2023
DOI: 10.1002/cta.3805
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Unified small‐signal model for DC‐DC converters based on the three‐state switching cell operating in discontinuous conduction mode

Fernando Lessa Tofoli

Abstract: SummaryUnified small‐signal modeling approaches are of paramount importance for the design of controllers and closed‐loop control systems in power electronic converters. In this sense, this work proposes the small‐signal analysis of non‐isolated dc‐dc converters employing the three‐state switching cell (3SSC) in discontinuous conduction mode (DCM). The modeling technique relies on the very same principles of the pulse width modulation (PWM) switch while not involving matrix operations, but only basic concepts … Show more

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Cited by 2 publications
(3 citation statements)
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References 62 publications
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“…Substituting all the parameters in (59) allows for obtaining the numerical representation of the input-to-output transfer function, which is validated in both frequency and time domains in Figure 8 considering that the model follows the behavior of the switched converter accurately. It is also noteworthy that substituting M = 3 and Rn = 1 or M = 3 and Rn = 2 in the equations that provide the coefficients of the ac model represented in Figure 5 will lead to the very same results found in [40] for the 3SSC-based buck converter in DCM operating in the nonoverlapping mode (NOM) or the overlapping mode (OM), respectively. Now, let us assess the dc-dc buck converter based on the 4SSC described in [42] operating in DCM and region R2 (M = 4, Rn = 2, 1/3 ≤ D ≤ 2/3) to demonstrate that the model is valid for other configurations of the MSSC while considering the following specifications: Vi = 50 V, Vo = 25.88 V, D = 0.45, Ro = 30 Ω, fs = 30 kHz, L = 10 µH, RL = 1 mΩ, C = 100 µF, and RSE = 10 mΩ.…”
Section: Resultsmentioning
confidence: 72%
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“…Substituting all the parameters in (59) allows for obtaining the numerical representation of the input-to-output transfer function, which is validated in both frequency and time domains in Figure 8 considering that the model follows the behavior of the switched converter accurately. It is also noteworthy that substituting M = 3 and Rn = 1 or M = 3 and Rn = 2 in the equations that provide the coefficients of the ac model represented in Figure 5 will lead to the very same results found in [40] for the 3SSC-based buck converter in DCM operating in the nonoverlapping mode (NOM) or the overlapping mode (OM), respectively. Now, let us assess the dc-dc buck converter based on the 4SSC described in [42] operating in DCM and region R2 (M = 4, Rn = 2, 1/3 ≤ D ≤ 2/3) to demonstrate that the model is valid for other configurations of the MSSC while considering the following specifications: Vi = 50 V, Vo = 25.88 V, D = 0.45, Ro = 30 Ω, fs = 30 kHz, L = 10 µH, RL = 1 mΩ, C = 100 µF, and RSE = 10 mΩ.…”
Section: Resultsmentioning
confidence: 72%
“…Substituting all the parameters in (59) allows for obtaining the numerical representation of the input-tooutput transfer function, which is validated in both frequency and time domains in Figure 8 considering that the model follows the behavior of the switched converter accurately. It is also noteworthy that substituting M = 3 and R n = 1 or M = 3 and R n = 2 in the equations that provide the coefficients of the ac model represented in Figure 5 will lead to the very same results found in [40] for the 3SSC-based buck converter in DCM operating in the non-overlapping mode (NOM) or the overlapping mode (OM), respectively. 61) to design the voltage and current control loops, respectively, considering the converter operating in average current mode control [44].…”
Section: Resultsmentioning
confidence: 75%
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