2005
DOI: 10.1016/j.conengprac.2004.02.008
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A new adaptive approach for on-line parameter and state estimation of induction motors

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Cited by 50 publications
(22 citation statements)
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“…5 without any speed measurement. The control is realized when the voltage and current of one phase of stator are tracked without any geometric transformation, whereas in the case of the vector control based on the DQ model, it is necessary to track two voltages (v as and v bs ) and two currents (i as and i bs ) when applying Park transformation (Barut, Bongosyan, & Gokasan, 2002;Castaldi, Geri, Montanari, & Tilli, 2005;Loron and Laliberte, 1993;Mueller, 1999;Po¨yho¨nen, Arkiko, Jover, & Hyo¨tyniemi, 2005;Vas, 1990;Yazid, Menaa, Touhami, & Ibtiouen, 2005).…”
Section: Simulation Resultsmentioning
confidence: 99%
“…5 without any speed measurement. The control is realized when the voltage and current of one phase of stator are tracked without any geometric transformation, whereas in the case of the vector control based on the DQ model, it is necessary to track two voltages (v as and v bs ) and two currents (i as and i bs ) when applying Park transformation (Barut, Bongosyan, & Gokasan, 2002;Castaldi, Geri, Montanari, & Tilli, 2005;Loron and Laliberte, 1993;Mueller, 1999;Po¨yho¨nen, Arkiko, Jover, & Hyo¨tyniemi, 2005;Vas, 1990;Yazid, Menaa, Touhami, & Ibtiouen, 2005).…”
Section: Simulation Resultsmentioning
confidence: 99%
“…Taking these considerations into account, a mathematical model of the IM can be obtained [1], [13], which can be expressed as follows:…”
Section: Mathematical Model Of the Induction Motormentioning
confidence: 99%
“…The components of the parameter vector are related as (13) showing that only the two parameters are independent. These two parameters determine and by (14) Though the system regressor is linear in the parameters, it is overparameterized, resulting in poor numerical conditioning if standard least-squares techniques are used.…”
Section: Induction Motor Modelmentioning
confidence: 99%
“…That is, small changes in the data , lead to large changes in the value computed for . To get around this problem, a nonlinear least-squares approach is taken which involves minimizing (18) subject to the constraints (13), where On physical grounds, the parameters are constrained to the region (19) Also, based on physical grounds, the squared error will be minimized in the interior of this region. Define the new error function as…”
Section: Least-squares Identification [19]-[21]mentioning
confidence: 99%