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Noise suppression using local acceleration feedback control of and active absorber

Noise suppression using local acceleration feedback control of and active absorber
Noise suppression using local acceleration feedback control of and active absorber
A popular approach for Active Noise Control (ANC) problems has been the use of the adaptive Filtered-X Least Mean Squares (FXLMS) algorithm. A fundamental problem with feedforward design is that it requires both reference and error sensors. In order to reduce the size, cost and physical complexity of the control system a feedback controller can be utilized. In contrast with FXLMS a feedback controller utilizes local velocity measurements of a sound-absorbing surface instead of global pressure measurements. Most control problems, including ANC, can be formulated in the General Control Configuration (GCC) architecture. This type of architecture allows for the systematic representation of the process and simplifies the design of a vast number of controllers that include H-infinity and H2 sub optimal controllers. Such controllers are considered ideal candidates for ANC problems as they can combine near optimal performance with good robustness characteristics. This paper investigates the problem of reflected noise suppression in acoustic ducts and the possibilities and trade-offs of applying H2 control strategies. Hence, by controlling locally the reflecting boundary structure, a global cancelation of the undesired noise can be accomplished. In the paper the H2 local feedback control strategy and performance are investigated using an experimental pulse tube facility
978-616-551-682-2
Pelegrinis, M.T.
b7c54a40-1ac0-47b3-adba-11ccb35d53ca
Pope, S.A.
b0b4819d-9c21-4bae-8961-6c91796b78a5
Zazas, I.
6bbaa373-6eff-45f4-bb13-1b0bc63cddc7
Daley, Stephen
53cef7f1-77fa-4a4c-9745-b6a0ba4f42e6
Pelegrinis, M.T.
b7c54a40-1ac0-47b3-adba-11ccb35d53ca
Pope, S.A.
b0b4819d-9c21-4bae-8961-6c91796b78a5
Zazas, I.
6bbaa373-6eff-45f4-bb13-1b0bc63cddc7
Daley, Stephen
53cef7f1-77fa-4a4c-9745-b6a0ba4f42e6

Pelegrinis, M.T., Pope, S.A., Zazas, I. and Daley, Stephen (2013) Noise suppression using local acceleration feedback control of and active absorber. 20th International Congress on Sound and Vibration (ICSV20), Bangkok, Thailand. 07 - 11 Jul 2013. 8 pp .

Record type: Conference or Workshop Item (Paper)

Abstract

A popular approach for Active Noise Control (ANC) problems has been the use of the adaptive Filtered-X Least Mean Squares (FXLMS) algorithm. A fundamental problem with feedforward design is that it requires both reference and error sensors. In order to reduce the size, cost and physical complexity of the control system a feedback controller can be utilized. In contrast with FXLMS a feedback controller utilizes local velocity measurements of a sound-absorbing surface instead of global pressure measurements. Most control problems, including ANC, can be formulated in the General Control Configuration (GCC) architecture. This type of architecture allows for the systematic representation of the process and simplifies the design of a vast number of controllers that include H-infinity and H2 sub optimal controllers. Such controllers are considered ideal candidates for ANC problems as they can combine near optimal performance with good robustness characteristics. This paper investigates the problem of reflected noise suppression in acoustic ducts and the possibilities and trade-offs of applying H2 control strategies. Hence, by controlling locally the reflecting boundary structure, a global cancelation of the undesired noise can be accomplished. In the paper the H2 local feedback control strategy and performance are investigated using an experimental pulse tube facility

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Published date: July 2013
Venue - Dates: 20th International Congress on Sound and Vibration (ICSV20), Bangkok, Thailand, 2013-07-07 - 2013-07-11
Organisations: Signal Processing & Control Grp

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Local EPrints ID: 373697
URI: http://eprints.soton.ac.uk/id/eprint/373697
ISBN: 978-616-551-682-2
PURE UUID: 4cb9d717-0df7-42a2-be0d-c973a1ac8d9d

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Date deposited: 02 Feb 2015 09:11
Last modified: 14 Mar 2024 18:55

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Contributors

Author: M.T. Pelegrinis
Author: S.A. Pope
Author: I. Zazas
Author: Stephen Daley

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