
A Matrix-Free Model Order Reduction Scheme for Vibro-Acoustic Systems including Complex Noise Control Treatments
This paper presents a Matrix-Free rational Krylov interpolation model order reduction framework as an efficient tool to predict vibro-acoustic field variables of interest in complex systems including (multi-)layers of damping treatments. The model order reduction scheme does not require
knowledge on the underlying mathematical model structure and works based on given transfer functions between the system inputs and outputs. Hence, it can just as well be considered as a black box model, not requiring access to the system matrices and thus justifying the naming "Matrix-Free".
The method can be applied to any type of problem, being bounded or unbounded, damped or undamped. A strategy is proposed to iteratively expand the reduced order model until the requested accuracy is achieved. The method allows to overcome the computational cost of highly detailed vibro-acoustic
models with frequency-dependent noise control treatments which require a high number of degrees of freedom to accurately capture the different variables of interest given the complex near-field dynamics. The potential of the method is illustrated on different examples, including a car interior.
Document Type: Research Article
Affiliations: KU Leuven, Department of Mechanical Engineering // DMMS Lab, Flanders Make
Publication date: 18 December 2018
The Noise-Con conference proceedings are sponsored by INCE/USA and the Inter-Noise proceedings by I-INCE. NOVEM (Noise and Vibration Emerging Methods) conference proceedings are included. All NoiseCon Proceedings one year or older are free to download. InterNoise proceedings from outside the USA older than 10 years are free to download. Others are free to INCE/USA members and member societies of I-INCE.
- Membership Information
- INCE Subject Classification
- Ingenta Connect is not responsible for the content or availability of external websites
- Access Key
- Free content
- Partial Free content
- New content
- Open access content
- Partial Open access content
- Subscribed content
- Partial Subscribed content
- Free trial content