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CN109145522B - Feeding system servo optimization method based on scalable dynamic performance evaluation function - Google Patents

Feeding system servo optimization method based on scalable dynamic performance evaluation function Download PDF

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CN109145522B
CN109145522B CN201811265249.XA CN201811265249A CN109145522B CN 109145522 B CN109145522 B CN 109145522B CN 201811265249 A CN201811265249 A CN 201811265249A CN 109145522 B CN109145522 B CN 109145522B
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杨勇
牛福洲
沈晔湖
蒋全胜
刘威
彭璇
张元晶
马振武
殷振
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Beijing Hengyi Zhihui Technology Co ltd
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Abstract

本发明公开一种基于可扩缩式动态性能评价函数的进给系统伺服优化方法,包括如下步骤:建立基于MATLAB的进给系统的伺服仿真模型;确定进给驱动的伺服参数优化变量;构建进给系统伺服优化的可扩缩式动态性能评价函数,根据拟综合考虑的某几种动态响应性能选取对应的响应特性指标评价函数,结合实际优化要求,代入可扩缩式动态性能评价函数中,得到伺服优化的目标评价函数;基于智能优化算法,面向所构建的目标评价函数,通过伺服参数优化,实现进给系统性能优化。通过构建伺服优化的可扩缩式动态性能评价函数,基于动态响应特性指标评价函数的可扩缩性,可方便的实现伺服优化目标评价函数的实时调整与进一步整合,从而实现伺服系统性能的按需优化。

Figure 201811265249

The invention discloses a feed system servo optimization method based on a scalable dynamic performance evaluation function, which comprises the following steps: establishing a servo simulation model of a feed system based on MATLAB; For the scalable dynamic performance evaluation function optimized for the system servo, the corresponding response characteristic index evaluation function is selected according to some dynamic response performances to be considered comprehensively, and combined with the actual optimization requirements, it is substituted into the scalable dynamic performance evaluation function. The objective evaluation function of servo optimization is obtained; based on the intelligent optimization algorithm, the performance optimization of the feed system is realized through the optimization of servo parameters for the objective evaluation function constructed. By constructing a scalable dynamic performance evaluation function for servo optimization, based on the scalability of the dynamic response characteristic index evaluation function, the real-time adjustment and further integration of the servo optimization target evaluation function can be easily realized, thereby realizing the servo system performance according to need to be optimized.

Figure 201811265249

Description

基于可扩缩式动态性能评价函数的进给系统伺服优化方法Feed system servo optimization method based on scalable dynamic performance evaluation function

技术领域technical field

本发明涉及一种进给系统伺服优化方法,特别涉及一种基于可扩缩式动态性能评价函数的进给系统伺服优化方法。The invention relates to a feed system servo optimization method, in particular to a feed system servo optimization method based on a scalable dynamic performance evaluation function.

背景技术Background technique

目前,进给系统伺服参数优化方法通常以提高伺服系统的动态响应特性为优化目的,借助智能优化搜索算法对伺服控制参数进行整定优化。根据不同的优化设计问题,动态响应特性评价指标函数的选取方式也是不一样的,常用的响应特性评价指标函数有IAEI、ISE、ITAE、ITSE、ISTAE、ISTS等。而选取以上不同的响应特性评价指标作为目标函数进行伺服控制参数整定优化时,所得到的系统闭环控制效果是不一样的。如按照ITAE准则进行伺服参数整定优化时,其更关注瞬态响应振荡,系统优化后瞬态响应振荡性更小,但对系统的响应速度关注较少;按照ISE准则进行伺服参数整定优化时,系统常常具有较快的响应速度,但其振荡性较大相对稳定性差。At present, the servo parameter optimization method of the feed system usually aims at improving the dynamic response characteristics of the servo system, and uses the intelligent optimization search algorithm to optimize the servo control parameters. According to different optimization design problems, the selection method of dynamic response characteristic evaluation index function is also different. Commonly used response characteristic evaluation index functions include IAEI, ISE, ITAE, ITSE, ISTAE, ISTS, etc. When selecting the above different response characteristic evaluation indicators as the objective function to optimize the servo control parameters, the closed-loop control effect of the system obtained is different. For example, when optimizing the servo parameter setting according to the ITAE criterion, it pays more attention to the transient response oscillation. After system optimization, the transient response oscillation is smaller, but less attention is paid to the response speed of the system; when the servo parameter setting optimization is performed according to the ISE criterion, The system often has a fast response speed, but its relatively large oscillation and poor stability.

可以看出,现有的以选取响应特性评价指标为目标函数,基于智能优化搜索算法,对进给系统伺服参数优化的研究中,其响应特性评价指标函数较为单一,仅能实现系统某一方面的控制效果优化;且无法根据系统性能优化需求,方便性的对所选取的响应特性评价指标目标函数进行实时调整以及进一步整合,以达到伺服系统性能的按需优化。It can be seen that in the existing research on the optimization of the servo parameters of the feed system based on the intelligent optimization search algorithm, the response characteristic evaluation index function is relatively single, and only one aspect of the system can be realized. The control effect optimization; and it is impossible to adjust and further integrate the selected response characteristic evaluation index objective function conveniently in real time according to the system performance optimization requirements, so as to achieve the on-demand optimization of the servo system performance.

发明内容Contents of the invention

发明目的:针对现有进给系统伺服优化方法无法实现伺服系统性能多方面同时优化、实时按需优化的问题,本发明提供一种基于可扩缩式动态性能评价函数的进给系统伺服优化方法。Purpose of the invention: Aiming at the problem that the existing feed system servo optimization method cannot realize multi-faceted simultaneous optimization of servo system performance and real-time on-demand optimization, the present invention provides a feed system servo optimization method based on a scalable dynamic performance evaluation function .

