2021
DOI: 10.1016/j.energy.2021.120066
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Chattering-free higher order sliding mode controller with a high-gain observer for the load following of a pressurized water reactor

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Cited by 38 publications
(9 citation statements)
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“…In one-energy-group point kinetics equations, the delayed neutron precursor nuclides are typically merged into either 6 groups (Shibata et al, 2011;Brown et al, 2018) or 8 groups (Plompen et al, 2020), based on the half-lives of the precursor nuclides, or into a single group (Hui et al, 2020;Hui and Yuan, 2021;2022c;d;Liu and Wang, 2014;Mousakazemi, 2019;Wang et al, 2019).…”
Section: One-energy-group Point Kineticsmentioning
confidence: 99%
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“…In one-energy-group point kinetics equations, the delayed neutron precursor nuclides are typically merged into either 6 groups (Shibata et al, 2011;Brown et al, 2018) or 8 groups (Plompen et al, 2020), based on the half-lives of the precursor nuclides, or into a single group (Hui et al, 2020;Hui and Yuan, 2021;2022c;d;Liu and Wang, 2014;Mousakazemi, 2019;Wang et al, 2019).…”
Section: One-energy-group Point Kineticsmentioning
confidence: 99%
“…In the past, load following capabilities of nuclear reactors have been studied in numerous references, which are reviewed in the main part of this paper. They mostly rely on single point kinetics (Aboanber et al, 2014;Arab-Alibeik and Setayeshi, 2005;Ben-Abdennour et al, 1992;Edwards et al, 1990;Elsisi and Abdelfattah, 2020;Hui et al, 2020;Hui and Yuan, 2021;2022c;d;Khajavi et al, 2002;Khorramabadi et al, 2008;Li and Zhao, 2013a;b, 2014;Liu and Wang, 2014;Mousakazemi, 2019;Nair and Gopal, 1987;Park and Cho, 1992;Torabi et al, 2011;Wang et al, 2019;Zarei et al, 2016) or multi-point kinetics (Ansarifar and Saadatzi, 2015;Eliasi et al, 2011;Hui and Yuan, 2022a;b;Kobayashi and Yoshikuni, 1982;Li, 2014a;b;Li et al, 2014b;Marseguerra et al, 2003;Na et al, 1998b;a;Na, 2001;Onega and Kisner, 1978;Parhizkari et al, 2015;Pradhan et al, 2016;Saadatzi and Ansarifar, 2017;Shimazu, 1995;Winokur and Tepper, 1984;Yadav et al, 2018) or on 1D time-dependent diffusion codes (Christie and Poncelet, 1973;…”
Section: Introductionmentioning
confidence: 99%
“…The main merits and contributions of this study can be summarized as follows. Compared to the previous integer‐order sliding mode load following controllers proposed in [8–11], the proposed fractional‐order sliding mode controller possesses better transient and steady‐state performance, while alleviating chattering phenomenon efficiently, owning to the characteristics of the fractional‐order calculus. To the best of our knowledge, this should be the first time to develop fractional‐order sliding mode load following control scheme simultaneously with consideration of model uncertainties and external disturbances. The significant difference from the previous fractional‐order sliding mode load following controller proposed in [27] lies in that the proposed FOSMCS‐DO is capable of compensating the lumped disturbances, thereby enhancing the robustness of the control system. Detailed simulation results demonstrate that the proposed overall control strategy outperforms a disturbance observer‐based conventional sliding mode controller (DO‐CSMC), an active disturbance rejection controller (ADRC), and a conventional backstepping controller (CBC) for load‐following operation of the uncertain MHTGR system. …”
Section: Introductionmentioning
confidence: 95%
“…• Compared to the previous integer-order sliding mode load following controllers proposed in [8][9][10][11], the proposed fractional-order sliding mode controller possesses better transient and steady-state performance, while alleviating chattering phenomenon efficiently, owning to the characteristics of the fractional-order calculus. • To the best of our knowledge, this should be the first time to develop fractional-order sliding mode load following control scheme simultaneously with consideration of model uncertainties and external disturbances.…”
Section: Introductionmentioning
confidence: 95%
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