Modern Electromagnetic Equipment for Nondestructive Testing

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18th World Conference on Nondestructive Testing, 16-20 April 2012, Durban, South Africa Modern Electromagnetic Equipment for Nondestructive Testing Aleksey G. EFIMOV 1, Sergey V. KLUEV 2, Andrey E. SHUBOCHKIN 1 1 Joint-Stock Company Research Institute of Introscopy of MSIA Spectrum, Bld. 1, Usacheva St. 35, Moscow 119048, Russia; Phone: +7 499 2455618, Fax: +7 495 9330295; Grazier@mail.ru, AEShubochkin@mail.ru 2 Joint-Stock Company Moscow Scientific-Industrial Association Spectrum, Bld. 1, Usacheva St. 35, Moscow 119048, Russia; Phone: +7 499 2455656, Fax: +7 +7 499 2468888; s.klyuev@spektr.ru Abstract Electromagnetic testing methods take an important part in nondestructive testing system. Their main advantages are: high testing speed, contactless information pick-up, possibility to conduct tests on strongly corroded and rough surfaces. In the state-of the art instruments for electromagnetic testing widely is used digital microprocessor technology that made it possible to implement in a portable devices such signal processing methods as digital filtration, fast Fourier transformation, wavelet transform, de-trending and etc. The paper presents experience of mentioned above methods of signal processing implementation. A number of modern eddy-current flaw detectors are considered as an example including VD-90NP, VD-91NM, VD-92NP as well as magnetic structurescope MS-10. Keywords: Eddy-current flaw detector, magnetic structure detector, welded joints testing, digital signal processing. 1. Introduction Reviewed are several methods of random noise and non-liner trends removal from the output signal of electromagnetic flaw detector picked up over discontinuity flaw. 2. Methods of random noise and non-linear trends removal from signal of electromagnetic flaw detector Several approaches can be recommended to improve efficiency of random noise removal from the signal measured by the electromagnetic flaw detector (EFD) when the signal corresponds to measured magnetic filed of discontinuity like flaw in steel article. Consider the signal measured by transducer containing the additive random trend: u( x) u0( x) u ( x), t (1) where u 0 (x) - measured signal without random noise, u t (x) - random trend, x <. The random trend of the measured signal is interpolated by a polynomial of power N: where c k - constant coefficients, N 2. u ( x) t N k 1 c k x k, (2) The values of measured signals from EFD generated by the magnetic field of discontinuity like flaw in steel article but without random noise is reconstructed by means of the inverse wavelet-transform based on the inversion formula, which is:

H ( x) 1 C 0 WH ( a, b) x b a dadb, 2 (3) 2 2 ( z z1) where C 2 ln [1, 3]. 4z z 1 It should be noted that in this case there is one fundamental distinction between the inverse transform (3) and the inverse Fourier transform, where almost all significant Fourier coefficients are required to be used in order to more or less properly reconstruct the original waveform of the measured signal without random noise. In contrast to the inverse Fourier transform, the inverse wavelet transform (3) allows to reconstruct values of measured signal while using selectable, limited set of the wavelet transform coefficients of the measured signal. There are several methods of this approach implementation as well [2]. In the first method of random noise removal from the signal measured by EFD, in the inversion formula (3) used are the smoothed (averaged) coefficients of the wavelet transform along the axis corresponding to the displacement parameter b. This method is rather effective when use is made of the wavelet transform coefficients of measured signal with small values of scaling wavelet function parameter (i.e. for а < 1), for example, the signals from EFD that received from the steel article with the narrow surface flaws such as stress-corrosion metal cracks. In the second method of random noise removal from the signal generated by the magnetic field of the discontinuity flaw in the inversion formula (3) used are the wavelet transform coefficients of measured signal obtained at the relatively large values of the wavelet function scaling parameter (i.e. for a > 1). This method is effective in case of processing of the EFD signal measured on steel item with discontinuity flaws such as metal corrosion damages, which have smooth transitions and relatively large surface as well as internal discontinuity flaws. In order to remove the random noise and trends from the measured signal from EFD (Fig. 1), it can be recommended the following algorithm of mathematical preliminary processing incorporated in software and fully based on the signal wavelet transform [4, 5]. Conventionally the process of measured EFD signal mathematical pre-processing implementing this algorithm (Fig. 2) can be split in two stages. At first processing stage in the measured signal revealed are random trends followed by further obtaining of the polynomial form (1) in order to characterize trends and then to remove the random trends from the flaw detector signal. At the end of first processing stage the measured signal will not contain any random trends, but still contains the random noise with practically has constant structure. The second processing stage consists of the measured signal wavelet transform with a scaling parameter a > 1 and in this case the random noise level in the wavelet transform coefficients is negligible. By applying of the inverse wavelet transform to the coefficients obtained with the help of formula (3) the values of measured EFD signal containing minimal level of the random noise and nonlinear trends are reconstructed. Fig. 3 shows the results of mathematical processing of the signal with random noise generated by magnetic field of the discontinuity flaw in the steel article.

