间延迟τ的摄动范围为(0,0.008)秒,使系统跟踪定值输入r=1。Fig. 1 is a simplified structural diagram of the application of the filter-based ADRR prediction control method in the adaptive optics system in a pure time-delay system of the present invention, in the adaptive optics system whose sampling period is h=0.0012 seconds, If the system is regarded as a linear system and the tilted mirror is ideal, the equivalent transfer function of the tilted mirror can be simplified as K=1, and the system model is G(s)=e -τs . The ideal time delay in the system is set to be 0.0025 seconds, and the Smith predictor compensation parameter τ1 selects the ideal delay time as 0.0025 seconds, which is twice the sampling period delay, and the perturbation range of the actual time delay τ of the system is (0,0.008 ) seconds, make the system track the fixed value input r=1.

具体实现步骤如下:The specific implementation steps are as follows:

步骤1:如图2所示将自抗扰控制方法应用于自适应光学系统控制;Step 1: Apply the ADRC method to the adaptive optics system control as shown in Figure 2;

步骤2:根据控制系统框图,推导控制系统输入量r、输出量y以及控制量u之间的关系式为:Step 2: According to the block diagram of the control system, deduce the relationship between the input quantity r, the output quantity y and the control quantity u of the control system as follows:

u=G1*[G0*r-(G0+H)*y]u=G 1 *[G 0 *r-(G 0 +H)*y]

式中:In the formula:

Figure BDA0003912096900000031
Figure BDA0003912096900000031

Figure BDA0003912096900000032
Figure BDA0003912096900000032

Figure BDA0003912096900000033
Figure BDA0003912096900000033

其中,s为时域经过拉普拉斯变换至复数域后的复变量,w0为LESO的带宽,b0为待设计参数,kp和ki为控制律参数,G0为控制结构中控制律的表征,G1与H反映LESO特性及控制结构中的反馈状态,据此可得出如图3所示的简化控制结构图。Among them, s is the complex variable after Laplace transform in the time domain to the complex number domain, w 0 is the bandwidth of LESO, b 0 is the parameter to be designed, k p and ki are the parameters of the control law, and G 0 is the The characterization of the control law, G 1 and H reflect the LESO characteristics and the feedback state in the control structure, based on which the simplified control structure diagram shown in Figure 3 can be obtained.

步骤3:如图1所示,在图3的基础上加入Smith预估器,并在控制量输出处增加一阶低通滤波器

Figure BDA0003912096900000034
该滤波器Gf(s)不会影响原本的线路增益,只提供大小为wc的截止频率,用以修正控制量u,此时u被修正为:Step 3: As shown in Figure 1, add a Smith predictor on the basis of Figure 3, and add a first-order low-pass filter at the control output
Figure BDA0003912096900000034
The filter G f (s) will not affect the original line gain, but only provides a cut-off frequency of w c to modify the control variable u. At this time, u is modified as:

u′=u*Gf u'=u*G f

步骤4:此时可求得控制系统闭环传递函数为:Step 4: At this point, the closed-loop transfer function of the control system can be obtained as:

Figure BDA0003912096900000035
Figure BDA0003912096900000035

式中滤波器Gf体现在G′1中:In the formula, the filter G f is embodied in G′ 1 :

Figure BDA0003912096900000036
Figure BDA0003912096900000036

Figure BDA0003912096900000037
Figure BDA0003912096900000037

可将M展开为:M can be expanded as:

Figure BDA0003912096900000038
Figure BDA0003912096900000038

根据Bode图零极点特性,我们希望M在

Figure BDA0003912096900000039
附近有一个极点与零点相消,且一个极点可以提供系统期望的带宽。因此作出如下设计:According to the pole-zero characteristics of the Bode diagram, we hope that M is
Figure BDA0003912096900000039
There is a nearby pole that cancels the zero, and a pole can provide the desired bandwidth of the system. Therefore make the following design:

令:make:

Figure BDA0003912096900000041
Figure BDA0003912096900000041

综合除法可将B(s)因式分解为:Synthetic division can factor B(s) into:

Figure BDA0003912096900000042
Figure BDA0003912096900000042

且此时应满足

Figure BDA0003912096900000043
和ki→0。记
Figure BDA0003912096900000044
则根据既约分数求解多项式有理根的原则,可将C(s)因式分解为
Figure BDA0003912096900000045
此分解方式是保证B(s)在高频处有较强的噪声抑制能力。若令
Figure BDA0003912096900000046
则可将D(s)因式分解为
Figure BDA0003912096900000047
由此可得
Figure BDA0003912096900000048
其中0<μ<1。and should be satisfied at this time
Figure BDA0003912096900000043
and k i →0. remember
Figure BDA0003912096900000044
Then according to the principle of solving polynomial rational roots by reducing fractions, the factorization of C(s) can be decomposed into
Figure BDA0003912096900000045
This decomposition method is to ensure that B(s) has a strong noise suppression ability at high frequencies. Ruoling
Figure BDA0003912096900000046
Then D(s) can be factored into
Figure BDA0003912096900000047
Therefore
Figure BDA0003912096900000048
where 0<μ<1.

步骤5:根据实际系统的时间预估长度需求,若要求系统时间延迟摄动范围为(0,0.008)秒,则可利用劳斯判据选择系统稳定时的控制参数范围。通过计算,并结合步骤4对b0、wc、ki的取值要求,可得出:Step 5: According to the time estimation length requirement of the actual system, if the system time delay perturbation range is required to be (0, 0.008) seconds, the control parameter range when the system is stable can be selected by using Routh criterion. Through calculation, combined with the value requirements of b 0 , w c , and ki in step 4, it can be concluded that:

Figure BDA0003912096900000049
Figure BDA0003912096900000049

该式也可判断滤波型自抗扰预估控制器用于自适应光学系统时可预估被控过程的输出时域长度。并且可推导出,在

Figure BDA00039120969000000410
成立时,满足劳斯判据,系统具有稳定性。This formula can also be used to judge the output time domain length of the controlled process when the filter-type active disturbance rejection prediction controller is used in the adaptive optics system. and it can be deduced that in
Figure BDA00039120969000000410
When established, the Routh criterion is met, and the system is stable.

在此设计下,调整w0及kp,即可获得目标带宽,由B(s)的因式分解可知,目标带宽大约为μw0。那么根据需要的带宽给出大致w0的值,随后只需调节μ以达到满意的动态跟踪性能即可。Under this design, the target bandwidth can be obtained by adjusting w 0 and k p . From the factorization of B(s), it can be seen that the target bandwidth is about μw 0 . Then give roughly the value of w 0 according to the required bandwidth, and then only need to adjust μ to achieve satisfactory dynamic tracking performance.

若假定需求的目标带宽f3dB=kpwc=μw0=181rad/s,结合

Figure BDA00039120969000000411
可得:If it is assumed that the required target bandwidth f 3dB =k p w c =μw 0 =181rad/s, combined with
Figure BDA00039120969000000411
Available:

0.577<μ<10.577<μ<1

181<w0<313181< w0 <313

在此范围内选值,参数匹配合理则可兼顾系统带宽以及动态响应性能。当选取w0=300时,调节μ为0.6,如图4为Smith预估完全补偿时,系统的输出响应,可看出响应从终值10%上升到终值90%所需的上升时间小于一个采样步长,可快速且无超调跟踪,同时,在0.2秒时给被控对象施加一个外部阶跃扰动,可看出扰动被抑制,恢复跟踪状态过程的动态特性与过渡过程保持一致。图5为系统时间延迟摄动为最大期望值0.008秒时系统的输出响应,可看出系统的峰值时间为0.024秒,超调量

Figure BDA0003912096900000051
满足实际系统需求。If the value is selected within this range, and the parameter matching is reasonable, the system bandwidth and dynamic response performance can be considered. When choosing w 0 =300, adjust μ to 0.6, as shown in Fig. 4, when Smith estimates full compensation, the output response of the system, it can be seen that the rise time required for the response to rise from 10% of the final value to 90% of the final value is less than One sampling step can be tracked quickly and without overshoot. At the same time, an external step disturbance is applied to the controlled object at 0.2 seconds. It can be seen that the disturbance is suppressed, and the dynamic characteristics of the process of restoring the tracking state are consistent with the transition process. Figure 5 shows the output response of the system when the system time delay perturbation is the maximum expected value of 0.008 seconds. It can be seen that the peak time of the system is 0.024 seconds, and the overshoot
Figure BDA0003912096900000051
meet the actual system requirements.

