Abstract

When the boost converter operates in continuous and discontinuous inductor current operation modes, owing to the relatively more complicated nature of the boost converter with non-ideal elements, a parsimonious large signal and small signal model for this converter, with and without feedback, is lacking. In this work, a zero order hold (ZOH) equivalent sampled-data (discrete-time) model of the boost converter for computing its small-signal frequency response and closed loop behavior for both large and small signals is developed and experimentally verified. In this model, non-ideal conductive loss effects can also be easily taken into account in continuous and discontinuous inductor current modes. Frequency response computation technique from the model are developed and a Newton-Raphson technique is shown to accelerate the computation of the frequency response. Experimental evaluation of the predicted small-signal frequency response from the model is presented and the computational efficiency of the Newton-Raphson technique is evaluated. Using setpoint perturbations, the ability of the discrete model in capturing nonlinear closed-loop (PI) control performance is demonstrated with experimental confirmation

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