1. The Guided Ultrasonic Wave Oscillation Phase Relation between the Surfaces of Plate-like Structures of Different Material Settings
- Author
-
Liv Rittmeier, Natalie Rauter, Andrey Mikhaylenko, Rolf Lammering, and Michael Sinapius
- Subjects
continuous wavelet transformation ,finite element method ,ddc:620 ,General Medicine ,Article ,oscillation phase ,guided ultrasonic waves -- continuous wavelet transformation -- instantaneous phase angle -- oscillation phase -- numerical simulation -- finite element method ,numerical simulation ,mechanical_engineering ,ddc:6 ,Veröffentlichung der TU Braunschweig ,ddc:62 ,Publikationsfonds der TU Braunschweig ,instantaneous phase angle ,guided ultrasonic waves - Abstract
Lamb waves occur in thin-walled structures in two wave modes, the symmetric and antisymmetric mode. Their oscillation on the structures‘ surfaces is either in phase (symmetric) or shifted by a phase angle of π (antisymmetric). In this work, a method is developed to compare the surfaces‘ oscillation phase relation. It is based on the evaluation of time signals regarding the instantaneous phase angle using the continuous wavelet transformation and as a comparative method the short-time Fourier transformation. For this purpose, numerical simulations utilizing the finite element method provide time signals from the top and bottom surface of different thin-walled structures. They differ with respect to their material settings and laminate configurations. The numerically obtained time signals are evaluated by the developed methods. The occurring oscillation phase differences on the top and bottom surface are studied and both methods are compared. Subsequently, the oscillation phase is evaluated experimentally for the wave propagation in a fiber metal laminate. It is shown that the method based on the continuous wavelet transformation is suitable for the evaluation of oscillation phase relations in time signals. Additionally, it is proven that fiber metal laminates show only two phase relations which indicates the occurrence of Lamb waves.
- Published
- 2023
- Full Text
- View/download PDF