Dynamics & Vibration Research Group
Mechanics, Materials, and Design
Fault Identification using Vibration Data and Neural Networks
During manufacturing it is often necessary to know in advance whether the product will
function before it is packaged. Vibration signals may be used to identify faults in structures.
Project Details
Bayersian formulated neural networks are implemented using hybrid Monte Carlo mehtod for probabilistic fault identification in structures. Each of the 22 nominally identical cylindrical shells is arbitrarily divided into three substructures. Holes of 10 to 15 mm in diameter are introduced in each of the substructures and vibration data are measured. Modal properties and the Coordinate Modal Assurance Criterion (COMAC), with natural-frequency-vector taken as an additional mode, are utilised to train the modal-property-network and the COMAC-network. Modals energies are calculated by determining the integrals of the real and imaginary components fo the frequency response functions over bandwidths of 12% of the natural frequencies. The modal energies and the Coordinate Modal Energy Assurance Criterion (COMEAC) are used to train the modal-energy-network and the COMEAC-network. The average of the modal-property-network and the modal-energy-network as well as the COMAC-network and the COMEAC-network form a modal-energy-modal- property-committee and COMEAC-COMAC-committee respectively. Both committees are observed to give lower mean square errors and standard deviations than their respective individual methods. The modal-energy- and COMEAC-networks are found to give more accurate fault identification results than the modal-property-network and the COMAC-network respectively. For classification (the presence or absence of faults) the modal-property-network is found to give the best results, followed by the COMEAC-COMAC-committee. The modal-energies and modal properties are observed to give better identification of faults than the COMEAC and the COMAC data. The main advantage of the Bayesian formulation is that it gives identities of damage and their respective standard deviations.Relevant/Recent Publications
- T. Marwala, H. E. M Hunt (1999). 'Fault identification using finite element models and neural networks', Mechanical Systems and Signal Processing, 13(3), 475-490.
- T. Marwala, H. E. M. Hunt (1999). 'Fault identification using a committee of neural networks', in Identification in Engineering Systems, Swansea, Wales, Eds. M. I. Friswell, J. E. Mottershead, A. W. Lees, 102-111.
Principal Investigator & Researchers
- Dr H E M Hunt
- Mr T Marwala
Funding Body
- Bradlow Foundation and the Overseas Research Student Award
![]() |
|
|
| Home | People | Research | Publications | Seminars | Vacancies | Contacts | |


