Javad Taghipour - College of Engineering, Swansea University, Bay Campus, Fabian Way, Crymlyn Burrows, Swansea, SA۱ ۸EN, United Kingdom
Hamed Haddad Khodaparast - College of Engineering, Swansea University, Bay Campus, Fabian Way, Crymlyn Burrows, Swansea, SA۱ ۸EN, United Kingdom
Hadi Madinei - College of Engineering, Swansea University, Bay Campus, Fabian Way, Crymlyn Burrows, Swansea, SA۱ ۸EN, United Kingdom
Hassan Jalali - Department of Mechanical Engineering, Arak University of Technology, Arak ۳۸۱۸۱-۴۱۱۶۷, Iran

Nonlinear localization approaches are used not only for detecting the exact location ofthe nonlinear elements in mechanical structures, but they are also exploited in order to find any possible flaws such as cracks in Structural Health Monitoring (SHM) applications. This study aims to develop a localization method to determine the location of localized nonlinearities in dynamic structures utilizing the experimentally measured data obtained from the base excitation test. The nonlinear element in the experimental set-up is represented by a pair of permanent magnets placed on both sides on the free end of the cantilever, and a pair of electromagnets placed with equal distances on both sides of thepermanent magnets. The combination of permanent and electromagnets create andapply nonlinear electromagnetic force on the free end of the cantilever beam.Hence, stepped-sine vibration tests are carried out using constant accelerationbase excitation to measure the response of the nonlinear system. The linearresponse of the system obtained from the low amplitude test is used to updatethe Finite Element (FE) model of the underlying linear system of the structure.Then, the developed approach utilizes the updated linear model along with themeasured nonlinear dynamics of the experimental set-up obtained usinghigh-amplitude excitation to determine the location of nonlinearity. The results of the experimental study are demonstrated to show the performance ofthe presented method.

Nonlinear localization, Experimental study, Base Excitation, Model updating