技术方案:本发明所述的基于可扩缩式动态性能评价函数的进给系统伺服优化方法,包括如下步骤:Technical solution: The feed system servo optimization method based on the scalable dynamic performance evaluation function of the present invention includes the following steps:

(1)建立基于MATLAB的进给系统的伺服仿真模型;(1) Establish the servo simulation model of the feed system based on MATLAB;

(2)确定进给驱动的伺服参数优化变量;(2) Determine the servo parameter optimization variable of the feed drive;

(3)构建进给系统伺服优化的可扩缩式动态性能评价函数,根据进给系统拟综合考虑的某几种动态响应性能选取各自对应的响应特性指标评价函数,结合进给系统的实际优化要求,代入所述可扩缩式动态性能评价函数中,得到伺服优化的目标评价函数;(3) Construct a scalable dynamic performance evaluation function for servo optimization of the feed system, select the corresponding response characteristic index evaluation function according to certain dynamic response performances to be considered comprehensively in the feed system, and combine the actual optimization of the feed system Requirements are substituted into the scalable dynamic performance evaluation function to obtain the target evaluation function of servo optimization;

(4)基于智能优化算法,面向所构建的目标评价函数,通过伺服参数优化,实现进给系统性能优化。(4) Based on the intelligent optimization algorithm, the performance optimization of the feed system is realized through the optimization of the servo parameters for the constructed target evaluation function.

通过构建伺服优化的可扩缩式动态性能评价函数,根据实际优化要求,基于动态响应特性指标评价函数的可扩缩性,可以方便性的实现伺服优化目标评价函数的实时调整与进一步整合,从而方便实现伺服系统性能的按需优化。By constructing a scalable dynamic performance evaluation function for servo optimization, according to the actual optimization requirements, based on the scalability of the dynamic response characteristic index evaluation function, the real-time adjustment and further integration of the servo optimization target evaluation function can be realized conveniently, so that It is convenient to realize the on-demand optimization of the performance of the servo system.

上述步骤(2)中,伺服参数优化变量包括位置环增益、速度环增益、电流环增益以及积分时间。In the above step (2), the servo parameter optimization variables include position loop gain, speed loop gain, current loop gain and integration time.

上述步骤(3)中,进给系统伺服优化的可扩缩式动态性能评价函数SOEF的表达式如下:In the above step (3), the expression of the scalable dynamic performance evaluation function SOEF for feed system servo optimization is as follows:

Figure BDA0001844751430000021
Figure BDA0001844751430000021

式中,进给系统性能评价指标SPI为响应特性指标评价函数,n为系统性能评价指标SPI的个数,wi为单个性能评价指标在可扩缩式动态性能评价函数中的扩缩性系数,wi的值为0或1,fi为系统性能评价指标SPIi的影响系数。In the formula, the feed system performance evaluation index SPI is the response characteristic index evaluation function, n is the number of system performance evaluation index SPI, and w i is the scalability coefficient of a single performance evaluation index in the scalable dynamic performance evaluation function , the value of w i is 0 or 1, and f i is the influence coefficient of the system performance evaluation index SPI i .

具体的,当某个性能评价指标SPI对可扩缩式动态性能评价函数SOEF不产生影响时,wi=0,即在进给系统响应特性优化过程中不考虑该性能评价指标;当某个性能评价指标SPI对可扩缩式动态性能评价函数SOEF有影响时,wi=1,即在进给系统响应特性优化过程中考虑该性能评价指标;当wi=1时,通过fi的取值大小来进一步控制SPIi对整体评价函数的影响程度。fi的值可选取任何正数,通常情况下为方便计算可选取其值为正整数;fi取值越大表示性能评价指标SPIi对整体评价函数的影响程度越大,因此当整体评价函数或动态性能优化要求更看重某一性能评价指标SPIi时,其对应的系统性能评价指标影响系数fi可取较大值。Specifically, when a certain performance evaluation index SPI has no influence on the scalable dynamic performance evaluation function SOEF, w i =0, that is, the performance evaluation index is not considered in the process of optimizing the response characteristics of the feed system; when a certain When the performance evaluation index SPI has an impact on the scalable dynamic performance evaluation function SOEF, w i =1, that is, the performance evaluation index is considered in the process of optimizing the response characteristics of the feed system; when w i =1, through the f i The size of the value is used to further control the degree of influence of SPI i on the overall evaluation function. The value of f i can be any positive number, usually a positive integer can be selected for the convenience of calculation; the larger the value of f i is, the greater the influence of the performance evaluation index SPI i on the overall evaluation function is, so when the overall evaluation When function or dynamic performance optimization requires more emphasis on a certain performance evaluation index SPI i , the corresponding system performance evaluation index influence coefficient f i can take a larger value.

步骤(3)中,进给系统的动态响应性能可包括超调与暂态震荡响应性能,其对应的响应特性指标评价函数优选为:In step (3), the dynamic response performance of the feed system may include overshoot and transient oscillation response performance, and the corresponding response characteristic index evaluation function is preferably:

Figure BDA0001844751430000031
Figure BDA0001844751430000031

上式中,φs为位移设定值,φa为位移实际值;a表示超调权衡系数,b表示暂态震荡权衡系数,a、b的值为任意正数p0、形如p1t的关于时间变量t的一次函数或形如p2t2的关于时间变量t的二次函数,其中,p1表示一次时间函数的系数,p2表示二次时间函数的系数;p0、p1、p2取值为正数,通常情况下为方便计算可选取其值为正整数。In the above formula, φ s is the set value of displacement, φ a is the actual value of displacement; a represents the overshoot trade-off coefficient, b represents the transient shock trade-off coefficient, and the values of a and b are arbitrary positive numbers p 0 , in the form of p 1 A linear function of t with respect to the time variable t or a quadratic function of the form p 2 t 2 with respect to the time variable t, where p 1 represents the coefficient of the primary time function, and p 2 represents the coefficient of the quadratic time function; p 0 , The values of p 1 and p 2 are positive numbers, and usually they can be selected as positive integers for the convenience of calculation.

