[1] B. Ahonsi, J.J. Harrigan, and M. Aleyaasin, On the propagation coefficient of longitudinal stress waves in viscoelastic bars, International Journal of Impact Engineering, 45, 2012, 39-51.
[2] H. Zhao, and G. Gary, A three-dimensional analytical solution of the longitudinal wave propagation in an infinite linear viscoelastic cylindrical bar, Application to experimental techniques, Journal of the Mechanics and Physics of Solids, 43, 1995, 1335-48.
[3] V.R. Feldgun, Y.S. Karinski, and D.Z. Yankelevsky, A two-phase model to simulate the 1-D shock wave propagation in porous metal foam, International Journal of Impact Engineering, 182, 2015, 113-29.
[4] Q.M. Li, and S.R. Reid, About one-dimensional shock propagation in a cellular material, International Journal of Impact Engineering, 32(11), 2006, 1898-906.
[5] Y.S. Karinski, V.R.Feldgun, and D.Z. Yankelevsky, Shock waves interaction with a single inclusion buried in a soil, International Journal of Impact Engineering, 45, 2012, 60-73.
[6] Singhal, S.A. Sahu, and S. Chaudhary, Liuoville-Green approximation: An analytical approach to study elastic waves vibrations in composite structure of Piezo material, Composite Structures, 184, 2018, 714-27.
[7] Singhal, S.A. Sahu, and S. Chaudhary, Approximation of surface wave frequency in Piezo-composite structure, Composite Part B: Engineering, 144, 2018, 19-28.
[8] S.A. Sahu, A. Singhal, and S. Chaudhary, Surface wave propagation in functionally graded piezoelectric material: An analytical approach, Journal of Intelligent Material System and Structure, 29(3), 2017, 423-37.
[9] H. Ezzin, M.B. Amor, and M.H.B Ghozlen, Love wave propagation in transversely isotropic piezoelectric layer on piezomagnetic half-space, Ultrasonics, 69, 2016, 83-89.
[10] H. Ezzin, M.B. Amor, and M.H.B Ghozlen, Lamb wave propagation in piezoelectric/piezomagnetic plates, Ultrasonics, 76, 2017, 63-9.
[11] L. Li, and P.J. Wei, Propagation of surface waves in a homogeneous layer of finite thickness over an initially stressed functionally graded magneto-electric-elastic half-space, Journal of Theoretical and Applied Mechanics, 45, 2015, 69-86.
[12] Singhal, S.A. Sahu, and S.Chaudhary. Approximation of surface wave frequency in Piezo-composite structure, Composite Part B: Engineering, 144, 2018, 19-28.
[13] S. Chaudhary, S.A. Sahu, N. Dewangan and A. Singhal, Stresses produced due to a moving load prestressed piezoelectric substrate, Mechanics of Advanced Materials and Structures, 26(12), 2019, 1028-1041.
[14] Othmani, F. Takali, A. Njeh, and M.H.B. Ghozlen, Numerical simulation of Lamb waves propagation in a functionally graded piezoelectric plate composed of GaAs-AlAs materials using Legendre polynomial approach, Optik, 142, 2017, 401-411.
[15] Othmani, F. Takali, and A. Njeh, Investigating and modeling of effect of piezoelectric material parameters on shear horizontal (SH) waves propagation in PZT-5H, PMN-0.33 PT and PMN-0.29 PT plates, Optik, 148, 2017, 63-75.
[16] I.A. Borodina, B.D. Zaitsev, I.E. Kuznetsova, and A.A. Teplykh, Acoustics wave in a structure carrying two piezoelectric plates separated by an air (vaccum) gap, IEEE Trans Ultrasonic Ferroelectric Frequency and Control, 60(12), 2013, 2677-2681.
[17] I.E. Kuznetsova, B.D. Zaitsev, and S.G. Joshi, Investigation of acoustic waves in thin plates of lithium niobate and lithium tantanate, IEEE Trans Ultrasonic Ferroelectric Frequency and Control, 48(1), 2001, 322-28.
