| Reference : Experimental Validation of the Constant Level method for Identification of Nonlinear Mul... |
| Scientific congresses and symposiums : Paper published in a book | |||
| Engineering, computing & technology : Mechanical engineering | |||
| http://hdl.handle.net/2268/24704 | |||
| Experimental Validation of the Constant Level method for Identification of Nonlinear Multi Degree of Freedom Systems | |
| English | |
Dimitriadis, Grigorios [Université de Liège - ULg > Département d'aérospatiale et mécanique > Interactions Fluide-Structure - Aérodynamique expérimentale >] | |
| Sep-2001 | |
| Proceedings of the 14th International Congress on Condition Monitoring and Diagnostic Engineering Management | |
| Starr, A. G. | |
| Rao, R. B. K. N. | |
| Elsevier Science | |
| 935-942 | |
| No | |
| International | |
| 0 08 0440363 | |
| Oxford | |
| United Kingdom | |
| 14th International Congress on Condition Monitoring and Diagnostic Engineering Management | |
| du 4 eptembre 2001 au 6 septembre 2001 | |
| COMADEM International | |
| Manchester | |
| United Kingdom | |
| [en] Nonlinear systems ; system identification ; multi degree-of-freedom systems ; bilinear stiffness ; cubic stiffness ; Condition Monitoring | |
| [en] System identification methods for nonlinear dynamical systems could find uses in many applications such
as condition monitoring, finite element model validation and stability determination. The effectiveness of existing nonlinear system identification techniques is limited by various factors such as the complexity of the system under investigation and the type of nonlinearities present. In this work, the Constant Level Identification approach, which can identify multi degree-of-freedom systems featuring any type of nonlinear function, including discontinuous functions, is validated experimentally. The method is shown to yield accurate identifications of an experimental dynamical system featuring two types of stiffness nonlinearity. The full equations of motion are accurately extracted, even in the presence of a discontinuous nonlinearity. | |
| Researchers ; Professionals | |
| http://hdl.handle.net/2268/24704 |
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