其中,超调权衡系数a及暂态震荡权衡系数b的取值存在如下优先级:优先选择正数p0,其次选择形如p1t的一次时间函数,最后选择形如p2t2的二次时间函数。当对超调与暂态震荡响应性能的优化需求更注重超调现象时,对应的超调权衡系数a取值的优先级高于暂态震荡权衡系数b,且a、b的取值满足p0>p1>p2;例如,若此时a取值为正数p0,b的值则选择形如p1t的一次时间函数或形如p2t2的二次时间函数,相应的,p0>p1或p0>p2;若此时a取值为形如p1t的一次时间函数,b的值则选择形如p2t2的二次时间函数,同时p1>p2。反之,当对超调与暂态震荡响应性能的优化需求更注重暂态震荡现象时,对应的暂态震荡权衡系数b取值的优先级高于超调权衡系数a,且a、b的取值满足p0>p1>p2。根据优化需求及取值优先级确定a、b取值类型(正数、一次函数或二次函数)后,还可根据实际优化情况对相应的p0、p1或p2的值进行调整,p0、p1或p2的值越大,对应的系数a或b的值越大,表明在所选优先级下与系数a相应的超调现象或与系数b相应的暂态震荡现象对动态性能优化结果影响越大,反之亦然。Among them, the values of the overshoot trade-off coefficient a and the transient oscillation trade-off coefficient b have the following priorities: a positive number p 0 is preferred, a primary time function of the form p 1 t is selected second, and a linear time function of the form p 2 t 2 is finally selected Quadratic time function. When the optimization requirements for overshoot and transient oscillation response performance pay more attention to the overshoot phenomenon, the priority of the corresponding overshoot trade-off coefficient a is higher than the transient oscillation trade-off coefficient b, and the values of a and b satisfy p 0 >p 1 >p 2 ; for example, if the value of a is a positive number p 0 at this time, the value of b should be a primary time function of the form p 1 t or a quadratic time function of the form p 2 t 2 , corresponding p 0 >p 1 or p 0 >p 2 ; if a takes the value of a primary time function in the shape of p 1 t at this time, the value of b is a quadratic time function in the shape of p 2 t 2 , and at the same time p 1 > p 2 . Conversely, when the optimization requirements for overshoot and transient oscillation response performance pay more attention to the transient oscillation phenomenon, the priority of the corresponding transient oscillation trade-off coefficient b is higher than the overshoot trade-off coefficient a, and the selection of a and b The value satisfies p 0 >p 1 >p 2 . After determining the value types of a and b (positive number, linear function or quadratic function) according to the optimization requirements and value priority, the corresponding values of p 0 , p 1 or p 2 can also be adjusted according to the actual optimization situation, The larger the value of p 0 , p 1 or p 2 is, the larger the value of the corresponding coefficient a or b is, indicating that the overshoot phenomenon corresponding to coefficient a or the transient oscillation phenomenon corresponding to coefficient b under the selected priority The greater the impact of dynamic performance optimization results, and vice versa.

当对超调与暂态震荡响应性能进行优化,超调现象与暂态震荡现象的优化需求重要程度相同或相近时,对应的超调权衡系数a与暂态震荡权衡系数b的取值为同一优先级。例如,此时a、b可同时取形如p2t2的二次时间函数,也可同时取形如p1t的一次时间函数或正数p0When optimizing the response performance of overshoot and transient oscillation, when the overshoot phenomenon and the optimization requirements of transient oscillation phenomenon have the same or similar importance, the corresponding overshoot trade-off coefficient a and transient oscillation trade-off coefficient b have the same value priority. For example, at this time, a and b can simultaneously take the quadratic time function in the form of p 2 t 2 , or take the primary time function in the form of p 1 t or the positive number p 0 at the same time.

有益效果:与以往的进给系统伺服优化方法相比,本发明的有益效果是:本发明的进给系统伺服优化方法通过构建伺服优化的可扩缩式动态性能评价函数,根据实际优化要求,基于目标函数的可扩缩性,可同时实现系统多方面的控制效果优化,而且,可以方便性的实现进给系统伺服优化目标函数的实时调整与进一步整合,从而方便实现伺服系统性能的按需优化。Beneficial effect: Compared with the previous feeding system servo optimization method, the beneficial effect of the present invention is: the feeding system servo optimization method of the present invention constructs a scalable dynamic performance evaluation function for servo optimization, according to actual optimization requirements, Based on the scalability of the objective function, the control effect optimization of various aspects of the system can be realized at the same time, and the real-time adjustment and further integration of the objective function of the feed system servo optimization can be realized conveniently, so as to facilitate the realization of the on-demand performance of the servo system optimization.

附图说明Description of drawings

图1为电流环传递函数框图;Figure 1 is a block diagram of the current loop transfer function;

图2为基于MATLAB的进给驱动系统仿真建模;Figure 2 is the simulation modeling of feed drive system based on MATLAB;

图3为实施例中伺服优化过程中扩缩式目标评价函数SOEF的优化迭代曲线;Fig. 3 is the optimal iteration curve of the scalable objective evaluation function SOEF in the servo optimization process in the embodiment;

图4为实施例中优化后的伺服参数所对应的阶跃响应曲线。FIG. 4 is a step response curve corresponding to the optimized servo parameters in the embodiment.

具体实施方式Detailed ways

下面结合附图对本发明的技术方案作进一步说明。The technical solution of the present invention will be further described below in conjunction with the accompanying drawings.

本发明的基于可扩缩式动态性能评价函数的进给系统伺服优化方法,通过构建伺服优化可扩缩式目标评价函数,基于响应特性评价指标目标函数的可扩缩性,根据实际优化要求,可以方便性的实现伺服优化目标函数的实时调整与进一步整合,从而方便实现伺服系统性能的按需优化。The feed system servo optimization method based on the scalable dynamic performance evaluation function of the present invention, by constructing the servo optimization scalable target evaluation function, based on the scalability of the response characteristic evaluation index target function, according to the actual optimization requirements, The real-time adjustment and further integration of the servo optimization objective function can be realized conveniently, so as to facilitate the on-demand optimization of the performance of the servo system.

