2015 54th IEEE Conference on Decision and Control (CDC) 2015
DOI: 10.1109/cdc.2015.7403278
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Unified ILC framework for repeating and varying tasks: A frequency domain approach with application to a wire-bonder

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Cited by 4 publications
(4 citation statements)
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“…Finally, an application to bonding equipment is presented to compare the proposed approach with existing ILC approaches for both repeating and varying tasks. This paper significantly extends the results in [17] by thorough proofs.…”
supporting
confidence: 71%
See 1 more Smart Citation
“…Finally, an application to bonding equipment is presented to compare the proposed approach with existing ILC approaches for both repeating and varying tasks. This paper significantly extends the results in [17] by thorough proofs.…”
supporting
confidence: 71%
“…Weighting both f j +1 and f proj j +1 with SP in ( 17) is essential to achieve high performance. To see this, note that the weighting with SP in (17) implies that f proj j +1 (θ j +1 ) is determined such that êproj j +1 approximates êj+1 . Hence, θ j +1 in ( 14) is computed with respect to the performance measure êj+1 .…”
Section: B Projection Step For Frequency-domain Ilcmentioning
confidence: 99%
“…One of the limits of ilc is that it can only be used on tasks that are performed repeatedly, and the performance can deteriorate significantly if the tasks are slightly different. One solution to this is the use of basis functions in the ilc, which enables ilc use for slightly varying tasks [Boeren et al, 2015].…”
Section: Iterative Learning Controlmentioning
confidence: 99%
“…Note that B-spline functions are a particular case of basis functions, introduced into the ILC to reduce the dimensionality of the input/output spaces of the controlled plant, by describing command and output signals as a linear combination of a relatively small number of these basis functions [10]. The functions depend on the original reference signal and on the system dynamics, or are user-defined; for instance, in [11], [12], the basis functions are chosen starting from the plant dynamics; in [13], [14], the derivatives of the reference trajectory (position, velocity, acceleration, etc.) are considered; in [15], the basis functions are defined as Legendre polynomials.…”
Section: Introductionmentioning
confidence: 99%