CPC G01N 29/4472 (2013.01) [G01N 29/024 (2013.01); G06N 3/0455 (2023.01); G06N 3/08 (2013.01); G01N 2291/011 (2013.01); G01N 2291/023 (2013.01); G01N 2291/0289 (2013.01); G01N 2291/101 (2013.01)] | 8 Claims |
1. A method for training an autoencoder-based prediction model used in an ultrasonic NDT (Non-Destructive Test) method using deep learning, the method comprising:
an ultrasonic signal acquisition step of acquiring a normal signal by transmitting an ultrasonic wave to a test object with no defect, and receiving an ultrasonic wave reflected from the test object;
a prediction model training step of training a prediction model through a process of minimizing a loss function based on Equation 1 below by using the normal signal:
L(xn)=∥xn−gψ(fϕ(xn))∥2 Equation 1,
where xn represents a measured signal, ψ and ϕ represent training parameters, fϕ represents a transfer function of an encoder, and gψ represents a transfer function of a decoder;
an ultrasonic signal reacquisition step of acquiring a remeasured signal including a pseudo-normal signal for a portion with no defect and a defect signal for a portion with a defect by transmitting/receiving an ultrasonic wave to/from a test object with a defect;
a pseudo-normal signal extraction step of extracting only the pseudo-normal signal from the remeasured signal; and
a prediction model retraining step of retraining the prediction model through a process of minimizing a loss function based on Equation 2 below by using the normal signal and the pseudo-normal signal:
L(xn
![]() ![]() ![]() where xn represents the measured signal,
![]() wherein the pseudo-normal signal extraction step further comprises:
a MAD (Mean Absolute Difference) calculation step of calculating an MAD by averaging absolute values of differences between the normal signal and remeasured signals;
a threshold calculation step of calculating a threshold based on Equation 3 below by using a distribution of the MADs; and
a pseudo-normal signal determination step of determining that a remeasured signal is the pseudo-normal signal, when the MAD is smaller than the threshold,
wherein the MAD indicates how much the remeasured signals differ from the normal signal:
threshold=μMAD(1)+ασMAD(1) Equation 3,
where μMAD(1) and ασMAD(1) represent an average and standard deviation of a first Gauss distribution of MADs estimated by a Gaussian mixture model, and α represents a critical parameter.
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