该方法具体包括如下步骤:The method specifically includes the following steps:

(1)建立基于MATLAB的进给系统的伺服仿真模型;(1) Establish the servo simulation model of the feed system based on MATLAB;

(2)确定进给驱动的伺服参数优化变量;(2) Determine the servo parameter optimization variable of the feed drive;

(3)构建进给系统伺服优化的可扩缩式动态性能评价函数,根据进给系统拟综合考虑的某几种动态响应性能选取各自对应的响应特性指标评价函数,结合进给系统的实际优化要求,代入所述可扩缩式动态性能评价函数中,得到伺服优化的目标评价函数;(3) Construct a scalable dynamic performance evaluation function for servo optimization of the feed system, select the corresponding response characteristic index evaluation function according to certain dynamic response performances to be considered comprehensively in the feed system, and combine the actual optimization of the feed system Requirements are substituted into the scalable dynamic performance evaluation function to obtain the target evaluation function of servo optimization;

(4)基于智能优化算法,面向所构建的目标评价函数,通过伺服参数优化,实现进给系统性能优化。(4) Based on the intelligent optimization algorithm, the performance optimization of the feed system is realized through the optimization of the servo parameters for the constructed target evaluation function.

以某机床进给驱动系统为例,结合附图和实施例对本发明的优化方法进一步说明。Taking the feed drive system of a machine tool as an example, the optimization method of the present invention is further described in conjunction with the drawings and embodiments.

步骤一:建立基于MATLAB的进给系统的伺服仿真模型Step 1: Establish a servo simulation model of the feed system based on MATLAB

通常,进给系统的伺服控制方式常采用经典级联控制方式,其包含有电流环、速度环和位置环。目前常采用传递函数法来建立进给系统伺服仿真模型,因为电流环包含在速度环内,且速度环包含在位置环内。因此,采用传递函数法对进给系统伺服控制仿真建模时,首先对电流环进行建模,在此基础上进一步对速度环建模,最后是位置环建模。以下的建模过程即按照这一步骤进行描述。Usually, the servo control method of the feed system often adopts the classic cascade control method, which includes a current loop, a speed loop and a position loop. At present, the transfer function method is often used to establish the servo simulation model of the feed system, because the current loop is included in the speed loop, and the speed loop is included in the position loop. Therefore, when using the transfer function method to model the servo control simulation of the feed system, the current loop is firstly modeled, and on this basis, the speed loop is further modeled, and finally the position loop is modeled. The following modeling process is described according to this step.

电流环主要由电流调节器、伺服电机等组成,其电流控制器为PI控制器,其作用是使伺服电机电枢绕组电流能实时准确的跟踪电流指令。电流环控制器传递函数可表示为Ki(1+1/(Tis)),其中Ki为电流环增益,Ti为电流环积分时间。根据控制相关理论可得伺服电机的电枢电路电枢电压与电枢电流传递函数模型为The current loop is mainly composed of a current regulator, a servo motor, etc., and its current controller is a PI controller, whose function is to enable the armature winding current of the servo motor to track the current command accurately in real time. The transfer function of the current loop controller can be expressed as K i (1+1/(T i s)), where K i is the current loop gain, and T i is the current loop integration time. According to the relevant theory of control, the transfer function model of the armature voltage and armature current of the armature circuit of the servo motor can be obtained as

Figure BDA0001844751430000051
Figure BDA0001844751430000051

式中e0为反电势,其大小为Keω(Ke为反电势系数,ω为输出转速);iq为电枢电流,uq为电枢电压,La为电感系数,Ra为电阻系数,s为拉普拉斯算子。从式(1)可以看出伺服电机电枢电路可以看作是一个时间常数为La/Ra的一阶惯性环节。In the formula, e 0 is the back electromotive force, and its size is K e ω (K e is the back electromotive force coefficient, ω is the output speed); i q is the armature current, u q is the armature voltage, L a is the inductance coefficient, and R a is the resistivity, and s is the Laplacian operator. It can be seen from formula (1) that the servo motor armature circuit can be regarded as a first-order inertia link whose time constant is L a /R a .

伺服电机的转矩方程为The torque equation of the servo motor is

MT=KTiq     (2)M T = K T i q (2)

式中KT为转矩系数,MT为输出转矩。Where K T is the torque coefficient, M T is the output torque.

电流环为随动系统,根据给定电流和实际电流的反馈误差,实现其电流调节,综合各环节传递函数与方程可得电流环传递函数结构图,如图1,其中,iset为电流设定值,Δi电流反馈误差。The current loop is a servo system, and its current adjustment is realized according to the feedback error between the given current and the actual current. The structure diagram of the current loop transfer function can be obtained by synthesizing the transfer functions and equations of each link, as shown in Figure 1, where i set is the current setting Fixed value, Δi current feedback error.

速度环同样采用PI控制器,其控制器用传递函数形式表示为Kp(1+1/(Tns)),其中Kp为速度环增益,Tn为速度环积分时间。速度调节环主要由速度环控制器、电流闭环、机械传动等环节构成。The speed loop also adopts PI controller, and its controller is expressed as K p (1+1/(T n s)) in the form of transfer function, where K p is the gain of the speed loop, and T n is the integral time of the speed loop. The speed regulation loop is mainly composed of speed loop controller, current closed loop, mechanical transmission and other links.

位置环调节器采用P调节,用传递函数表示为Kvs,Kv为位置环增益。The position loop regulator adopts P regulation, expressed as K v s with the transfer function, K v is the gain of the position loop.

基于MATLAB构建进给驱动系统仿真模型,其模型示意图如图2,其中机械传动环节建模可以采用将机械传动环节其简化为等效转动刚体进行建模,也可以通过状态空间法对其进行建模,本实施例中采用状态空间法对其进行建模。图2中,φs为位移设定值,φa为位移实际值。The simulation model of the feed drive system is built based on MATLAB. The schematic diagram of the model is shown in Figure 2. The modeling of the mechanical transmission link can be modeled by simplifying the mechanical transmission link to an equivalent rotating rigid body, or it can be built by the state space method. In this embodiment, the state space method is used to model it. In Fig. 2, φ s is the set value of displacement, and φ a is the actual value of displacement.

