2014 European Control Conference (ECC) 2014
DOI: 10.1109/ecc.2014.6862222
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Design and testing of a constrained data-driven iterative reference input tuning algorithm

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Cited by 5 publications
(17 citation statements)
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“…In [12,18,[27][28][29] it is shown that in order to obtain the quantity T T X for a SISO system, where T is the input-output map (the convolution matrix) of the dynamical system and X is the lifted form of the input signal, it is enough to set the reversed vector rev(X) as an input to the system and record the output as the result Trev(X). Then T T X ¼ revðT revðXÞÞ.…”
Section: Gradient-based Solution To the Optimization Problemmentioning
confidence: 99%
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“…In [12,18,[27][28][29] it is shown that in order to obtain the quantity T T X for a SISO system, where T is the input-output map (the convolution matrix) of the dynamical system and X is the lifted form of the input signal, it is enough to set the reversed vector rev(X) as an input to the system and record the output as the result Trev(X). Then T T X ¼ revðT revðXÞÞ.…”
Section: Gradient-based Solution To the Optimization Problemmentioning
confidence: 99%
“…The first term in (11) correspondsin unified notation-to the gradient of the first terms of J i in (8) with respect to the corresponding optimization variable R While the second term in the sum (11) depends on known quantities at the current iteration, the fist term in (11) depends on the maps T {i,i} . An experimental approach to obtain the first term in (11) is given as follows using a non causal filtering operation [12,18,[27][28][29]. In this regard we define the reverse operation of a vector X 2 R NÀn :…”
Section: Gradient-based Solution To the Optimization Problemmentioning
confidence: 99%
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