Diname2019 2019
DOI: 10.26678/abcm.diname2019.din2019-0208
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Modeling and Characterization of a Flexible Rotor Supported by Ac- tive Magnetic Bearings Using Model Reduction Techniques

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“…where k 0 is the mean value of the gain, δ k 0 is the dispersion level, ξ(θ) represents a Gaussian unit random variable, and θ is a random process. The definition of the uncertain gains of the filters was obtained based on the procedure presented in Carvalho et al (2019). Therefore, the uncertain gains were defined according to equation ( 13) for the DE and NDE of the AMBs; thus, k 0 DE ¼ 0:275, δ k 0 DE ¼ 0:45, k 0 NDE ¼ 1:45, and δ k 0 NDE ¼ 0:38.…”
Section: Robust Optimal Design Of the Neuro-fuzzy Controllermentioning
confidence: 99%
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“…where k 0 is the mean value of the gain, δ k 0 is the dispersion level, ξ(θ) represents a Gaussian unit random variable, and θ is a random process. The definition of the uncertain gains of the filters was obtained based on the procedure presented in Carvalho et al (2019). Therefore, the uncertain gains were defined according to equation ( 13) for the DE and NDE of the AMBs; thus, k 0 DE ¼ 0:275, δ k 0 DE ¼ 0:45, k 0 NDE ¼ 1:45, and δ k 0 NDE ¼ 0:38.…”
Section: Robust Optimal Design Of the Neuro-fuzzy Controllermentioning
confidence: 99%
“…The definition of the uncertain gains of the filters was obtained based on the procedure presented in Carvalho et al (2019). Therefore, the uncertain gains were defined according to equation (13) for the DE and NDE of the AMBs; thus, k0DE=0.275, δk0DE=0.45, k0NDE=1.45, and δk0NDE=0.38.…”
Section: Robust Optimal Design Of the Neuro-fuzzy Controllermentioning
confidence: 99%