根据所研究机床对应的伺服控制系统及伺服电机型号,建模过程中采用的技术参数:位置环增益Kv=25s-1,速度环增益Kp=27.3N·m·s/rad,速度环积分时间Tn=60ms,电流环增益Ki=12.157V/A,电流环积分时间Ti=2ms,电感系数La=3.1mH,电阻系数Ra=0.075Ω,反电势系数Ke=1.67V/(rad/s),扭矩系数KT=2.72N·m/A。According to the servo control system and servo motor model corresponding to the researched machine tool, the technical parameters used in the modeling process are: position loop gain K v =25s -1 , speed loop gain K p =27.3N·m·s/rad, speed loop Integral time T n =60ms, current loop gain K i =12.157V/A, current loop integral time T i =2ms, inductance coefficient L a =3.1mH, resistivity R a =0.075Ω, back EMF coefficient K e =1.67 V/(rad/s), torque coefficient K T =2.72N·m/A.

步骤二:确定进给驱动的伺服参数优化变量;Step 2: Determine the servo parameter optimization variable of the feed drive;

通常伺服控制系统中采用级联PID控制,对位置环、速度环以及电流环的增益及积分时间进行优化,但是由于电流环控制参数可以通过电机生产商取得,并且不需要通过复杂的伺服仿真模型便可以进行调整,因此,本实施例中选取速度环增益及积分时间、位置环增益三个参数作为伺服参数优化变量进行优化。Usually, cascaded PID control is used in the servo control system to optimize the gain and integral time of the position loop, speed loop and current loop, but because the current loop control parameters can be obtained by the motor manufacturer, and do not need to go through a complicated servo simulation model Therefore, in this embodiment, the three parameters of speed loop gain, integral time, and position loop gain are selected as servo parameter optimization variables for optimization.

步骤三:构建进给系统伺服优化的可扩缩式动态性能评价函数;Step 3: Construct a scalable dynamic performance evaluation function for servo optimization of the feed system;

定义响应特性评价指标函数(如背景技术中述及的IAEI、ISE、ITAE等)为系统性能评价指标(System Performance Index,SPI),构建进给系统伺服动态响应特性的扩缩式目标评价函数(Scalable Objective Evaluation Function,SOEF)为:Define the response characteristic evaluation index function (such as IAEI, ISE, ITAE mentioned in the background technology) as the system performance evaluation index (System Performance Index, SPI), build the expansion and contraction type target evaluation function ( Scalable Objective Evaluation Function, SOEF) is:

Figure BDA0001844751430000061
Figure BDA0001844751430000061

式(3)中,n为系统性能评价指标SPI的个数,wi为单个性能评价指标在整体评价函数中的扩缩性系数,wi=0或者1,从式(3)可以看出,如果wi扩缩性系数置为0,则对应的性能评价指标SPI不会对整体评价函数SOEF产生任何影响,即在进给系统响应特性优化过程中不考虑该性能评价指标;而如果wi扩缩性系数置为1,则对应的性能评价指标SPI会对整体评价函数产生影响,即在进给系统响应特性优化过程中考虑该性能评价指标,因此,可以通过该扩缩性系数选取来实现系统优化目标函数的可扩缩性选择。In formula (3), n is the number of system performance evaluation indicators SPI, w i is the scalability coefficient of a single performance evaluation index in the overall evaluation function, w i =0 or 1, it can be seen from formula (3) , if the scalability coefficient of w i is set to 0, the corresponding performance evaluation index SPI will not have any impact on the overall evaluation function SOEF, that is, the performance evaluation index will not be considered in the process of optimizing the response characteristics of the feed system; and if w If the i scalability coefficient is set to 1, the corresponding performance evaluation index SPI will have an impact on the overall evaluation function, that is, the performance evaluation index is considered in the process of optimizing the response characteristics of the feed system. Therefore, the scalability coefficient can be used to select To achieve the scalability selection of the system optimization objective function.

fi为系统性能评价指标SPIi的影响系数,当wi=1时,可以通过fi取值大小来进一步控制SPIi对整体评价函数的影响程度。fi取值可选取任何正数,通常情况下为方便计算可选取其值为正整数,fi取值越大表示性能评价指标SPIi对整体评价函数的影响程度越大,因此当整体评价函数或动态性能优化要求更看重某一性能评价指标时,其对应的系统性能评价指标影响系数fi可取更大值。f i is the influence coefficient of the system performance evaluation index SPI i . When w i =1, the degree of influence of SPI i on the overall evaluation function can be further controlled by the value of f i . The value of f i can be selected as any positive number. Usually, it can be selected as a positive integer for the convenience of calculation. The larger the value of f i is, the greater the influence of the performance evaluation index SPI i on the overall evaluation function is. Therefore, when the overall evaluation When function or dynamic performance optimization requires more emphasis on a certain performance evaluation index, the corresponding system performance evaluation index influence coefficient f i can take a larger value.

本实例拟综合考虑进给系统的响应速度、超调与暂态震荡等动态响应性能。因此,选取ITSE标准来评价系统的响应速度,将其作为SPI1;此外,选取式(4)作为SPI2来评定系统的超调与暂态震荡:This example intends to comprehensively consider the dynamic response performance of the feed system, such as response speed, overshoot and transient oscillation. Therefore, the ITSE standard is selected to evaluate the response speed of the system, and it is regarded as SPI 1 ; in addition, formula (4) is selected as SPI 2 to evaluate the overshoot and transient oscillation of the system:

Figure BDA0001844751430000071
Figure BDA0001844751430000071

式(4)中,φs为位移设定值,φa为位移实际值;a表示超调权衡系数,b表示暂态震荡权衡系数,a、b的值为任意正数p0、形如p1t的关于时间变量t的一次函数或形如p2t2的关于时间变量t的二次函数,其中,p1表示一次时间函数的系数,p2表示二次时间函数的系数;p0、p1、p2取值为正数,通常情况下为方便计算可选取其值为正整数。In formula (4), φ s is the set value of displacement, φ a is the actual value of displacement; a represents the overshoot trade-off coefficient, b represents the transient oscillation trade-off coefficient, and the values of a and b are arbitrary positive numbers p 0 , in the form A linear function of p 1 t with respect to the time variable t or a quadratic function of the shape of p 2 t 2 with respect to the time variable t, where p 1 represents the coefficient of the primary time function, and p 2 represents the coefficient of the quadratic time function; p The values of 0 , p 1 and p 2 are positive numbers, and usually they can be selected as positive integers for the convenience of calculation.