a) b) Figure 1. Distribution of x - component of the magnetic field intensity of the discontinuity flaw in the steel article: (a) - without random noise and (b) - with random noise When the signal values of the magnetic field of the discontinuity flaw were reconstructed the scaling parameter in the wavelet transform coefficients was equal to finite values (a = 0.2, 1, 2) while displacement parameter of the wavelet function was varying in some limited range symmetrical to zero (for example, b < 5). Figure 2. Algorithm of the mathematical pre-processing of the signal picked up by the electromagnetic flaw detector (EFD)

It should be noted that in proposed algorithm of the mathematical preliminary processing of the signal measured by EFD, the basic mathematical operations are performed by the subprogram for wavelet transform coefficients calculations. This subprogram is frequently recalled from different blocks of the algorithm. This algorithm structure and organization of mathematical pre-processing of the measured signal are quite preferable in the software for electromagnetic flaw detectors providing steel items quality control in real time (in manual flaw detector VD-90NP and stationary flaw detector VD-92NP such algorithm is implemented). Fig. 3a shows that in the reconstructed values of the measured signal some portion of random noise is still present if the value of wavelet transform scaling parameter a < 1. The random noise energy decreased greatly while the waveform of the reconstructed signal generated by the magnetic field of discontinuity flaw in the steel article significantly differs from the measured signal without random noise. With the wavelet transform scaling parameter (for a > 1) value increase, the reconstructed values of the measured signal generated by the magnetic field of discontinuity flaw differ little from the original signal without random noise (Fig. 3b, 3c). a) b) c) Figure 3. Reconstructed signal generated by the magnetic field of discontinuity defect in the steel article depending on scaling parameter a: a) a = 0.2; b) a = 1; c) a = 2; Broken curve corresponds to a signal without random noise In terms of unique dependence of the flaw discontinuity signal wavelet transform coefficients from the discontinuity depth and width (Fig. 4 and 5), it is possible approximately to estimate the geometric parameters of the metal discontinuity in the electric-welded seam.

Figure 4. Dependence between the wavelet transform coefficients of x-component of the magnetic field intensity of the internal discontinuity flaw and depth of its occurrence: 1) - a = 1; 2) - a = 2; 3) - a = 3, 4) - a = 4 Figure 5. Dependence between the relative wavelet transform coefficients of x-component of the magnetic field intensity of the surface discontinuity flaw and its width: 1) - a = 1; 2) - a = 2; 3) - a = 3 In Fig. 6 and 7 presented are plots of signals, experimentally measured by the electromagnetic flaw detector VD-90NP. They are obtained from various parts of electric-welded seam of the metalware fabricated from steel tubes with metal discontinuity defects. The diameters of the steel tubes used for metalware fabrication were 100 150mm, wall thicknesses from 4 to 6mm, the width of the examined zone of the electric-welded seam equals 10mm while the height of weld bead did not exceed 3-5mm. The signals were measured in the process of manual uniform scanning along surface of the electric-welded seam with the help of attachable transducer. Fig. 6a and 7a shows that the signals, measured by EFD over the electric-welded seams of the steel pipe, have considerable heterogeneity and random noise level. This can be explained by uneven surface of the electric-welded seams and random character of variations of gap between the flaw detector transducer and tested metal surface.

