Smart Materials and Structures · 2004 · 534 citations · 22 references
EngineeringMechatronics EngineeringDigital ImagingStructural DynamicsUltrasoundAcoustic ImagingAcoustic SensorsImagingStructural Health MonitoringVibration MonitoringWave Propagation In StructuresActuator NetworksDispersive MediaPulse-echo ImagingSensor-actuator NetworksSignal-to-noise RatioSignal-to-noise Ratio EnhancementStress WavesTime-reversal Imaging
The study investigates applying the time‑reversal concept to guided waves in plate‑like structures, where dispersive, multi‑mode stress waves are present. A digital imaging method for distributed sensor/actuator networks was developed based on the time‑reversal principle. The method achieves temporal and spatial focusing, enables efficient imaging of damage location and size, and enhances signal strength enough to reduce the number of sensors and actuators needed, though exact waveform reconstruction is limited by flexural wave dispersion.
This paper presents an experimental and theoretical investigation of the applicability of the time-reversal concept to guided waves in plate-like structures, where the stress waves are dispersive and of multi-modes. It is shown that temporal and spatial focusing can be achieved through time reversal, although the dispersive behaviour of the flexural waves renders it impossible to exactly reconstruct the waveform of the original excitation. Based on the principle of the time-reversal concept, a digital imaging method suitable for distributed sensor/actuator networks has been developed. This new method, which overcomes the limitation of the conventional phased array method that operates under pulse-echo mode, provides an efficient imaging method for locating and approximate sizing of structural damages. In addition, it has been shown that signal strengths can be considerably enhanced by applying the present synthetic time-reversal method, thus reducing the number of sensors and actuators required to achieve a given signal-to-noise ratio.
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Handbook of Mathematical Functions
Donald A. McQuarrie · American Journal of Physics · 1966 · 40.9K citations
Mathias Fink, Didier Cassereau, Arnaud Derode et al. · Reports on Progress in Physics · 2000 · 637 citations