2022
DOI: 10.1016/j.ijepes.2022.108326
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A nonlinear model predictive controller design for residual current compensation inverters in rapid earth fault current limiters to mitigate powerline bushfires

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Cited by 14 publications
(11 citation statements)
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“…The dynamical model of the RCC inverter can be determined from Figure 1 and the neutral current dynamic can be represented as [22]: truerightdiNdtleftbadbreak=0truemVdcvNLp,$$\begin{eqnarray} \begin{aligned} \dfrac{di_N}{dt}&=\dfrac{mV_{dc} - v_N}{L_p}, \end{aligned} \end{eqnarray}$$where iN$i_{N}$ is the neutral current, m=2u/Vdc$m={2u}/{V_{dc}}$ is the modulation index with Vdc$V_{dc}$ as the RCC inverter's input DC voltage and u as the switching control input, vN$v_{N}$ is the neutral voltage, and Lp$L_{p}$ is the inductance of the ASC within the REFCL. Equation (1) can be expressed as: ẋ1=b0u+d0vNy=x1,$$\begin{eqnarray} \begin{aligned} \dot{x}_1 &=b_{0} u +d_{0} v_N\\ y&= x_1 \end{aligned}, \end{eqnarray}$$where x1=iN$x_1 = i_N$ is the state of the system, b0=2/Lp$b_{0}=2/L_{p}$…”
Section: Model Of Rgpss With Rcc Inverters For the Proposed Anleso‐ba...mentioning
confidence: 99%
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“…The dynamical model of the RCC inverter can be determined from Figure 1 and the neutral current dynamic can be represented as [22]: truerightdiNdtleftbadbreak=0truemVdcvNLp,$$\begin{eqnarray} \begin{aligned} \dfrac{di_N}{dt}&=\dfrac{mV_{dc} - v_N}{L_p}, \end{aligned} \end{eqnarray}$$where iN$i_{N}$ is the neutral current, m=2u/Vdc$m={2u}/{V_{dc}}$ is the modulation index with Vdc$V_{dc}$ as the RCC inverter's input DC voltage and u as the switching control input, vN$v_{N}$ is the neutral voltage, and Lp$L_{p}$ is the inductance of the ASC within the REFCL. Equation (1) can be expressed as: ẋ1=b0u+d0vNy=x1,$$\begin{eqnarray} \begin{aligned} \dot{x}_1 &=b_{0} u +d_{0} v_N\\ y&= x_1 \end{aligned}, \end{eqnarray}$$where x1=iN$x_1 = i_N$ is the state of the system, b0=2/Lp$b_{0}=2/L_{p}$…”
Section: Model Of Rgpss With Rcc Inverters For the Proposed Anleso‐ba...mentioning
confidence: 99%
“…The discrete‐time SMC in [21] uses the discrete model of RGPSs with RCC inverters and assists in the practical implementation though it uses a traditional sliding surface which makes it vulnerable to chattering. A nonlinear MPC as presented in [22] offers more flexibility for the practical implementation while performing all optimizations in the off‐line. However, it does not consider any uncertainties in parameters and disturbances within dynamical model of RGPSs with RCC inverters and it is worth further investigating these issues using a similar but advanced approach.…”
Section: Introductionmentioning
confidence: 99%
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“…Furthermore, switching losses are significant in the existing full-bridge inverter. A nonlinear model predictive scheme is presented in [23] with a T-type RCC inverter which exhibits significant lower switches losses; however, it uses a nominal model to design the controller. The methods in [20,21] consider bounded parametric uncertainty without justifying the role of parametric uncertainty.…”
Section: Introductionmentioning
confidence: 99%
“…An MPC is presented in ref. [20] which is designed using the discrete‐time model of ASDs and makes the implementation easy but it still suffers from the robustness against disturbances and requires precise parametric information. An integral‐SMC (I‐SMC) is presented in ref.…”
Section: Introductionmentioning
confidence: 99%