In ultrasonic nondestructive testing (NDT) of materials, pulse-echo me
asurements are masked by the characteristics of the measuring instrume
nts, the propagation paths taken by the ultrasonic pulses, and noise.
This measured pulse-echo signal is modeled by the convolution of the d
efect impulse response and the measurement system response, added to n
oise. The deconvolution operation, therefore, seeks to undo the effect
of the convolution and extract the defect impulse response which is e
ssential for defect identification. In this contribution, we show that
the defect ultrasonic model can be formulated in the higher-order-spe
ctra (HOS) domain in which the processing is more suitable to unravel
the effect of the measurement system and the additive Gaussian noise.
In addition, a new technique is developed to faithfully recover the im
pulse response signal from its HOS. Synthesized ultrasonic signals as
well as real signals obtained from artificial defects are used to show
that the proposed technique is superior to conventional second-order
statistics-based deconvolution techniques commonly used in NDT. (C) 19
97 Elsevier Science B.V.