The signals measured by EFD, in their original form, are very difficult for the visual (qualitative) analysis and interpretation in addition to complexity (to say more impossibility) of quantitative evaluation of geometric parameters of the discontinuity flaws in the metal. The studies showed that the EFD measured signals analysis in the signal wavelet transform coefficients space is the most convenient way (see Fig. 6a and 7a). а) b) Figure 6. Signal measured by electromagnetic flaw detector over the electric-welded seam of steel pipe (a) and its wavelet transform coefficients (b) (continued in Fig. 7) From Fig. 6b and 7b it is clear that the EFD signals wavelet transform coefficients for scaling parameter a = 3 have relatively low level of random noise on which background the signals relevant to discontinuity flaws in the metal of the electric-welded seam become apparent. From presented dependences it is possible to see that the level of random trends contained in the EFD signals is reduced significantly. In Fig. 6b & 7b the arrows indicate the location of discontinuity flaws in the metal correspondent to the local maximums in the distribution of the EFD signal wavelet transform coefficients. The following visual and measuring testing of metalware proved the reliability of the results obtained by electromagnetic testing of the electric-welded seams. For quantitative evaluation of the detected discontinuity flaw depth occurrence in the electricwelded seam by means of comparison method preliminary were obtained the EFD signals measured for the standard specimens with surface defects of cracks type: 0.47mm deep & 0.11mm wide, and 2.95mm deep & 0.13mm wide correspondingly. For each specimen the wavelet transform coefficients with scaling parameter a = 3 were defined. The values of local maximums in the distribution of the EFD signal wavelet transform coefficients were compared with the values of the wavelet transform coefficients defined for the standard specimens containing discontinuity flaws. Based on the comparison results the depth and width of the discontinuity flaw in the metalware of the electric-welded seam were estimated.

Analysis of the results of the electric-welded seams quality control in the wavelet transform coefficients space based on the signal measured by EFD shows the majority of the detected discontinuity flaws are surface cracks with relatively small depth 0.5 1mm and width of less than 0.1mm. а) b) Figure 7. Signal measured by electromagnetic flaw detector over the electric-welded seam of steel pipe (a) and its wavelet transform coefficients (b) (continuation of Fig. 6) The through-thickness discontinuity flaws and deep cracks in the metal were not detected in the process of electric-welded seams tests. The results were verified by further hydraulic tests of metalware. 3. Conclusions In such a manner obtained results demonstrate that use of wavelet transform applied to signal collected from EFD in the process of testing and examination of metalware electric-welded seams provides not only reduction of time required for analysis of very noisy signals, but also substantially enhance the reliability and validity of results of electromagnetic testing of electric-welded seams in steel products. Gained by authors experience of measured signals wavelet transform use is practically applied in developed instruments: small size eddy current flaw detector VD-90NP and eddy current flaw detector VD-92NP designed for testing of pipes welded seams in the process of their production and for post processing of signals from multi-channel modular eddy current flaw detector VD-91NM and magnetic structurescope MS-10.

References 1. A.G. Efimov, Usage of window function and convolution method for digital analytic filtering of signal from the defect, VI International Conference Non-Destructive Testing and Technical Diagnostics in Industry (Moscow), p. 109, 2007. 2. A.G. Efimov, Comparative analysis of digital filtering methods, Testing. Diagnostics. Journal, Moscow, 10, p. 67-68, 2009. 3. R.V. Zagidulin, N.B. Igumnova and V.E. Scherbinin, Continuity defect identification in the magnetic flaw detection, Defecctosopy Journal,, 5, p. 68-79, 1994. 4. R.V. Zagidulin, A.G. Efimov, Digital signal analysis in electromagnetic flaw detection, Basic physics and practical applications. Saarbrücken, Germany: LAP Lambert Academic Publishing GmbH & Co. KG., p. 119, 2011. 5. V.F. Muzhitskiy, A.N. Bizyulev, R.V. Zagidulin, A.G. Efimov, Eddy current flaw detector VD-12NFP and testing methods of the measured signal from the defect, Defectosopy Journal, 5, p. 85-91, 2004