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Block diagram of the disturbance observer enhanced model predictive control. 

Block diagram of the disturbance observer enhanced model predictive control. 

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The presence of strong disturbances usually causes great performance degradation of industrial process control systems. A disturbance observer (DOB) enhanced composite cascade control consisting of model predictive control (MPC), proportional-integral-derivative (PID) control, and DOB is proposed in this paper. DOB is employed here to estimate the...

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Context 1
... The block diagram of the proposed disturbance observer enhanced model predictive control scheme is shown in Fig. 1 According to Fig. 1, the output can be expressed ...
Context 2
... The block diagram of the proposed disturbance observer enhanced model predictive control scheme is shown in Fig. 1 According to Fig. 1, the output can be expressed ...
Context 3
... static disturbance rejection ability of the DOB is analyzed as follows. According to Fig. 1, the output Y (s) can be represented ...
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... shown in Fig. 1, the control law ...

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Citations

... Based on this mechanism, in recent trends, the significant results on the observer-based technique have been reported in various industrial models such as cyber-physical system [7] , multi-agent systems [8] , miniature aerial vehicle [9] , and chemical reactors [10] where the states of a system can be completely obtained with the available external measurement. ...
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... However, notice that the robustness and disturbance rejection performance of aforementioned control schemes were all achieved at the price of sacrificing the nominal control performance, and most of them failed to consider active disturbance rejection ability in the control design [15,16]. An effective approach to tackle the above-mentioned problem is disturbance observer-based control (DOBC), which employs a disturbance observer to estimate the lumped disturbances rapidly and adds the estimated item to the baseline feedback controllers for improving disturbance attenuation ability [7,15,[17][18][19][20][21][22][23][24][25][26][27][28][29]. Actually, disturbance estimation techniques have been well developed to tackle the system disturbances in various industrial applications [21,30,31], such as hypersonic vehicles [7,[32][33][34][35][36][37], small unmanned helicopters/quadrotors [5,38,39] and fixed-wing UAVs [1]. ...
... with M e ,M e as illustrated in (18). A typical transformation function of Γ e (·) can be selected as ...
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... Then, the composite disturbance observer for system (24) is designed as follows: ...
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... Therefore, disturbance-observer-based control (DOBC) is applied, which is another prominent approach for tackling the problem of disturbance rejection. DOBC-strategies at first emerged in the 1980s and since then have been implemented in various areas, such as flight control, mechanical engineering and chemical processes (see Chen, Li, Yang, & Li, 2013;de Jesús Rubio, Meléndez, & Figueroa, 2014;Yang, Li, Sun, & Guo, 2013). There are numerous different variations of DOBC. ...
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... Under this assumption, it is possible to estimate the i-th time derivative of the output using an observer. This issue has motivated the development of several control techniques based on output feedback, for instance active disturbance rejection [14][15][16], neural networks control [17][18][19], sliding mode observers [3,9,13,20,21], and high-gain observers, [22][23][24][25]. ...
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... The DOB method is known as an effective technique to estimate the unknown disturbances and has been extensively applied for feedforward compensation design. And different kinds of DOBs have been developed, including linear DOBs [33][34][35][36][37], neural network DOBs [38,39], fuzzy DOBs [40,41] and other nonlinear DOBs [42,43]. Disturbance observer based control schemes for linear and nonlinear systems have been proposed and applied successively in many control fields [44][45][46]. ...
... Considering this situation and combining with the advantages of disturbance observer mentioned in Fig. 2 and Refs. [33][34][35][36][37][38][39][40][41][42][43], a new type of compound neural network predictive model is proposed, as shown in Fig. 3(b). ...
... There are various kinds of disturbance observers in recent researches [33][34][35][36][37][38][39][40][41][42][43], such as linear DOBs, nonlinear DOBs, neural network DOBs and fuzzy DOBs. In the compound NN predictive model, the type of disturbance observer can be selected according to the needs or the characteristics of the real systems. ...
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Graphical abstract For traditional MPC, the deviations between the predicted output and the real output of system may become large when meeting strong disturbances. Therefore, the MPC control law obtained by the objective function with a receding horizon optimization will not be optimal, which makes the dynamic performance of the closed-loop system become sluggish and the closed-loop system may even become unstable. The “feedforward compensation + feedback controller” compound method is only a simple superposition of two control effects, in which the feedforward compensation does not participate in the receding horizon optimization process, and how to coordinate the effects of the feedback and feedforward controllers is an important problem to address. In this paper, an optimal disturbance rejection control approach based on a compound neural network prediction method is proposed by considering the disturbances and model mismatches. The novelty of this paper lies in that the estimate of disturbances by a disturbance observer is introduced into the neural network predictive model, which makes the predictive model output more accurate in the presence of disturbances and model mismatches. Thus, the feedback control law obtained by the objective function with a receding horizon optimization is optimal with strong disturbance rejection ability. The proposed scheme is applied to control the temperature of a simplified jacketed stirred tank heater (JSTH). Simulation results demonstrate the effectiveness of the proposed control method.
... Alternatively, the DOB-based controller is robust to external disturbances and model mismatches without the use of high control gain or extensive computational power [15]. The DOB provides a feasible approach to estimate disturbances while relying only on knowledge of the nominal model and limits of the disturbances [15,16].With the introduction of DOB, the controller can then be developed based on traditional methods. Comparing to the adaptive control, the DOB makes the controller design more flexible and reduces the complexities [17]. ...