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Specific features of SH-waves propagation in structures with prestressed inhomogeneous coating made of piezoceramics based on LiNbO3 by:4 (Source: Crossref)
    This article is part of the issue:

    Within the framework of the linearized theory of electroelastic wave propagation, a model of a piezoelectric structure with a prestressed functionally graded coating made of piezoceramics of a trigonal system with a symmetry class of 3m is considered. The ferroelectric LiNbO3 is used as the main material of the structure. The initial deformed state of the coating material is homogeneous, induced by the action of initial mechanical stresses and an external electrostatic field, the properties of the coating continuously change in thickness. By the example of the problem of the propagation of SH-waves from a remote source for structures with an inhomogeneous prestressed coating in the case of an electrically free and short-circuited surface, the influence of the nature and localization of the inhomogeneity of the coating on the features of SAW propagation is studied. The separate and combined effects of initial actions on changes in the physical properties of the structure, the transformation of the surface wave field, and the change in the SAW velocities in a wide frequency range is studied. The results obtained in this work are useful for understanding the dynamic processes in prestressed piezoelectric structures, in the optimization and design of new structures and devices on SAW with high performance characteristics.


    • 1. W. P. Mason , Physical Acoustics and the Properties of Solids (Princeton, N.J., Van Nostrand, 1958). Google Scholar
    • 2. E. Dieulesaint and D. Royer , Ondes Elastiques Dans Les Solides: Application au traitement du signal (Masson, Paris, 1974) Google Scholar
    • 3. H. Matthews , Surface Wave Filters: Design, Construction and Use (Wiley, New York, 1977). Google Scholar
    • 4. J. Bernhard and J. V. Michael , Properties of Love waves: Applications in sensors, Smart Mater. Struct. 6, 668 (1997). CrossrefGoogle Scholar
    • 5. S. V. Biryukov, Y. V. Gulyaev, V. V. Krylov and V. P. Plessky , Surface Acoustic Waves in Inhomogeneous Media (Springer-Verlag, New York, 1995). CrossrefGoogle Scholar
    • 6. F. Jin, Z. Wang and T. Wang , The Bleustein–Gulyaev (B–G) wave in a piezoelectric layered half-space, Int. J. Eng. Sci. 39, 1271 (2001). CrossrefGoogle Scholar
    • 7. X. Han, G. R. Liu, K. Y. Lam and T. Ohyoshi , A quadratic layer element for analyzing stress waves in FGMs and its application in material characterization, J. Sound Vib. 236(2), 307 (2000). CrossrefGoogle Scholar
    • 8. X. Y. Li, Z. K. Wang and S. H. Huang , Love waves in functionally graded piezoelectric materials, Int. J. Solids Struct. 41, 7309 (2004). CrossrefGoogle Scholar
    • 9. X. Cao, F. Jin and I. Jeon , Calculation of propagation properties of Lamb waves in a functionally graded material (FGM) plate by power series technique, NDT&E Int. 44, 84 (2011). CrossrefGoogle Scholar
    • 10. B. Collet, M. Destrade and G. A. Maugin , Bleustein–Gulyaev waves in some functionally graded materials, Eur. J. Mech. A Solids 25, 695 (2006). CrossrefGoogle Scholar
    • 11. J. Du, X. Jin, J. Wang and K. Xian , Love wave propagation in functionally graded piezoelectric material layer, Ultrasonics 46(1), 13 (2007). CrossrefGoogle Scholar
