2014 IEEE Conference on Norbert Wiener in the 21st Century (21CW) 2014
DOI: 10.1109/norbert.2014.6893908
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A proof of stability of model-free control

Abstract: Cybernetics involves Control Theory and Control Practice. From its roots, Cybernetics has always been intimately to Control. The paper is devoted to the proof of an important theorem for the development of control: the closed loop stability of control laws that are calculated in the framework of modelfree control. Everyone knows the importance of control in the field of Cybernetics [1].

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Cited by 11 publications
(4 citation statements)
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“…Based on the numerical knowledge of 𝐹, the control is computed using ( 21) as a simple cancellation of the nonlinear terms, as described in 𝐹, in addition to a closed loop tracking of a reference trajectory. More specifically, using the latest 𝐹, the intelligent proportional control law is given by [59]:…”
Section: Power Allocation Of Building Tcls Using Medel-free Controlmentioning
confidence: 99%
“…Based on the numerical knowledge of 𝐹, the control is computed using ( 21) as a simple cancellation of the nonlinear terms, as described in 𝐹, in addition to a closed loop tracking of a reference trajectory. More specifically, using the latest 𝐹, the intelligent proportional control law is given by [59]:…”
Section: Power Allocation Of Building Tcls Using Medel-free Controlmentioning
confidence: 99%
“…Based on the numerical knowledge of , the control is computed using (21) as a simple cancellation of the nonlinear terms, as described in , in addition to a closedloop tracking of a reference trajectory. More specifically, using the latest , the intelligent proportional control law is given by [34]:…”
Section: = ∀mentioning
confidence: 99%
“…In our case, for identifying the perturbation online, two ultra-local models could be implemented by subtracting ϕ ^ from the closed loop part. Delaleau 31 detailed the proof of stability of proposed control in presence of algebraic estimator. The outputs variables of the active suspension system are chosen as g = [ z s z u ] that can be calculated after double integration process from two vertical accelerometers.…”
Section: I-lqr Designmentioning
confidence: 99%