Can CLO-SED-loop control a single-phase off-grid inverter?

E-mail: [email protected] This paper proposes a control strategy for single-phase off-grid inverter, which integrates the three clo-sed-loop control with the iterative-based RMS algorithm. The inverter circuit is modeled, and simulation experiment and prototype verification are performed on Matlab.

Is there a dual closed-loop repetitive control strategy for single-phase grid-connected inverters?

In this paper, a novel dual closed-loop repetitive control strategy based on grid current feedback is proposed for single-phase grid-connected inverters with LCL filters. The proportional-integral inner loop is stabilized by using an inherent one-beat delay achieved by digital controller.

How does iterative control work in a single-phase off-grid inverter?

Meanwhile, the application of iterative method enhances the dynamic response perfor-mance of the system substantially; and improves the real-timeliness of three closed-loop control. The two complement each other to provide a highly effective, reliable control solution for the single-phase off-grid inverter.

What is a closed-loop control inverter?

Closed-loop control inverters are gaining ever-wider application in various power scenarios such as medical, industrial and military. The requirements for the steady-state and dynamic performances of their output voltage waveforms are becoming increasingly demanding under various load conditions.

Can a single-phase off-grid inverter solve a voltage drop problem?

Thus, the single-phase off-grid inverter adopting the three closed-loop control stra-tegy can address the voltage drop problem caused by abrupt load variation [6,12].

What is the circuit topology of a single-phase grid-connected inverter?

The main circuit topology is a single-phase grid-connected inverter with LCL filter. The repetitive dual-loop control method is adopted. The outer loop is controlled by the RC, which makes the grid-connected current ig track the sinusoidal reference iref without a steady-state error.