其中,超调权衡系数a及暂态震荡权衡系数b的取值存在如下优先级:优先选择正数p0,其次选择形如p1t的一次时间函数,最后选择形如p2t2的二次时间函数。对超调与暂态震荡响应性能的优化需求更注重超调现象时,对应的超调权衡系数a取值的优先级高于暂态震荡权衡系数b,a、b的取值满足p0>p1>p2;例如,若此时a取值为正数p0,b的值则选择形如p1t的一次时间函数或形如p2t2的二次时间函数,相应的,Among them, the values of the overshoot trade-off coefficient a and the transient oscillation trade-off coefficient b have the following priorities: a positive number p 0 is preferred, a primary time function of the form p 1 t is selected second, and a linear time function of the form p 2 t 2 is finally selected Quadratic time function. When the optimization requirements for overshoot and transient oscillation response performance pay more attention to the overshoot phenomenon, the priority of the value of the corresponding overshoot trade-off coefficient a is higher than that of the transient oscillation trade-off coefficient b, and the values of a and b satisfy p 0 > p 1 >p 2 ; for example, if the value of a is a positive number p 0 at this time, the value of b should be a primary time function shaped like p 1 t or a quadratic time function shaped like p 2 t 2 , correspondingly,

p0>p1或p0>p2;若此时a取值为形如p1t的一次时间函数,b的值则选择形如p2t2的二次时间函数,同时p1>p2。反之,当对超调与暂态震荡响应性能的优化需求更注重暂态震荡现象时,对应的暂态震荡权衡系数b取值的优先级高于超调权衡系数a,且a、b的取值满足p0>p1>p2。根据优化需求及取值优先级确定a、b取值类型(正数、一次函数或二次函数)后,还可根据实际优化情况对相应的p0、p1或p2的值进行调整,p0、p1或p2的值越大,对应的系数a或b的值越大,表明在所选优先级下与系数a相应的超调现象或与系数b相应的暂态震荡现象对动态性能优化结果影响越大,反之亦然。p 0 >p 1 or p 0 >p 2 ; if a takes the value of a primary time function in the shape of p 1 t at this time, the value of b is a quadratic time function in the shape of p 2 t 2 , and at the same time p 1 > p2 . Conversely, when the optimization requirements for overshoot and transient oscillation response performance pay more attention to the transient oscillation phenomenon, the priority of the corresponding transient oscillation trade-off coefficient b is higher than the overshoot trade-off coefficient a, and the selection of a and b The value satisfies p 0 >p 1 >p 2 . After determining the value types of a and b (positive number, linear function or quadratic function) according to the optimization requirements and value priority, the corresponding values of p 0 , p 1 or p 2 can also be adjusted according to the actual optimization situation, The larger the value of p 0 , p 1 or p 2 is, the larger the value of the corresponding coefficient a or b is, indicating that the overshoot phenomenon corresponding to coefficient a or the transient oscillation phenomenon corresponding to coefficient b under the selected priority The greater the impact of dynamic performance optimization results, and vice versa.

当对超调与暂态震荡响应性能进行优化,超调现象与暂态震荡现象的优化需求重要程度相同或相近时,对应的超调权衡系数a与暂态震荡权衡系数b的取值为同一优先级。例如,此时a、b可同时取形如p2t2的二次时间函数,也可同时取形如p1t的一次时间函数或正数p0When optimizing the response performance of overshoot and transient oscillation, when the overshoot phenomenon and the optimization requirements of transient oscillation phenomenon have the same or similar importance, the corresponding overshoot trade-off coefficient a and transient oscillation trade-off coefficient b have the same value priority. For example, at this time, a and b can simultaneously take the quadratic time function in the form of p 2 t 2 , or take the primary time function in the form of p 1 t or the positive number p 0 at the same time.

根据本实例所研究进给系统对应的实际优化要求,即前述提到的拟综合考虑进给系统的响应速度、超调与暂态震荡等动态响应性能,定义w1=w2=1(其表示同时考虑系统响应速度、超调与暂态震荡),动态性能优化时更强调系统的响应速度,因此f1=100,f2=1(f1相比于f2取更大值,表示动态性能优化时更强调系统的响应速度)。在构建SPI2评定系统的超调与暂态震荡时,因本实例中更注重超调现象,因此优先选择超调权衡系数a为正整数p0,选择暂态震荡权衡系数b为形如p2t2的二次函数,本实例中选取p0=100,p2=25,所以得到的SPI2=∫[100eo+25t2es]dt,

Figure BDA0001844751430000081
According to the actual optimization requirements corresponding to the feed system studied in this example, that is, the dynamic response performance of the feed system, such as the response speed, overshoot, and transient oscillations mentioned above, is to be considered comprehensively, and w 1 = w 2 = 1 (where Indicates that the system response speed, overshoot and transient oscillation are considered at the same time), and the dynamic performance optimization places more emphasis on the system response speed, so f 1 = 100, f 2 = 1 (f 1 takes a larger value than f 2 , indicating When optimizing dynamic performance, more emphasis is placed on the response speed of the system). When constructing the overshoot and transient oscillation of the SPI 2 evaluation system, because this example pays more attention to the overshoot phenomenon, it is preferred to select the overshoot trade-off coefficient a as a positive integer p 0 , and select the transient oscillation trade-off coefficient b to be in the form of p 2 The quadratic function of t 2 , in this example select p 0 =100, p 2 =25, so the obtained SPI 2 =∫[100e o +25t 2 e s ]dt,
Figure BDA0001844751430000081

将SPI1、SPI2代入式(3)即可得到伺服优化的目标评价函数:Substitute SPI 1 and SPI 2 into formula (3) to get the objective evaluation function of servo optimization:

Figure BDA0001844751430000082
Figure BDA0001844751430000082

步骤四:基于智能优化算法,面向所构建的目标评价函数,通过伺服参数优化,实现进给系统性能优化。Step 4: Based on the intelligent optimization algorithm, the performance optimization of the feed system is realized through the optimization of the servo parameters for the constructed target evaluation function.