[18] S. Chaudhary, S.A. Sahu and A. Singhal, On secular equation of SH waves propagating in pre-stressed and rotating Piezo-composite structure with imperfect interface, Journal of Intelligent Material Systems and Structures, 29(10), 2018, 2223-2235.
[19] J. Baroi, S.A. Sahu and M.K. Singh, Dispersion of polarized shear waves in viscous liquid over a porous piezoelectric substrate, Journal of Intelligent Material Systems and Structures, 29(9), 2018, 2040-2048.
[20] A.G. Arani, M. Jamali, M. Mosayyebi, and R. Kolahchi, Wave propagation in FG-CNT-reinforced piezoelectric composite micro plates using viscoelastic quasi-3D sinusoidal shear deformation theory, Composites Part B: Engineering, 95, 2016, 209-24.
[21] A.G. Arani, R. Kolahchi, M.S. Zarei, Visco-surface-nonlocal piezielectricity effects on nonlinear dynamic stability of graphene sheets integrated with sensors and actuators using refined zigzag theory, Composite Structures, 132, 2015, 506-26.
[22] R. Kolahchi, M. Hosseini, and M. Esmailpour, Differential cubature and quadrature-Bolotin methods for dynamic stability of embedded piezoelectric nanoplates based on visco-nonlocal-piezoelasticity theories, Composite Structures, 157, 2016, 174-86.
[23] V. Kumar, R. Jiwari, and G.R. Kumar, Numerical simulation of two dimensional quasilinear hyperbolic equations by polynomial differential quadrature method, Engineering Computations, 30(7), 2013, 892–909.
[24] Verma, and R. Jiwari, Cosine expansion based differential quadrature algorithm for numerical simulation of two dimensional hyperbolic equations with variable coefficients, International Journal of Numerical Methods for Heat & Fluid Flow, 25(7), 2015, 1574–89.
[25] M.L. Ghosh, On Love waves across the ocean, Geophysics Journal International, 7(3), 1963, 350–360.
[26] Chattopadhyay, and A.K. Singh, Effect of point source and heterogeneity on the propagation of magnetoelastic shear wave in a monoclinic medium, International Journal of Engineering Science and Technology, 3(2), 2011, 68–83.
[27] Chattopadhyay, S. Gupta, and P. Kumari, Effect of point source and heterogeneity on the propagation of SH-Waves in a viscoelastic layer over a viscoelastic half space, Acta Geophysica, 60(1), 2012, 119-39.
[28] Chattopadhyay, and B.K. Kar, Love waves due to a point source in an isotropic elastic medium under initial stress, International Journal of Non-Linear Mechanics, 16(3), 1981, 247–58.
[29] A.K. Singh, A. Das, A. Ray and A. Chattopadhyay, On point source influencing Love-type wave propagation in a functionally graded piezoelectric structure: A Green function approach, Journal of Intelligent Material Systems and Structures, 29(9), 2018, 1928-1940.
[30] S. Kundu, S. Manna, and S. Gupta, Propagation of SH-wave in an initially stressed orthotropic medium sandwiched by a homogeneous and an inhomogeneous semi-infinite media, Mathematical Methods in the Applied Sciences, 38(9), 2015, 1926–36.
[31] P. Joly, and R. Weder, New results for guided waves in heterogeneous elastic media, Mathematical Methods in the Applied Sciences, 15(6), 1992, 395-409.
[32] T. Børvik, A.G. Hanseen, M. Langseth, and L. Olovsson, Response of structure to planar blast loads- A finite element engineering approach, Computer & Structures, 87, 2009, 507-20.
[33] L. Olovsson, A.G. Hanseen, T. Børvik, and M. Langseth. A particle-based approach to close-range blast loading, European Journal of Mechanics-A/Solids, 29(1), 2010, 1-6.
[34] G. Gruben, T. Hopperstad, and T. Børvik, Simulation of ductile crack propagation in dual phase steel, International Journal of Fracture, 180(1), 2013, 1-22.
[35] H.M. Sedighi, Size-dependent dynamic pull-in instability of vibrating electrically actuated microbeams based on the strain gradient elasticity theory, Acta Astronautica, 95, 2014, 11-23.
