THE MFL TECHNIQUE FOR SURFACE FLAWS USING RESIDUAL MAGNETIZATION METHOD WITH THE MI (MAGNETO-IMPEDANCE) SENSOR

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THE MFL TECHNIQUE FOR SURFACE FLAWS USING RESIDUAL MAGNETIZATION METHOD WITH THE MI (MAGNETO-IMPEDANCE) SENSOR N. Kasai 1, T. Mizoguchi 2 and K. Sekine 1 1 Faculty of engineering, Graduate school of engineering, Yokohama National University, Yokohama, Japan 2 Graduate student, Yokohama National University, Yokohama, Japan Abstract: The continuous magnetization is usually applied to the MFL testing for ferromagnetic specimens. In this case, the detectability of flaws may be strongly influenced by the stray field from magnetization equipments. This paper describes the MFL technique for surface flaws in ferromagnetic components by using the residual magnetization procedure without the stray field. The Magneto-Impedance (MI) device having highly sensitive to magnetic field has been used as a magnetic sensor to measure residual magnetic leakage flux density distributions arising from flaws, which are considered to be very low field strength. Firstly, the vertical components of residual magnetic leakage flux density distributions from the parallelepiped flaws were measured with the MI sensor, and the measured results showed to be symmetric with respect to the centre of parallelepiped flaws. A lot of noises were also measured because MI sensor is sensitive. Therefore, the wavelet transform decomposition and reconstruction techniques were applied for cancellation of these noises. Comparing these experimental results with ones by the ordinary Hall probe, excellent nature of this MI sensor having high sensitivity and high resolution in the proposed MFL system has been confirmed. Furthermore, a quantitative evaluation method for surface flaws based on the MFL technique by combined use of residual magnetizing procedure and the MI sensor has been presented. Introduction: The continuous magnetization is usually applied to the MFL testing for ferromagnetic specimens [1]-[4]. In this procedure, the detectability of flaws may be strongly influenced by the stray field from magnetization equipments. Residual magnetizing procedure would have good detectability because magnetization equipments are not used in the measurements. Furthermore, the influence of the noise which arises by surface condition of the test specimen would be lower in residual magnetization. Therefore, MFL technique using the residual magnetization has been considered in this study. In this case, high sensitive magnetic sensor is required because of low leakage magnetic field strength arising from flaws. MI sensor uses Magneto-impedance phenomena in amorphous materials. It has high resolution and high sensitivity [5]-[6]. Thus, this sensor was employed to detect flaw signals in the proposed MFL system. In the measurement with the MI sensor, there were also a lot of noises. Therefore, signal processing has been done to extract only flaw signal without noises. In this study, wavelet decomposition and reconstruction techniques were applied for cancellation of noises. And then, a quantitative evaluation method for surface flaws based on the MFL technique by combined use of residual magnetizing procedure and the MI sensor has been presented. Test specimen and experimental procedures: The main target of this study is the inspection for weld zone in bottom floors of oil storage tanks. Therefore, we used plain carbon steel plates of 200 mm width, 300mm length and 9mm thickness as the test specimens. As the flaw model for crack generated in weld zone of the bottom floors, artificial flaws in the surface of test specimens were made by electric spark erosion machining. These artificial flaws are parallelepiped flaws of about 0.5mm width having various lengths and depths. The experimental setup consisting of a MI sensor (Aichi Steel Co.), a controllable sensor positioner and a test specimen is shown in Fig.1. The measurements of residual magnetic leakage flux density distributions have been done by using a MI sensor which has an active area of 3mm 4mm. After the test specimens were magnetized with an electrically magnetizing yoke (5200AT, Nihon Kensa Kizai Co.) by direct current 9A, area of 40mm 40mm around flaws was scanned with MI sensor which was moved by controllable sensor positioner in speed 4.7 (mm/s). Vertical components of residual magnetic leakage flux density (Bz) in the upper spatial domain have been accurately measured. Then, the acquired data of Bz were stored into a personal

