Nonlocal and magneto effects on dispersion characteristics of Love-type waves in piezomagnetic media

References

• Shi Y, Li N, Ye J, et al. Enhanced magnetoelectric response in nanostructures due to flexoelectric and flexomagnetic effects. J Mag Mag Mat. 2021;521:167523.
   Google Scholar
• Qianying L, Zhenghou Z, Jie C, et al. A new piezomagnetic film force sensor model for static and dynamic stress measurements. J Mag Mag Mat. 2018;466:106–111.
   Google Scholar
• Zhang Q, Zhu Z, Chen J, et al. A piezomagnetic composite material force-sensitive film with high force-sensitive properties. J Mag Mag Mat. 2020;512:166901.
   Google Scholar
• Chu Z, PourhosseiniAsl MJ, Dong S. Review of multi-layered magnetoelectric composite materials and devices applications. J Phys D: Appl Phys. 2018;51:243001.
   Google Scholar
• Kleemann W. Multiferroic and magnetoelectric nanocomposites for data processing. J Phys D: Appl Phys. 2017;50:223001.
   Google Scholar
• Ezzin H, Amor MB, Ghozlen MHB. Love waves propagation in a transversely isotropic piezoelectric layer on a piezomagnetic half-space. Ultrasonics. 2016;69:83–89.
   Google Scholar
• Ezzin H, Amor MB, Ghozlen MHB. Propagation behavior of SH waves in layered piezoelectric/piezomagnetic plates. Acta Mechanica. 2017;228(3):1071–1081.
   Google Scholar
• Hashemi R. Scattering of shear waves by a two-phase multiferroic sensor embedded in a piezoelectric/piezomagnetic medium. Smart Mater Struct. 2017;26:035016.
   Google Scholar
• Sahu SA, Mondal S, Dewangan N. Polarized shear waves in functionally graded piezoelectric material layer sandwiched between corrugated piezomagnetic layer and elastic substrate. J Sandwich Struct Mater. 2019;21:2921–2948.
   Google Scholar
• Sahu SA, Baroi J. Analysis of surface wave behavior in corrugated piezomagnetic layer resting on inhomogeneous half-space. Mech Adv Mater Struct. 2019;26:639–650.
   Google Scholar
• Goyal S, Sahu SA, Mondal S. Modelling of Love-type wave propagation in piezomagnetic layer over a lossy viscoelastic substrate: Sturm–Liouville problem. Smart Mater Struct. 2019;28:057001.
   Google Scholar
• Ray A, Singh AK, Kumari R. Green's function technique to model Love type wave propagation due to an impulsive point source in a piezomagnetic layered structure. Mech Adv Mater Struct. 2019; DOI: https://doi.org/10.1080/15376494.2019.1597227.
   Google Scholar
• Pang Y, Liu JX. Reflection and transmission of plane waves at an imperfectly bonded interface between piezoelectric and piezomagnetic media. Eur J Mech A/Solids. 2011;30:731–740.
   Google Scholar
• Pang Y, Liu YS, Liu JX, et al. Propagation of SH waves in an infinite/semi-infinite piezoelectric/piezomagnetic periodically layered structure. Ultrasonics. 2016;67:120–128.
   Google Scholar
• Pang Y, Feng W, Liu J, et al. SH wave propagation in a piezoelectric/piezomagnetic plate with an imperfect magnetoelectroelastic interface. Waves in Random and Complex Media. 2019;29:580–594.
   Google Scholar
• Li M, Kong Y, Liu J, et al. Study on the propagation characteristics of SH wave in piezomagnetic piezoeletric structures. Mater Res Express. 2019;6:105707.
   Google Scholar
• Zhang J. A nonlocal continuum model for the piezopotential of two-dimensional semiconductors. J Phys D: Appl Phys. 2020;53:045303.
   Google Scholar
• Shaat M, Ghavanloo E, Fazelzadeh SA. Review on nonlocal continuum mechanics: physics, material applicability, and mathematics. Mech Mater. 2020;150:103587.
   Google Scholar
• Bouchet F, Gupta S, Mukamel D. Thermodynamics and dynamics of systems with long-range interactions. Phys A. 2010;389:4389–4405.
   Google Scholar
• Di Paola M, Failla G, Zingales M. The mechanically-based approach to 3D nonlocal linear elasticity theory: long-range central interactions. Int J Solid Struct. 2010;47:2347–2358.
   Google Scholar
• Zingales M. Wave propagation in 1D elastic solids in presence of long-range central interactions. J Sound Vib. 2011;330:3973–3989.