    • 12. X. Cao, F. Jin, I. Jeon and T. J. Lu , Propagation of Love waves in a functionally graded piezoelectric material (FGPM) layered composite system, Int. J. Solids Struct. 46, 4123 (2009). CrossrefGoogle Scholar
    • 13. Z.-H. Qian, F. Jin and S. Hirose , Dispersion characteristics of transverse surface waves in piezoelectric coupled solid media with hard metal interlayer, Ultrasonics 51, 853 (2011). CrossrefGoogle Scholar
    • 14. P. Li, F. Jin and T.-J. Lu , A three-layer structure model for the effect of a soft middle layer on Love waves propagating in layered piezoelectric systems, Acta Mech. Sin. 28(4), 1087 (2012). CrossrefGoogle Scholar
    • 15. Z. N. Danoyan and G. T. Piliposian , Surface electro-elastic shear horizontal waves in a layered structure with a piezoelectric substrate and a hard dielectric layer, Int. J. Solids Struct. 45, 431 (2008). CrossrefGoogle Scholar
    • 16. M. Pluta, M. von Buttlar, A. Habib et al., Modeling of Coulomb coupling and acoustic wave propagation in LiNbO3, Ultrasonics 48(6–7), 583 (2008). CrossrefGoogle Scholar
    • 17. A. Y. Borisevich and P. K. Davies , Crystalline structure and dielectric properties of Li(1+xy)Nb(1x3y)Ti(x+4y)O(3) M-phase solid solutions, J. Am. Ceram. Soc. 85(3), 573 (2002). CrossrefGoogle Scholar
    • 18. O. Yu. Kravchenko, L. A. Reznichenko, L. A. Shilkina, O. N. Razumovskaya, S. I. Dudkina, G. G. Gadzhiev, S. N. Kallaev and Z. M. Omarov , Properties of Na0.875Li0.125NbO3 ceramics, Inorg. Mater. 44(10), 1135 (2008). CrossrefGoogle Scholar
    • 19. O. Yu. Kravchenko, L. A. Reznichenko and D. S. Fomenko , Dielectric properties of Na1xKxNbO3 and Na1xLixNbO3 ceramics, Inorg. Mater. 47(5), 561 (2011). CrossrefGoogle Scholar
    • 20. M. N. Palatnikov, O. B. Shcherbina, V. V. Efremov, N. V. Sidorov and A. N. Salak , Microstructure and young’s modulus of high-pressure LixNa1xTayNb1yO3 ceramics, Inorg. Mater. 47(6), 686 (2011). CrossrefGoogle Scholar
    • 21. V. V. Kalinchuk and T. I. Belyankova , Dynamic Contact Problems for Prestressed Electroelastic Media (Fizmatlit, Moscow, 2006). Google Scholar
    • 22. T. I. Belyankova and V. V. Kalinchuk , Dynamics of a Surface of Inhomogeneous Media (Fizmatlit, Moscow, 2009). Google Scholar
    • 23. T. I. Belyankova, V. V. Kalinchuk and O. M. Tukodova , Peculiarities of the surface SH – waves propagation in the weakly in homogeneous pre-stressed piezoelectric structures, in Advanced Materials, Springer Proceedings in Physics Vol. 175 (Springer, 2016), p. 143. Google Scholar
    • 24. T. I. Belyankova, E. I. Vorovich, V. V. Kalinchuk and O. M. Tukodova , Peculiarities of surface acoustic waves, propagation in structures with functionally graded piezoelectric materials, coating from different ceramics on the basis of PZT, J. Adv. Dielectr. 10(1–2), 2060017 (2020). LinkGoogle Scholar
    • 25. T. I. Belyankova and V. V. Kalinchuk , Shear horizontal waves in piezoelectric structures with a functionally graded coating, Mech. Adv. Mater. Struct. 28(5), 486 (2021). CrossrefGoogle Scholar
    • 26. T. I. Belyankova and V. V. Kalinchuk , Influence of an electrostatic field on SAW in prestressed ferroelectric heterostructures, Mech. Solids 55, 844 (2020). CrossrefGoogle Scholar
    • 27. T. Yamada, N. Niizeki and H. Toyoda , Piezoelectric and elastic properties of lithium niobate single crystals, J. Appl. Phys. 6(5), 151 (1967). CrossrefGoogle Scholar
    • 28. A. W. Warner, M. Onoe and G. A. Coquin , Determination of Elastic and Piezoelectric Constants for Crystals in Class (3m), J. Acoust. Soc. Am. 42(6), 1223 (1967). CrossrefGoogle Scholar