Model-free frequency domain iterative active sound and vibration control
Model-free frequency domain iterative active sound and vibration control
In this paper, a model-free iterative feedback tuning method is presented to tune a frequency domain controller for a set of narrow-band disturbances. A single control problem with multiple tones of the disturbance is split into a set of parallel control problems. Due to the representation in the frequency domain, there are only control amplitude and phase to be tuned for each tone. Tuning is performed through a sequence of experiments which enables the calculation of a model-free gradient of a quadratic cost function. The number of experiments at each iterative step is R×S+1, where R is the number of controls signals and S is the number of output signals. Results on a laboratory active sound control system are shown. The example demonstrates the practical effectiveness of the method.
iterative control, noise control, frequency control, siso, mimo, laboratory techniques
1049-1059
Meurers, T.
affec6e8-cd07-4350-ab2c-975071e0c3a2
Veres, S.M.
909c60a0-56a3-4eb6-83e4-d52742ecd304
Tan, C.H.
84368868-34c3-46dd-9648-89c0f80fec40
2003
Meurers, T.
affec6e8-cd07-4350-ab2c-975071e0c3a2
Veres, S.M.
909c60a0-56a3-4eb6-83e4-d52742ecd304
Tan, C.H.
84368868-34c3-46dd-9648-89c0f80fec40
Meurers, T., Veres, S.M. and Tan, C.H.
(2003)
Model-free frequency domain iterative active sound and vibration control.
Control Engineering Practice, 11 (9), .
(doi:10.1016/S0967-0661(02)00218-6).
Abstract
In this paper, a model-free iterative feedback tuning method is presented to tune a frequency domain controller for a set of narrow-band disturbances. A single control problem with multiple tones of the disturbance is split into a set of parallel control problems. Due to the representation in the frequency domain, there are only control amplitude and phase to be tuned for each tone. Tuning is performed through a sequence of experiments which enables the calculation of a model-free gradient of a quadratic cost function. The number of experiments at each iterative step is R×S+1, where R is the number of controls signals and S is the number of output signals. Results on a laboratory active sound control system are shown. The example demonstrates the practical effectiveness of the method.
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Published date: 2003
Keywords:
iterative control, noise control, frequency control, siso, mimo, laboratory techniques
Identifiers
Local EPrints ID: 22276
URI: http://eprints.soton.ac.uk/id/eprint/22276
ISSN: 0967-0661
PURE UUID: 29f3d165-6026-4017-a35b-0eef6878548b
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Date deposited: 17 Mar 2006
Last modified: 15 Mar 2024 06:36
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Contributors
Author:
T. Meurers
Author:
S.M. Veres
Author:
C.H. Tan
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