[36] H.M. Sedighi, The influence of small scale on the pull-in behavior of nonlocal nanobridges considering surface effect, Casimir and Van der Waals attractions, International Journal of Applied Mechanics, 6(3), 2014, 1450030.
[37] F. Ebrahimi, A. Rastgo, An analytical study on the free vibration of smart circular thin FGM plate based on classical plate theory, Thin-Walled Structures, 46(12), 2008, 1402-08.
[38] F. Ebrahimi, M.R. Barati, and A. Dabbagh, A nonlocal strain gradient theory for wave propagation analysis in temperature-dependent inhomogeneous nanoplates, International Journal of Engineering Sciences, 107, 2016, 169-82.
[39] F. Ebrahimi, and E. Salari, Thermo-mechanical vibration analysis of nonlocal temperature-dependent FG nanobeams with various boundary conditions, Composites Part B: Engineering, 78, 2015, 272-90.
[40] M. Morvaridi, G. Carta, and M. Brun, Platonic crystal with low-frequency locally-resonant spiral structures: wave trapping, transmission amplification, shielding and edge waves, Journal of the Mechanics and Physics of Solids, 121, 2018, 496-516.
[41] T. Ampatzidis, R.K. Leach, C.J. Tuck, and D. Chronopoulos, Band gap behaviour of optimal one-dimensional composite structures with an additive manufactured stiffener, Composites Part B: Engineering, 153, 2018, 26-35.
[42] Beli, J.R.F. Arruda, and M. Ruzzene, Wave propagation in elastic metamaterial beams and plates with interconnected resonators, International Journal of Solids and Structures, 139, 2018, 105-120.
[43] T. Ampatzidis, and D. Chronopoulos, Mid-frequency band gap performance of sandwich composites with unconventional core geometries, Composite Structures, 222, 2019, 110914.
[44] M. R. Barati, On wave propagation in nanoporous materials, International Journal of Engineering Sciences, 116, 2017, 1-11.
[45] Ebrahimi, and M. R. Barati, Scale-dependent effects on wave propagation in magnetically affected single/double-layered compositionally graded nanosize beams, Waves in Random and Complex Media, 28(2), 2018, 326-342.
[46] Ebrahimi, and M. R. Barati, Propagation of waves in nonlocal porous multi-phase nanocrystalline nanobeams under longitudinal magnetic field, Waves in Random and Complex Media, 2018, 1-20. DOI: 10.1080/17455030.2018.1506596
[47] Ebrahimi, and M. R. Barati, Vibration analysis of smart piezoelectrically actuated nanobeams subjected to magneto-electrical field in thermal environment, Journal of Vibration and Control, 24(3), 2018, 549-564.
[48] F. Ebrahimi, and M. R. Barati, Buckling analysis of nonlocal third-order shear deformable functionally graded piezoelectric nanobeams embedded in elastic medium, Journal of the Brazilian Society of Mechanical Sciences and Engineering, 39(3), 2017, 937-952.
[49] F. Ebrahimi, M.R. Barati, and A. Dabbagh, A nonlocal strain gradient theory for wave propagation analysis in temperature-dependent inhomogeneous nanoplates, International Journal of Engineering Sciences, 107, 2016, 169-182.
[50] F. Ebrahimi, and M. R. Barati, A nonlocal higher-order shear deformation beam theory for vibration analysis of size-dependent functionally graded nanobeams, Arabian Journal of Science and Engineering, 41(5), 2016, 1679-1690.
[51] F. Ebrahimi, and M. R. Barati, Wave propagation analysis of quasi-3D FG nanobeams in thermal environment based on nonlocal strain gradient theory, Applied Physics A, 122(9), 2016, 843.
[52] F. Ebrahimi, and M. R. Barati, Flexural wave propagation analysis of embedded S-FGM nanobeams under longitudinal magnetic field based on nonlocal strain gradient theory, Arabian Journal of Science and Engineering, 42(5), 2017, 1715-1726.
[53] F. Ebrahimi, M. R. Barati, and A. Dabbagh, Wave dispersion characteristics of axially loaded magneto-electro-elastic nanobeams, Applied Physics A, 122(11), 2016, 949.