2018
DOI: 10.1016/j.ifacol.2018.06.127
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PID controller design with an H∞ criterion

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Cited by 11 publications
(8 citation statements)
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“…Accordingly with [25], given a bound γ>0 for the H norm on the sensitivity function, we can write true2.470em2.470emtrue∥11+Pufalse(sfalse)Cfalse(sfalse)<γ which is equivalent to |1+Pufalse(jωfalse)Cfalse(jωfalse)|>1γ,1emnormal∀thinmathspaceωfalse[0,normal∞false). …”
Section: Preliminariesmentioning
confidence: 99%
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“…Accordingly with [25], given a bound γ>0 for the H norm on the sensitivity function, we can write true2.470em2.470emtrue∥11+Pufalse(sfalse)Cfalse(sfalse)<γ which is equivalent to |1+Pufalse(jωfalse)Cfalse(jωfalse)|>1γ,1emnormal∀thinmathspaceωfalse[0,normal∞false). …”
Section: Preliminariesmentioning
confidence: 99%
“…In this paper, we use the stabilising set for PID controllers [5, 19] and results to synthesise a PI/PID controller with an H norm [25] to design a PI/PID controller which tracks step reference signals and mitigates selective harmonics disturbances present in DC microgrids systems. Preliminary results for a PI controller with a single disturbance signal were presented in [26] and summarised in [27].…”
Section: Introductionmentioning
confidence: 99%
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“…Em geral, as normas H ∞ e H 2 são usados para avaliar a robustez do controlador e os critérios de desempenho em níveis de atenuação de perturbações para várias classes de perturbações determinísticas e estocásticas Balandin and Kogan (2019); Díaz-Rodríguez et al (2019). Em consonância com os trabalhos apresentados em Ho et al (1999) e Díaz-Rodríguez and Bhattacharyya (2016), em Han et al (2018) os autores desenvolveram uma abordagem geométrica para limitar a norma H ∞ e consequentemente fornecer garantias estabilidade relativa.…”
Section: Introductionunclassified
“…Han et al (2018)é demonstrado comoé possível obter garantia de margem de fase e ganho para o sistema sem distúrbio mostrado na Figura 1 a partir da limitação da função de transferência do erro. Para fácil referência o resultadoé apresentado a seguir.Teorema 4.…”
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