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"Current-Pressure" Dual Closed-Loop Control of Electric Servo Valve

2026-04-06 07:22:43 · · #1

While traditional PID control can achieve basic regulation functions, it often suffers from problems such as large overshoot, long settling time, and even system instability when faced with nonlinear friction, time-varying parameters, and external disturbances. The "current-pressure" dual closed-loop strategy based on sliding mode variable structure control, by introducing a nonlinear switching term and a hierarchical control architecture, provides a novel solution for optimizing the rapid response of hydraulic systems, enabling electric servo valves to achieve precise pressure tracking and disturbance rejection stability within milliseconds.

I. Dual Closed-Loop Architecture: Relay Control from Current to Pressure

The dynamic response of an electric servo valve is essentially a process in which electromagnetic force drives the valve core to move, thereby changing the hydraulic oil flow. This process involves coupling across multiple fields, including electromechanical and hydraulic systems, and a single closed loop cannot simultaneously achieve both speed and stability. The "current-pressure" dual closed-loop control decomposes the system into two levels: the inner loop is the current loop, which directly controls the current of the drive coil to respond quickly to commands; the outer loop is the pressure loop, which uses a pressure sensor to provide feedback and adjust the current loop setpoint to achieve precise pressure tracking.

The inner-loop current control employs a sliding mode variable structure strategy, designing the sliding surface with valve core displacement or current as the state variable. For example, considering the nonlinear characteristics of the proportional electromagnet, a sliding surface combining the integral and differential terms of the current error is defined, causing the system state to oscillate at high frequency near the switching surface while forcing the trajectory to converge towards the equilibrium point. Experiments show that this strategy increases the current loop bandwidth to more than three times that of traditional PID control, enabling step signal tracking within 1 ms and providing a high-precision current reference for outer-loop pressure control.

The outer-loop pressure control dynamically adjusts the current loop input based on the pressure error. Traditional solutions often employ PID regulation, but the dead zone, saturation, and other nonlinear characteristics of hydraulic systems significantly reduce control accuracy. The sliding mode variable structure introduces a dual-module approach: equivalent control calculates the theoretical current based on the system model, while switching control compensates for model errors and disturbances using a sign function. In a test of an aviation hydraulic system, this strategy reduced the pressure overshoot from 18% with PID control to 5%, shortened the settling time from 200ms to 60ms, and maintained a stable output pressure within ±0.1MPa even when the supply pressure fluctuated by ±1MPa.

II. Sliding Mode Variable Structure: The "Genetic Advantage" of Disturbance Resistance and Robustness

The core advantage of sliding mode control lies in its strong robustness to parameter perturbations and external disturbances. During the operation of an electric servo valve, factors such as changes in hydraulic oil viscosity with temperature, increased friction due to valve core wear, and sudden changes in load pressure can all compromise system stability. Traditional PID control requires complex parameter tuning or adaptive algorithms to address these issues, while sliding mode control, through the design of discontinuous switching terms, actively "attracts" the system state to the sliding surface, thus naturally suppressing disturbances.

Taking valve core jamming as an example, traditional control may cause system oscillation or divergence due to sudden changes in friction. However, sliding mode control, by adjusting the gain of the switching term, can compensate for the jamming force within 10ms, allowing the valve core to resume movement. Actual test data from a hydraulic system of a certain engineering machinery shows that when the oil temperature rises from 20℃ to 80℃ (a viscosity change of more than 5 times), the pressure fluctuation amplitude of the sliding mode dual closed-loop control is only 1/4 of that of the PID scheme, and the system can still maintain the designed response speed.

Chatter suppression is a key challenge in the engineering of sliding mode control. High-frequency switching-induced output chatter exacerbates mechanical wear and excites unmodeled dynamics. Improvement solutions include: replacing the ideal sign function with a saturated function; setting the boundary layer thickness to smooth the control output; incorporating reaching law design, such as the exponential reaching law (ṡ = -εsgn(s) - ks), to balance response speed and chatter amplitude by adjusting the ε and k parameters; and introducing an observer to estimate disturbances, dynamically correlating the switching term gain with the disturbance estimate to reduce unnecessary switching. In a servo valve test, the optimized sliding mode control reduced chatter amplitude by 80%, while the pressure tracking error remained within ±0.05 MPa.

