ELASTIC WAVE PROPAGATION AND SCATTERING IN AUSTENITIC STEEL. F. Waite Fraunhofer-Institute for Nondestructive Testing Saarbriicken, Germany

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ELASTIC WAVE PROPAGATION AND SCATTERING IN AUSTENITIC STEEL S. Klaholz, K. J. Langenberg, P. Baum Dept. Electrical Engineering University of Kassel 34109 Kassel, Germany F. Waite Fraunhofer-Institute for Nondestructive Testing 66123 Saarbriicken, Germany INTRODUCTION Ultrasonic nondestructive testing of austenitic steel welds is very difficult, because fundamental wave propagation and scattering effects in such complicated anisotropic environments are only hardly understood [I, 2]. Therefore, a step-by-step evaluation of elastic wave propagation in transversely isotropic media has been initiated. Under the assumption of transverse isotropy the numerical EFIT code (Elastodynamic Finite Integration Technique) [3] - [7] was extended to anisotropic homogeneous media. It allows 3D computation of quasi pressure and quasi shear as well as surface waves in transverse isotropic media. Results for finite aperture transducer radiation and crack scattering in a single crystal austenitic weld are presented; measurements of amplitude dynamics, A-Scans and C-Scans confirm the EFIT simulations [8]. WAVE PROPAGATION IN A 3D SINGLE CRYSTAL WELD The first simulation illustrates wave propagation in a 3D transversely isotropic test specimen through time domain wavefront snap shots. The test specimen (Fig. 1) is a single crystal austenitic weld with a grain-orientation parallel to the surface. The modeled transducer is a cylindrical normal probe with a diameter of 6.3 mm and a carrier frequency of 3 MHz. The exciting pulse is a broadband modified cosine function, a RC (Raised-Cosine) pulse with 4 cycles. In Fig. 2 time domain wavefront snap shots of the transducer soundfield in two different sectional planes are presented. The magnitude of the particle velocity vector is displayed in a grey scale code for Review of Progress in Quantitalive Nondestructive Evaluation. Vol. 14 Edited by D.O. Thompson and D.E. Chimenti. Plenum Press. New York. 1995 219

discrete time instants. The main beam in the snap shots is represented by the nearly plane geometric optical quasi pressure wavefront. The second prominent features are two isotropic cylindrical shear wave fronts in the XTX3 plane - which is the plane where isotropy holds - and two quasi shear wave fronts showing a cusp-like shape in the XI-X3 plane. Four Rayleigh wave pulses are also observed, two from each aperture edge, traveling to the right and to the left. grain-orientation EFIT -Parameters specimen austenite 308 Xl 20mm X2 20mm X3 10mm aperture d = 6.3mm normal h = 3MHz RC 4 cycles Figure 1. Geometry of the 3D simulation 220

x l-x3 Plane: ~ -- - ~- Figure 2. Time domain wavefront snap shots in two different sectional planes; left side: X2-X3 plane, right side: XI-X3 plane. 221

COMPARISON OF EFIT WITH EXPERIMENTS In the following some numerical results, obtained with the two- and three-dimensional version of the EFIT code, are compared with measurements to confirm the underlying model. 2D Comparison with Dynamic Curves In this 2D simulation EFIT models the transducer radiation and beam skewing in the XI-X3 plane of the single crystal weld with a grain-orientation of 7.5 0 with respect to the x3-axis (Fig. 3). The transmitting and receiving transducers are both normal probes with a size of 6.3 mm and a carrier frequency of 2.25 MHz. In Fig. 4 the transducer radiation into the specimen is demonstrated with time domain wavefront snap-shots for discrete time instants. The beam skewing of the quasi pressure wave front in the direction of the transducer skewing angle can be seen. Fig. 5 compares the measured amplitude-dynamic of the pitch-catch arrangement with the EFIT-results. The transmitter was fixed at the top of the specimen, the receiver probe was scanned at the opposite side between ±50 with respect to the transmitter acoustical axis. The maximum amplitude of the transmitted quasi pressure soundfield through the specimen can be recorded at a receiver position of 20 0 In the next comparison the transmitting and receiving transducer are shear vertical probes. In Fig. 6 the maximum amplitude of the transmitted quasi shear soundfield is in this arrangement at a receiver position of -18 0 The agreement of the measured soundfield shift and the EFIT prediction is excellent. 3D Comparison with C-Scans To verify the EFIT predictions in 3D, a transmission experiment has been performed. The specimen has a grain-orientation, which makes an angle 7.5 0 with the x3-axis and an angle 135 0 with the xl-axis (see coordinate system in Fig. 1). The measured transmitted C-scan on the specimen's backwall was compared with the EFIT prediction. The transducer was fixed on the top of the specimen and the receiver probe was scanned at the bottom of the block. The transmitted soundfield is displayed in a grey scale code. In both C-Scans it is interesting to observe the shift of the sound field propagation from the acoustical axis into the fourth quadrant (Fig. 7), where as the grains, as seen from the top, point into the second quadrant. The shift of the sound field results from the 3D grain-orientation of the specimen. For future investigations it is promising, how well EFIT can predict the wave propagation in such an anisotropic media. 222