computer. In this experiment, the lift off value, which is defined as a distance from the uppersurface of test specimen to the active area of MI sensor, was set to be constant. Controllable sensor positioner MI sensor Computer A/D converter Test specimen DC power Fig.1 Experimental set-up for residual MFL with MI sensor Results and Discussion: Measurements of Bz at the lift off value 2.0 mm have been done by scanning with the MI sensor in spatial domain around flaws. The distribution profiles of Bz vs sensor s position were obtained. Some examples of the results on Bz are shown in Fig.2(a) and Fig.2(b) for various sizes of flaws. As can be seen from these results, although there is background noise and strength of Bz is much lower than that in continuous magnetization, the measured results show to be symmetric with respect to the origin which is at the center of parallelepiped flaws. And a maximum and a minimum points of curves appeared in Bz. Comparing these experimental results with ones by the ordinary Hall probe, excellent nature of this MI sensor having high sensitivity and high resolution in the proposed MFL system has been confirmed. The strength of Bz is gradually increased, as flaw size becomes bigger. Therefore, it is possible to evaluate the flaw size from Bz distributions in the residual magnetization. Figure 2(b) shows the profiles for Bz having parallelepiped flaw of 6mm depth and 15mm length in the test specimen. Many noises were also measured because MI sensor is very sensitive. Low frequency noises are background ones generated by the edge of test specimens. High frequency noises are also generated by measurement instruments in this MFL system. Thus, signal processing has been done to extract only flaw signal without noises. Wavelet decomposition and reconstruction techniques were considered to be suitable for cancellation of these noises before flaw size evaluation. Fig.3 shows results of wavelet decomposition with Meyer mother wavelet. In this figure, A5 is low frequency noises and flaw signals without high frequency noises. A8 is low frequency noises. Furthermore, wavelet reconstruction has been done because flaw signal is A5-A8. Fig.4 shows results of wavelet reconstruction. From these figures, low and high frequency noises were eliminated from flaw signals. And then, flaw size evaluation has been done.

0.15 0.1 0.05 flaw depth 6mm 4mm 2mm 0-0.05-0.1-0.15-0.2-15 -10-5 0 5 10 15 Distanace from the flaw center (mm) (a) Bz distributions along the x axis passing (b) Three-dimensional plots of Bz arising flaw through the center of the flaw of 15mm length and 6mm depth Fig.2 Experimental results A1 High A9 Low A signals Fig. 3 Results of the wavelet decomposition Fundamentally the amplitude of flaw signal, for instance Bz denoted in Bz profiles of Fig.4, may depend significantly on two parameters of flaw length and depth, when the lift off is fixed. The plot of Bz vs flaw sectional area (flaw length depth) is shown in Fig.5. It is clear from Fig.5 that the dependence of the flaw signal amplitude Bz on flaw sectional area is approximately linear. Thus, we firstly made an attempt to estimate quantitatively flaw length. After the amplitude of minimum flaw (flaw of 5mm length and 2mm depth) which can be detected in this MFL system was set as threshold value, the length of the y direction in the flaw

signals which exceeded the threshold value was estimated as flaw length. And then, flaw depth was evaluated from Fig.5 because flaw sectional area is a product of the flaw depth and flaw length. The program was made in order to evaluate flaw size automatically. This procedure of the flaw size evaluation is shown in Fig.6. And, the flaw depth was evaluated with the program. The examples of results for size evaluation are shown in Fig.7. From this figure, the results for large flaws are excellent though it is difficult to evaluate small flaws accurately. Lift-off 2mm Bz (a) Flaw of 15mm length and 2mm depth (b) Flaw of 15mm length and 6mm depth Fig.4 Three-dimensional plots of Bz after wavelet reconstruction 0.25 0.2 0.15 0.1 Lift-off 2mm Flaw length 5~15mm Wavelet analysis Calculation of Bz in flaw signal Estimation of flaw sectional area from Fig. 5 0.05 Estimation of flaw length 0 0 20 40 60 80 100 Flaw sectional area (mm 2 ) Fig.5 Relationship between Bz and sectional area of flaw Evaluation of flaw depth Fig.6 Flow of flaw evaluation employed in this study

Lift-off 2mm Flaw size evaluation Flaw length: 16mm Flaw depth: 1.7mm Flaw size evauation Flaw length: 18mm Flaw depth : 5.4mm (a) Actual flaw size Flaw length: 15mm Flaw depth: 2mm (b) Actual flaw size Flaw length: 15mm Flaw depth: :6mm Fig.7 Flaw size evaluation results with the proposed program Conclusions: Leakage magnetic fields arising from flaws in residual magnetization have been measured by the proposed MFL system with MI sensor. In this measurement with the MI sensor, many noises were also measured because the MI sensor is very sensitive. Therefore, after the wavelet transform decomposition and reconstruction techniques were done for cancellation of these noises, a quantitative evaluation method for surface flaws was presented. The results using the method for large flaws are excellent though it is difficult to evaluate small flaws accurately. References: [1] Amos, D. M., Materials Evaluation, 54, (1), 26(1996). [2] S. Mukhopadhyay, G. P. Srivastava, NDT and E International, 33, (1), 57(2000). [3] K. Sekine, A.Iizuka, Hihakaikensa (Journal of the Japan Society Non-Destructive Inspection), 46, (10), 748(1997). [4] N.Kasai, K.Sekine, J. Jpn. Petrol. Inst., 46, (2), 126(2003). [5] L.V.Pania, K. Mohri, T. Uchiyama, M. Noda, IEEE Trans. Magn. 31, (2), 1249(1995) [6] K. Mohri, Hihakaikensa (Journal of the Japan Society Non-Destructive Inspection), 52, (9), 468(2003).