III. Rapid Response Optimization: Collaboration from Control Algorithms to System Design

Achieving millisecond-level response requires deep collaboration between control algorithms and hardware design. At the algorithm level, sliding mode dual-loop control improves dynamic performance through the following strategies:

Feedforward compensation: The differential signal of the pressure command is used to pre-adjust the current loop input to counteract the delay caused by system inertia. An application in a hydraulic system of an injection molding machine shows that feedforward compensation reduces the pressure rise time from 80ms to 35ms.

Dynamic sliding surface: The sliding surface parameters are adjusted in real time according to the system state. For example, a fast approaching law is used to shorten the transition process during the startup phase, and a slow approaching law is switched to reduce overshoot during the steady-state phase. Experiments show that the dynamic sliding surface optimizes the pressure conditioning time by 40%.

Multimodal control: Combining sliding mode control and fuzzy logic, the control strategy is automatically switched according to the magnitude of the pressure error. When the error is large, sliding mode control is used to quickly approach the target, and when the error is small, fuzzy control is switched to eliminate steady-state error, achieving a triple optimization of "fast-accurate-stable".

In terms of hardware design, high-frequency response requires matching with high-bandwidth actuators and sensors. A certain high-precision servo valve uses a torque motor with a response frequency of 5kHz, combined with a pressure sensor with a sampling rate of 20kHz, shortening the control cycle to 50μs, providing a hardware foundation for real-time calculation of the sliding mode algorithm. In addition, the low-inductance coil design reduces current change delay, and the ceramic valve core replaces the metal valve core to reduce the coefficient of friction, all of which improve the dynamic characteristics of the system from a physical perspective.

IV. Industrial Applications: Value Validation from Laboratory to Production Line

Sliding mode dual closed-loop control has demonstrated its technological advantages in several high-end equipment fields. In the aerospace field, after adopting this strategy in the actuator of a certain aircraft, the hydraulic system pressure tracking delay was reduced from 15ms to 3ms, meeting the requirements of high-dynamic flight control; in the electro-hydraulic braking system of new energy vehicles, sliding mode control shortened the braking pressure build-up time to 80ms, which is 60% better than traditional vacuum-assisted braking, significantly improving braking safety; in the joint drive of industrial robots, this technology enables the position control accuracy of hydraulic actuators to reach ±0.01mm, and the repeatability accuracy is improved by 3 times.

Cost and reliability are core considerations for industrial applications. While sliding mode control (SMC) algorithms are complex, the widespread adoption of modern DSP and FPGA chips has significantly reduced its computational costs. Comparative testing by a servo valve manufacturer showed that although products using sliding mode dual-closed-loop control have a 15% higher unit price than PID solutions, the total lifecycle cost is actually reduced by 25% due to a 3-fold increase in maintenance cycle and a 50% reduction in failure rate. Furthermore, the strong robustness of sliding mode control to parameter changes reduces the need for on-site debugging, further enhancing user acceptance.

V. Future Outlook: The Evolution from Rapid Response to Intelligent Adaptation

With the development of artificial intelligence and digital twin technology, sliding mode control is evolving towards intelligence. Deep learning-based disturbance observers can estimate the unmodeled dynamics of hydraulic systems in real time and dynamically optimize sliding surface parameters; reinforcement learning algorithms can automatically adjust the switching term gain based on historical data, achieving adaptive control that becomes "smarter with use." Furthermore, the integration of sliding mode control and model predictive control (MPC) can optimize multi-step prediction performance while ensuring rapid response, providing a new path for the collaborative control of complex hydraulic systems.

Against the backdrop of energy transition and intelligent manufacturing, the "current-pressure" dual closed-loop sliding mode control of electric servo valves represents not only a breakthrough in the dynamic performance of hydraulic systems but also a key technological support for the intelligent upgrading of high-end equipment. When control precision breaks through the micrometer level, response time is compressed to the sub-millisecond level, and disturbance rejection capability covers the entire operating range, hydraulic systems will shed their "bulky" label and become the core driving unit for flexible manufacturing, intelligent robots, and new energy equipment, redefining the speed and precision boundaries of industrial automation.

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