基于智能优化算法,选取位置环增益Kv,速度环增益Kp,速度环积分时间Tn为优化变量,以式(5)为优化目标函数来综合评价系统的响应速度、超调和暂态震荡,对伺服控制参数优化,目标函数进化迭代过程见图3,最终得到伺服控制器优化参数为Kv=38s-1,Kp=24Nm·s/rad,Tn=19ms,优化前后阶跃响应曲线如图4,从图中可以看出采用优化后的伺服控制参数,其整体伺服控制系统的动态响应性能好,系统的响应速度快(上升时间0.038s)且无超调,调节时间0.092s,调节时间短且系统的稳定性好即无较长时间震荡。这些与预设的动态性能优化需求一致。Based on the intelligent optimization algorithm, the position loop gain K v , the speed loop gain K p , and the speed loop integral time T n are selected as optimization variables, and formula (5) is used as the optimization objective function to comprehensively evaluate the response speed, overshoot and transient oscillation of the system , for the optimization of servo control parameters, the iterative process of the evolution of the objective function is shown in Figure 3, and finally the optimal parameters of the servo controller are K v =38s -1 , K p =24Nm·s/rad, T n =19ms, and the step response before and after optimization The curve is shown in Figure 4. It can be seen from the figure that the optimized servo control parameters are adopted, the dynamic response performance of the overall servo control system is good, the response speed of the system is fast (rise time 0.038s) and there is no overshoot, and the adjustment time is 0.092s , the adjustment time is short and the stability of the system is good, that is, there is no long-term shock. These are consistent with preset dynamic performance optimization requirements.

在本实施例优化的基础上,若拟进一步增加系统响应过程中的能耗作为评价指标SPI3,则可以借助式(3),通过定义w1=w2=w3=1,且根据实际要求通过f3控制SPI3对整体动态响应评价函数SOEF的影响程度,代入式(3),从而可以方便性的对所选取的响应特性评价指标目标函数进行实时调整以及进一步整合,以达伺服系统性能的按需优化。On the basis of the optimization of this embodiment, if it is intended to further increase the energy consumption in the system response process as the evaluation index SPI 3 , then formula (3) can be used to define w 1 =w 2 =w 3 =1, and according to the actual It is required to control the degree of influence of SPI 3 on the overall dynamic response evaluation function SOEF through f 3 , and substitute it into formula (3), so that the selected response characteristic evaluation index objective function can be conveniently adjusted in real time and further integrated to achieve servo system On-demand optimization of performance.

可以看到,采用本发明的方法优化后的动态性能相较于优化前有明显提升。优化过程是一个不断改进的过程,实际操作中,还可以根据优化结果的反馈,进一步调整评价函数中各参数的值,获得更优直至最优的动态性能优化结果。比如依据前述提及的fi取值规则(fi取值越大表示性能评价指标SPIi对整体评价函数的影响程度越大,当整体评价函数或动态性能优化要求更看重某一性能评价指标时,其对应的系统性能评价指标影响系数fi可取更大值),以及p0、p1、p2取值规则(p0、p1、p2取值越大则对应的系数a或b越大,表明在所选优先级下与系数a相应的超调现象、或与系数b相应的暂态震荡现象对动态性能优化结果影响越大,反之亦然),重新调整p0、p1、p2、fi取值进行优化即可。It can be seen that the dynamic performance after optimization using the method of the present invention is significantly improved compared with that before optimization. The optimization process is a process of continuous improvement. In actual operation, the value of each parameter in the evaluation function can be further adjusted according to the feedback of the optimization results, so as to obtain better or even optimal dynamic performance optimization results. For example, according to the f i value rule mentioned above (the larger the value of f i is, the greater the influence of the performance evaluation index SPI i on the overall evaluation function is, when the overall evaluation function or dynamic performance optimization requires more attention to a certain performance evaluation index When the value of p 0 , p 1 , p 2 is greater, the corresponding system performance evaluation index influence coefficient f i can take a larger value), and the value rules of p 0 , p 1 , p 2 (the larger the value of p 0 , p 1 , p 2 is, the corresponding coefficient a or The larger b is, it indicates that under the selected priority, the overshoot phenomenon corresponding to coefficient a, or the transient oscillation phenomenon corresponding to coefficient b has a greater impact on the dynamic performance optimization results, and vice versa), readjust p 0 , p 1 , p 2 , and f i can be optimized.

例如:如果想进一步提高本实施例中系统的响应速度,可进一步增大f1的数值;如果觉得响应速度、超调已满足优化需求,但是欲进一步控制暂态震荡现象,可以进一步增加p2的数值。For example: if you want to further improve the response speed of the system in this embodiment, you can further increase the value of f1 ; if you feel that the response speed and overshoot have met the optimization requirements, but you want to further control the transient oscillation phenomenon, you can further increase p2 value.

Claims (5)

