2000
DOI: 10.1016/s1474-6670(17)38256-3
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A New Tuning of PID Controllers Based on LQR Optimization

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Cited by 4 publications
(3 citation statements)
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“…In this work, the proportional gains were firstly LQR optimised (Argelaguet et al, 2000;Glattfelder and Schufelberger, 2003), then tuned to meet desired specifications. In this work, the proportional gains were firstly LQR optimised (Argelaguet et al, 2000;Glattfelder and Schufelberger, 2003), then tuned to meet desired specifications.…”
Section: Pi Controlmentioning
confidence: 99%
“…In this work, the proportional gains were firstly LQR optimised (Argelaguet et al, 2000;Glattfelder and Schufelberger, 2003), then tuned to meet desired specifications. In this work, the proportional gains were firstly LQR optimised (Argelaguet et al, 2000;Glattfelder and Schufelberger, 2003), then tuned to meet desired specifications.…”
Section: Pi Controlmentioning
confidence: 99%
“…Devido a sua simplicidade, robustez e estabilidade,é até hoje alvo de pesquisas no intuito de sintetizar mecanismosótimos de sintonia Bari et al (2019), Arya and Pachauri (2019) A otimização, no contexto de sistemas de controle, está relacionada a minimização de algum critério que normalmente reflete performance ou economia de energia. O Regulador Linear Quadrático (LQR)é um controladorótimo clássico e possui diversas formulações para síntese PID Argelaguet et al (1997), e Harshavardhana Reddy et al (2016.É utilizado para aplicações em sistemas lineares, ou linearizados em um ponto de operação.…”
Section: Introductionunclassified
“…The basic method is the timedomain method. Many modern control methods such as adaptive control [4,5] , robust control [6,7] , optimal control [8] , and other methods [9] have been applied in the control of the gimbal. Modern control theory uses different control methods for specific problems of the system, which can improve a certain performance index of the system.…”
Section: Introductionmentioning
confidence: 99%