Analysis of grid-connected operation of communication base station inverter
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fenrg-2022-1032993 1.
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How is a grid connected inverter system derived?
The impedance model of the grid-connected inverter system is derived using the -linearization method in the -frame. The derivation process for both the inverter impedance and the grid impedance is presented in Appendix. Once the system impedance is determined, various stability criteria can be applied to assess system stability.
How does a grid-connected multi-inverter system change stability?
As the active power of inverter 2 increases, the system transitions from stability to instability. Decreasing the active power of inverter 1 restores stability to the system. These variations in system stability are consistent with Fig. 15, confirming the applicability of the proposed algorithm to the grid-connected multi-inverter system. Fig. 14.
What happens when a grid connected inverter system is in steady state?
When the grid-connected inverter system is in steady state, the control system d q -frame is aligned with the grid system d q -frame.
What are the circuit and control parameters for grid-connected inverter system?
The circuit and control parameters for the grid-connected inverter system depicted in Fig. 1 are presented in Table 1. The current control loop bandwidth is 63. 8 Hz, ensuring superior dynamic tracking characteristics of the current response. The short-circuit ratio is 1.7, corresponding to a weak grid.
How stable is a grid-connected inverter system?
According to Fig. 3, it can be recognized that the grid-connected inverter system demonstrates small-signal stability for the operating conditions situated behind the red border. Moreover, the corresponding maximum real part is significantly negative, indicating that the system has a large stability margin.
Does a grid connected inverter cause broadband oscillation?
The grid-connected inverter, serving as the primary interface component, exhibits susceptibility to grid interactions. This results in a series of broadband oscillation issues .
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