1.基于可扩缩式动态性能评价函数的进给系统伺服优化方法,其特征在于,包括如下步骤:1. based on the feed system servo optimization method of scalable dynamic performance evaluation function, it is characterized in that, comprising the steps: (1)建立基于MATLAB的进给系统的伺服仿真模型;(1) Establish the servo simulation model of the feed system based on MATLAB; (2)确定进给驱动的伺服参数优化变量;(2) Determine the servo parameter optimization variable of the feed drive; (3)构建进给系统伺服优化的可扩缩式动态性能评价函数,根据进给系统拟综合考虑的某几种动态响应性能选取各自对应的响应特性指标评价函数,结合进给系统的实际优化要求,代入所述可扩缩式动态性能评价函数中,得到伺服优化的目标评价函数;(3) Construct a scalable dynamic performance evaluation function for servo optimization of the feed system, select the corresponding response characteristic index evaluation function according to certain dynamic response performances to be considered comprehensively in the feed system, and combine the actual optimization of the feed system Requirements are substituted into the scalable dynamic performance evaluation function to obtain the target evaluation function of servo optimization; (4)基于智能优化算法,面向所构建的目标评价函数,通过伺服参数优化,实现进给系统性能优化;(4) Based on the intelligent optimization algorithm, the performance optimization of the feed system is realized through the optimization of the servo parameters for the constructed target evaluation function; 步骤(3)中,所述进给系统伺服优化的可扩缩式动态性能评价函数SOEF的表达式如下:In step (3), the expression of the scalable dynamic performance evaluation function SOEF of described feeding system servo optimization is as follows:
Figure FDA0003929008620000011
Figure FDA0003929008620000011
上式中,进给系统性能评价指标SPI为响应特性指标评价函数,n为系统性能评价指标SPI的个数;wi为单个性能评价指标在可扩缩式动态性能评价函数中的扩缩性系数,wi的值为0或1;fi为系统性能评价指标SPIi的影响系数;In the above formula, the feed system performance evaluation index SPI is the response characteristic index evaluation function, n is the number of system performance evaluation index SPI; w i is the scalability of a single performance evaluation index in the scalable dynamic performance evaluation function Coefficient, the value of w i is 0 or 1; f i is the influence coefficient of system performance evaluation index SPI i ; 所述进给系统的动态响应性能包括超调与暂态震荡响应性能,其对应的响应特性指标评价函数为:The dynamic response performance of the feed system includes overshoot and transient oscillation response performance, and its corresponding response characteristic index evaluation function is:
Figure FDA0003929008620000012
Figure FDA0003929008620000012
上式中,φs为位移设定值,φa为位移实际值;a表示超调权衡系数,b表示暂态震荡权衡系数,a、b的值为任意正数p0、形如p1t的关于时间变量t的一次函数或形如p2t2的关于时间变量t的二次函数,其中,p1表示一次时间函数的系数,p2表示二次时间函数的系数,p0、p1、p2均为正数。In the above formula, φ s is the set value of displacement, φ a is the actual value of displacement; a represents the overshoot trade-off coefficient, b represents the transient shock trade-off coefficient, and the values of a and b are arbitrary positive numbers p 0 , in the form of p 1 A linear function of t with respect to the time variable t or a quadratic function of the form p 2 t 2 with respect to the time variable t, where p 1 represents the coefficient of the primary time function, p 2 represents the coefficient of the quadratic time function, p 0 , Both p 1 and p 2 are positive numbers.
2.根据权利要求1所述的基于可扩缩式动态性能评价函数的进给系统伺服优化方法,其特征在于,步骤(2)中,所述伺服参数优化变量包括位置环增益、速度环增益、电流环增益以及积分时间。2. the feed system servo optimization method based on scalable dynamic performance evaluation function according to claim 1, is characterized in that, in step (2), described servo parameter optimization variable comprises position loop gain, velocity loop gain , current loop gain and integration time. 3.根据权利要求1所述的基于可扩缩式动态性能评价函数的进给系统伺服优化方法,其特征在于,当某个性能评价指标SPI对可扩缩式动态性能评价函数SOEF不产生影响时,wi=0,即在进给系统响应特性优化过程中不考虑该性能评价指标;当某个性能评价指标SPI对可扩缩式动态性能评价函数SOEF有影响时,wi=1,即在进给系统响应特性优化过程中考虑该性能评价指标;当wi=1时,通过fi的取值大小来进一步控制SPIi对整体评价函数的影响程度。3. the feed system servo optimization method based on the scalable dynamic performance evaluation function according to claim 1, wherein when a certain performance evaluation index SPI does not have an impact on the scalable dynamic performance evaluation function SOEF , w i =0, that is, the performance evaluation index is not considered in the process of optimizing the response characteristics of the feed system; when a certain performance evaluation index SPI has an impact on the scalable dynamic performance evaluation function SOEF, w i =1, That is, the performance evaluation index is considered in the optimization process of the feed system response characteristics; when w i =1, the influence degree of SPI i on the overall evaluation function is further controlled by the value of fi. 4.根据权利要求1所述的基于可扩缩式动态性能评价函数的进给系统伺服优化方法,其特征在于,超调权衡系数a及暂态震荡权衡系数b的取值存在如下优先级:优先选择正数p0,其次选择形如p1t的一次时间函数,最后选择形如p2t2的二次时间函数;当对超调与暂态震荡响应性能的优化需求更注重超调现象时,对应的超调权衡系数a取值的优先级高于暂态震荡权衡系数b,且a、b的取值满足p0>p1>p2;反之,当对超调与暂态震荡响应性能的优化需求更注重暂态震荡现象时,对应的暂态震荡权衡系数b取值的优先级高于超调权衡系数a,且a、b的取值满足p0>p1>p24. The feed system servo optimization method based on scalable dynamic performance evaluation function according to claim 1, wherein the values of overshoot trade-off coefficient a and transient shock trade-off coefficient b have the following priorities: The positive number p 0 is preferred, followed by the primary time function with the shape of p 1 t, and finally the quadratic time function with the shape of p 2 t 2 ; when optimizing the performance of overshoot and transient oscillation response, more attention should be paid to overshoot phenomenon, the priority of the value of the corresponding overshoot trade-off coefficient a is higher than that of the transient shock trade-off coefficient b, and the values of a and b satisfy p 0 >p 1 >p 2 ; otherwise, when the overshoot and transient When the optimization requirement of oscillation response performance pays more attention to the phenomenon of transient oscillation, the priority of the value of the corresponding transient oscillation trade-off coefficient b is higher than that of the overshoot trade-off coefficient a, and the values of a and b satisfy p 0 >p 1 >p 2 . 5.根据权利要求4所述的基于可扩缩式动态性能评价函数的进给系统伺服优化方法,其特征在于,当对超调与暂态震荡响应性能进行优化,超调现象与暂态震荡现象的优化需求重要程度相同或相近时,对应的超调权衡系数a与暂态震荡权衡系数b的取值为同一优先级。5. the feed system servo optimization method based on scalable dynamic performance evaluation function according to claim 4, is characterized in that, when overshoot and transient oscillation response performance are optimized, overshoot phenomenon and transient oscillation When the importance of optimization requirements of phenomena is the same or similar, the values of the corresponding overshoot trade-off coefficient a and transient oscillation trade-off coefficient b have the same priority.
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