   Google Scholar
• Karimi M, Shahidi AR. Nonlocal, refined plate, and surface effects theories used to analyze free vibration of magnetoelectroelastic nanoplates under thermo-mechanical and shear loadings. Appl Phys A. 2017;123:661.
   Google Scholar
• Arefi M, Kiani M, Civalek O. 3-D magneto-electro-thermal analysis of layered nanoplate including porous core nanoplate and piezomagnetic face-sheets. Appl Phys A. 2020;126:1850013.
   Google Scholar
• Nazemnezhad R, Zare M, Hashemi SH. Effect of nonlocal elasticity on vibration analysis of multi-layer graphene sheets using sandwich model. Eur J Mech A/Solids. 2018;70:75–85.
   Google Scholar
• Eringen AC, Edelen DGB. On nonlocal elasticity. Int J Eng Sci. 1972;10:233–248.
   Google Scholar
• Eringen AC. On differential equations of nonlocal elasticity and solutions of screw-dislocation and surface waves. J Appl Phys. 1983;54:4703–4710.
   Google Scholar
• Eringen AC. Plane waves in nonlocal micropolar elasticity. Int J Eng Sci. 1984;54:4703–4710.
   Google Scholar
• Liu C, Ke LL, Wang YS. Nonlinear vibration of nonlocal piezoelectric nanoplates. Int J Struct Stab Dyn. 2015;15(8):1540013.
   Google Scholar
• Sladeka J, Sladeka V, Kasalab J, et al. Nonlocal and gradient theories of piezoelectric nanoplates. Procedia Eng. 2017;190:178–185.
   Google Scholar
• Chen AL, Yan DJ, Wang YS, et al. In-plane elastic wave propagation in nanoscale periodic piezoelectric/piezomagnetic laminates. Int J Mech Sci. 2019;153-154:416–429.
   Google Scholar
• Amiri A, Masoumi A, Talebitooti R, et al. Wave propagation analysis of magneto-electro-thermo-elastic nanobeams using sinusoidal shear deformation beam model and nonlocal strain gradient theory. J Theor Appl Vibr Acoustics. 2019;5(2):153–176.
   Google Scholar
• Sharifi Z, Khordad R, Gharaati A, et al. An analytical study of vibration in functionally graded piezoelectric nanoplates: nonlocal strain gradient theory. Appl Math Mech. 2019;40(12):1723–1740.
   Google Scholar
• Singh D, Kaur G, Tomar SK. Waves in nonlocal elastic solid with voids. J Elast. 2017;128:85–114.
   Google Scholar
• Edelen DGB, Laws N. On the thermodynamics of systems with nonlocality. Arch Ration Mech Anal. 1971;43:24–35.
   Google Scholar
• Edelen DGB, Green AE, Laws N. Nonlocal continuum mechanics. Arch Ration Mech Anal. 1971;3:36–44.
   Google Scholar
• Khurana A, Tomar SK. Rayleigh type waves in nonlocal micropolar solid half-space. Ultrasonics. 2017;73:162–168.
   Google Scholar
• Kaur G, Singh D, Tomar SK. Rayleigh type wave in a nonlocal elastic solid with voids. Eur J Mech A/Solids. 2018;71:134–150.
   Google Scholar
• Kaur G, Singh D, Tomar SK. Love waves in a nonlocal elastic media with voids. J Vib Control. 2019;25(8):1470–1483.
   Google Scholar
• Biswas S. Rayleigh waves in a nonlocal thermoelastic layer lying over a nonlocal thermoelastic half-space. Acta Mechanica. 2020;231:4129–4144.
   Google Scholar
• Sharma V, Kumar S. Comparative study of micro-scale size effects on mechanical coupling factors and SH-wave propagation in functionally graded piezoelectric/piezomagnetic structures. Waves in Random and Complex Media. 2020; DOI: https://doi.org/10.1080/17455030.2020.1851068.
   Google Scholar
• Love AEH. Some problems in geodynamics. London: Cambridge University Press; 1911.
   Google Scholar
• Nie G, An Z, Liu J. SH-guided waves in layered piezoelectric/piezomagnetic plates. Prog Nat Sci. 2009;19:811–816.
   Google Scholar
• Cao X, Jin F, Jeon I, et al. Propagation of Love waves in a functionally graded piezoelectric material layer (FGPM) layered composite system. Int J Solids Struct. 2009;46:4123–4132.
   Google Scholar
• Nowacki JP. Static and dynamic coupled fields in bodies with piezoeffects or polarization gradient. Berlin: Springer; 2006. (Lecture notes in Applied and Computational Mechanics; 26).
   Google Scholar