grainorientation 25mm Figure 3. Geometry of the beam skewing simulation. Figure 4. Quasi pressure radiation into transversely isotropic austenite with a grainorientation of 7.5 0 with respect to the surface normal. 223

' ------- EFIT - Simulation t Amplitude [rei. units 1 I :\<Ieasurements l.0...r-7~\!-...- / /,,../ // \\ /'l"./ \\ I \ 0.5 /~ '-', ~, \ -../~ : \ y~, ~\ fj7. ~\.// '\. o ~ '- -50 o 50 Figure 5. Comparison of EFIT and experiment with quasi pressure waves. t 1.0 Amplitude 0.5 [ rei. units I r~ I ~ 1/ \\ /1 \.\ ---~ EFIT - Simulation Experiment!r _\\ : / I ~ P I ~~, '::f' 1 ". "' --' "- ~--:-!:. --...r'... - -. -- >~-'-. 0-50 o 50 Figure 6. Comparison of EFIT and experiment with quasi shear waves. EFIT Experiment IS.O 30.0 IS.O [mm) 30.0 Figure 7. Comparison of the measured C-Scan and the EFIT prediction. 224

MODELING THE ULTRASONIC INSPECTION OF SURFACE BREAKING CRACKS IN ANISOTROPIC AUSTENITE An important task for ultrasonic weld inspection is the detection of surface breaking cracks (SBC) and the interpretation of the reflected signals. The most important signals of the SBC problem are the crack tip echo and the corner reflection. The grain-orientation of the austenitic test specimen is perpendicular to the surface. The size of the backwall breaking crack located at the weld root is 10 mm. The modeled transducer is a 70 shear probe with a size of 20 mm and a carrier frequency of 2 MHz. The scan-area of the pulse-echo simulation is between 14 mm and 65 mm from the left side of the specimen. In Fig. 8 time domain wave front snap-shots for discrete time instants are presented. The quasi-shear wavefront, generated by the 70 shear wave transducer, makes an angle of 25 in the austenitic specimen. In front of the quasi shear wave front we also observe a weak quasi pressure wave front. The crack tip reflection and the corner reflection can be identified. Scanning a line aperture and recording the A-scans allows to reconstruct a B-Scan image. Next, the envelope of the rf-data was used to calculate the echo dynamic curves of the corner and the crack tip reflection (Fig. 9). The corner echo is much stronger than the crack tip echo and has the maximum amplitude at the transducer position, where the probe makes an angle of 25 with the crack root. -on ntation Figure 8. Time domain wavefront snap shots for the SBC simulation. 225

II-l RF-Data 14.0 [mm) 65.3 Figure 9. RF-Data of the pulse-echo simulation and the dynamic curves of the corner and the crack tip reflection. REFERENCES 1. J. A. Ogilvy: Ultrasonics, Vol. 24, November 1986. 2. D. S. Kupperman, K. J. Reimann, J. Abrego-Lopez: NDT International, VoL 20 Number 3, June 1987. 3. P. Fellinger: Ph. D. Thesis, University of Kassel, Germany 1991. 4. P. Fellinger, R. Marklein, K. J. Langenberg, S. Klaholz: Numerical Modeling of Elastic Wave Propagation and Scattering with EFIT, to appear in Wave Motion 1995. 5. R. Marklein, R. Biirmann, K. J. Langenberg: The Ultrasonic Modeling Code EFIT as Applied to Inhomogeneous Dissipative Isotropic and Anisotropic Media, QNDE 1994, in these Proceedings. 6. M. Rudolph, K. J. Langenberg, D. E. Chimenti: Numerical Modeling of Air-Coupled Ultrasound with the Elastodynamic Finite Integration Technique, QNDE 1994, in these Proceedings. 7. Ch. Hofmann: Master Thesis, University of Kassel, Germany 1993. 8. F. WaIte, M. Spies, Ch. Schurig, K. J. Langenberg: Messungen von Schallfeldern an austenitischen Testkorpern und Modellierung unter der Annahme transversaler Isotropie, to appear in the Proceedings of the DGZfP-Jahrestagung 1994, DGZfP, Berlin 1994. 226