本发明未详细阐述的部分属于本领域公知技术。以上所述的实施例仅是对本发明的优选实施方式进行描述,优选实施例并没有详尽叙述所有的细节,也不限制该发明仅为所述的具体实施方式。在不脱离本发明设计精神的前提下,本领域普通技术人员对本发明的技术方案做出的各种变形和改进,均应落入本发明权利要求书确定的保护范围内。The parts not described in detail in the present invention belong to the well-known technology in the art. The above-mentioned embodiments are only descriptions of the preferred implementations of the present invention, and the preferred embodiments do not exhaustively describe all the details, nor limit the invention to the described specific implementations. Without departing from the design spirit of the present invention, various modifications and improvements to the technical solution of the present invention by those skilled in the art shall fall within the scope of protection determined by the claims of the present invention.

Claims (4)

1.一种纯时滞系统中基于滤波的自抗扰预估控制方法,其特征在于,所述方法包括以下步骤:1. an ADRC estimation control method based on filtering in a pure time-delay system, is characterized in that, said method comprises the following steps: 步骤1:拟合被控对象的传递函数,将自抗扰预估控制方法应用于所述纯时滞系统的控制;Step 1: Fitting the transfer function of the controlled object, applying the ADRC estimation control method to the control of the pure time-delay system; 步骤2:将所述自抗扰预估控制方法应用于所述纯时滞系统后构成控制系统,推导该控制系统的输入量、输出量以及控制量之间的关系式,将控制系统的形式做简化处理;Step 2: Apply the ADRC estimation control method to the pure time-delay system to form a control system, deduce the relationship between the input quantity, output quantity and control quantity of the control system, and convert the form of the control system Do simplification; 步骤3:在简化的控制系统的结构中,根据控制系统的特性设计滤波环节;Step 3: In the structure of the simplified control system, design the filtering link according to the characteristics of the control system; 步骤4:求出控制系统闭环传递函数,根据期望闭环带宽数值将其做因式分解;Step 4: Find the closed-loop transfer function of the control system, and factorize it according to the expected closed-loop bandwidth value; 步骤5:根据实际纯时滞系统的时间预估长度需求,利用劳斯判据选择控制系统稳定时的控制参数范围。Step 5: According to the time estimation length requirement of the actual pure time-delay system, use the Routh criterion to select the control parameter range when the control system is stable. 2.根据权利要求1所述的一种纯时滞系统中基于滤波的自抗扰预估控制方法,其特征在于:2. in a kind of pure time-delay system according to claim 1, based on filtering ADRC predictive control method, it is characterized in that: 所述纯时滞系统为系统模型存在时间延迟环节且不包含任意惯性环节的系统。The pure time-delay system is a system in which the system model has a time-delay link and does not contain any inertia link. 3.根据权利要求1所述的一种纯时滞系统中基于滤波的自抗扰预估控制方法,其特征在于:3. in a kind of pure time-delay system according to claim 1, based on the ADRC estimation control method of filtering, it is characterized in that: 所述滤波环节为一阶低通滤波器,其设置于控制量输出处,用以修正控制量。The filtering link is a first-order low-pass filter, which is set at the output of the control quantity to correct the control quantity. 4.根据权利要求1所述的一种纯时滞系统中基于滤波的自抗扰预估控制方法,其特征在于:4. in a kind of pure time-delay system according to claim 1, based on filtering ADRC predictive control method, it is characterized in that: 所述自抗扰预估控制方法的控制律部分,使用PI控制结构。The control law part of the ADRC predictive control method uses a PI control structure.
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