Local Interaction Simulation Approach vs. Finite Element Modelling for Fault Detection in Medical Ultrasonic Transducer

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Ultrasonic transducers are extensively used in medical applications. Any deterioration in their performance can lead to poor quality images. The Local Interaction Simulation Approach (LISA) and Finite Elements are used to model medical ultrasonic transducers. The entire analysis attempts to find out whether the LISA-based methodology could be used for transducer modelling in fault detection applications based on in-air reverberation patterns.

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157-165

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October 2013

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© 2014 Trans Tech Publications Ltd. All Rights Reserved

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[1] M.Mao, P.Verma, W.J. Staszewski, Finite Element Modeling for Fault Detection in Medical Ultrasonic Transducers, Proceedings of the Fifth European Workshop on Structural Health Monitoring, Sorrento, Naples, Italy, June 28 – July 4, 2010.

Google Scholar

[2] E.Filoux, F.Levassort, S.Callé, D.Certon, M.Lethiecq, Single-element ultrasonic transducer modelling using a hybrid FD–PSTD method, Ultrasonics, 49 (2009) 611-614.

DOI: 10.1016/j.ultras.2009.06.001

Google Scholar

[3] R. Guelaz, D. Kourtiche, M. Nadi and Y. Hervé, Ultrasonic piezoceramic transducer modelling with VHDL-AMS, Sensors, Proceedings of IEEE (2004)87- 90.

DOI: 10.1109/icsens.2004.1426106

Google Scholar

[4] T. Kundu, D. Placko, E.K. Rahani, T. Yanagita, and C. M. Dao, Ultrasonic Field Modeling A Comparison of Analytical, Semi-Analytical, and Numerical Techniques, IEEE Transactions un Ultrasonics, Ferroelectrics, And Frequency Control, 57(12)(2012) 2795 – 2807.

DOI: 10.1109/tuffc.2010.1753

Google Scholar

[5] B.Fu, C.Li, J. Zhang and Z.Huang, Modeling of Piezoelectric Langevin Transducers by Using Mixed Transfer Matrix Methods, Journal of the Korean Physical Society,57(4)( 2010)929-932.

DOI: 10.3938/jkps.57.929

Google Scholar

[6] F. Schubert, B. Lamek ,3-D Ultrasonic Transducer Modeling Using the Elastodynamic Finite Integration Technique in Combination with Point-Source-Synthesis, NDT in Progress, Prague, Czech Republic,(2007).

Google Scholar

[7] G.Caliano , A. Caronti, M. Baruzzi, A. Rubini, A. Iula, R. Carotenuto, M. Pappalardo, PSpice modelling of capacitive micro fabricated ultrasonic transducers, Ultrasonic ,40(1-8)(2002) 449–455.

DOI: 10.1016/s0041-624x(02)00158-0

Google Scholar

[8] L. Wu, Y.C. Chen, A.Mechanica, S.Sinica, PSPICE approach for designing the ultrasonic piezoelectric transducer for medical diagnostic applications, 75(2)(1999) 186-198.

DOI: 10.1016/s0924-4247(99)00067-9

Google Scholar

[9] E. K. Rahani, T.Kundu, Gaussian-DPSM (G-DPSM) and Element Source Method (ESM) modifications to DPSM for ultrasonic field modelling, Ultrasonics, 51(5) (2011)625-31.

DOI: 10.1016/j.ultras.2011.01.004

Google Scholar

[10] S. Kostek, C.J. Randall, Finite difference modelling of the response of piezoelectric transducers in complex surrounding media, J. Acoust. Soc. Am, 87(1990) S127-S127.

DOI: 10.1121/1.2027918

Google Scholar

[11] R. Ramesh , C. Durga Prasad , T.K. Vinod Kumar a, L.A. Gavane b, R.M.R. Vishnubhatla ,Experimental and finite element modelling studies on single-layer and multi-layer 1–3 piezocomposite transducers, Ultrasonics,44(4) (2006) 341-349.

DOI: 10.1016/j.ultras.2006.02.001

Google Scholar

[12] J. Kocbach ,Finite Element Modelling of Ultrasonic Piezoelectric Transducers, Influence of geometry and material parameters on vibration, response functions and radiated field, University of Bergen Department of Physics, September 2000.

Google Scholar

[13] N.N. Abbouda, G.L. Wojcikb, D.K. Vaughanb D.J. Powell, J.Mould, L.Nikodym, Finite Element Modeling for Ultrasonic Transducers, Proc. SPIE Int. Symp. Medical Imaging, San Diego, Feb 21-27, 1998.

Google Scholar

[14] P.Delsanto,T.Whitcombe, H.H. Chaskelis, R.Mignogna, Connection Machine Simulation of Ultrasonic Wave Propagation in Materials, The One-Dimensional Case, Wave Motion,16(1) (1992) 65–80.

DOI: 10.1016/0165-2125(92)90047-6

Google Scholar

[15] P.Delsanto, T.Whitcombe, H.H Chaskelis, R.Mignogna, 1994, Connection Machine Simulation of Ultrasonic Wave Propagation in Materials. II: The Two-Dimensional Case, Wave Motion, 20(4) (1994) 295-314.

DOI: 10.1016/0165-2125(94)90016-7

Google Scholar

[16] P.Delsanto, R.S. Schechte, R.Mignogna, Connection Machine Simulation of Ultrasonic Wave Propagation in Materials. III: The Three-Dimensional Case, Wave Motion, 26(4) (1994) 329–339.

DOI: 10.1016/s0165-2125(97)00013-9

Google Scholar

[17] P.Packo, T.Bielak, B.Spencer, W. J. Staszewski1, T .Uhl ,Lamb wave propagation modelling and simulation using parallel processing architecture and graphical cards, Smart Mater. Struct, 21 (2012) 1-13.

DOI: 10.1088/0964-1726/21/7/075001

Google Scholar

[18] Thomas L. Szabo,Diagnostic Ultrasound Imaging,Academic Press, 2004.

Google Scholar

[19] S. Ballandras, M. Wilm, P. Edoa, A. Soufyane, V. Laude, W. St eichen and R. Lardat, Finite-element analysis of periodic piezoelectric transducers, Journal Of Applied Physics,93(1) (2003) 702- 711.

DOI: 10.1063/1.1524711

Google Scholar

[20] ]B.Lee and W. J.Staszewski, Modelling of Lamb Waves for Damage Detection in Metallic Structures; Part I: Wave Propagation, Smart Materials and Structures, Smart Mater. Struct, 12 (2003) 804–814.

DOI: 10.1088/0964-1726/12/5/018

Google Scholar

[21] W. R. Hedrick, D. L. Hykes, D. E. Starchman, Ultrasound Physics and Instrumentation, Elsevier Mosby,4th Edition,2005.

Google Scholar