Abstract

Due to the complicated circuit topology and high switching frequency, field-programmable gate arrays (FPGA) can stand up to the challenges for the hardware in the loop (HIL) real-time simulation of power electronics converters. The Associated Discrete Circuit (ADC) modeling method, which has a fixed admittance matrix, greatly reduces the computation cost for FPGA. However, the oscillations introduced by the switch-equivalent model reduces the simulation accuracy. In this paper, firstly, a novel algorithm is proposed to determine the optimal discrete-time switch admittance parameter, Gs, which is obtained by minimizing the switching loss. Secondly, the FPGA resource optimization method, in which the simulation time step, bit-length, and model precision are taken into consideration, is presented when the power electronics converter is implemented in FPGA. Finally, the above method is validated on the topology of a three-phase inverter with LC filters. The HIL simulation and practicality experiments verify the effect of FPGA resource optimization and the validity of the ADC modeling method, respectively.

Highlights

  • Hardware in the loop (HIL) real-time simulation of power electronics converters on field-programmable gate arrays (FPGA) has gained more attractiveness because it can meet challenges [1,2,3] relating to the more complex topology of power electronics converters and achieve a higher switching frequency, etc. [4,5,6,7,8]

  • The hardware in the loop (HIL) simulation and practicality experiments verify the effect of FPGA resource optimization and the validity of the Associated Discrete Circuit (ADC) modeling method, respectively

  • We can see the simulation waveform’s comparison of ADC modeling and PSB modules of three-phase inverter, and the relative errors are less than 1%

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Summary

Introduction

Hardware in the loop (HIL) real-time simulation of power electronics converters on field-programmable gate arrays (FPGA) has gained more attractiveness because it can meet challenges [1,2,3] relating to the more complex topology of power electronics converters and achieve a higher switching frequency, etc. [4,5,6,7,8]. The modeling method of power electronics converters is a challenging task due to the changing topology of the circuit [9,10,11]. Modified nodal analysis (MNA) and the state-space approach require elaborate identification of all possible circuit states of power electronics converters, which can hardly be realized in real-time simulation [12,13,14]. The associate discrete circuit (ADC) modeling method presented by Pejovic [16,17], has a fixed admittance matrix by selecting the appropriate switch admittance parameter, Gs, which increases the simulation efficiency. A damping resistance can be added in series to the discrete-time switch model [18] This approach increases the model complexity as well as poses the problem regarding the optimum selection of the value of the damping resistance

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