Vikas Sharma^1,2, Praveen Ailawalia³This email address is being protected from spambots. You need JavaScript enabled to view it., Sunit Kumar³

¹ IKG Punjab Technical University, Kapurthala, Punjab-India

²Department of Applied Sciences, Chandigarh Group of Colleges, Landran, Mohali-Punjab, INDIA

³Department of Mathematics, University Institute of Sciences, Chandigarh University, Gharuan-Mohali, Punjab, INDIA

1. [1] A. C. Eringen, (1984) “Plane waves in nonlocal micropolar elasticity" International Journal of Engineering Science 22(8-10): 1113–1121.
2. [2] A. C. Eringen and J. Wegner, (2003) “Nonlocal continuum field theories" Applied Mechanics Review 56(2): B20–B12.
3. [3] A. Khurana and S. K. Tomar, (2013) “Reflection of plane longitudinal waves from the stress-free boundary of a nonlocal micropolar solid half-space" Journal of Mechanics of Materials and Structures 8(1): 95–107.
4. [4] N. Sarkar and S. K. Tomar, (2019) “Plane waves in nonlocal thermoelastic solid with voids" Journal of Thermal Stresses 42(5): 580–606.
5. [5] B. Singh, (2021) “Rayleigh-type surface waves in a nonlocal thermoelastic solid half-space with void" Waves in Random Complex Media 31(9): 2103–2114.
6. [6] N. Sarkar, S. De, and N. Sarkar, (2019) “Waves in nonlocal thermoelastic solids of type II" Journal of Thermal Stresses 42(9): 1153–1170.
7. [7] S. Biswas, (2020) “Fundamental solution of steady oscillations equations in nonlocal thermoelastic medium with voids" Journal of Thermal Stresses 43(3): 284–304.
8. [8] S. Mondal and N. Sarkar, (2019) “Waves in dual-phaselag thermoelastic materials with voids based on Eringen’s nonlocal elasticity" Journal of Thermal Stresses 42(8): 1035–1050.
9. [9] N. Das, S. De, and N. Sarkar, (2020) “Reflection of plane waves in generalized thermoelasticity of type III with nonlocal effect" Mathematical Methods in the Applied Sciences 43(3): 1313–1336.
10. [10] P. Lata, (2018) “Effect of energy dissipation on plane waves in sandwiched layered thermoelastic medium" Steel and Composite Structures 27(4): 439–451.
11. [11] P. Lata and I. Kaur, (2019) “Plane wave propagation in transversely isotropic magneto-thermoelastic rotating medium with fractional order generalized heat transfer" Structural Monitoring and Maintenance-an International Journal 6(3): 191–218.
12. [12] P. Lata and S. Singh, (2022) “Plane wave propagation in a nonlocal magneto-thermoelastic solid with two temperature and Hall current" Waves in Random and Complex Media 32(4): 1820–1846.
13. [13] A. Szekeres, (2000) “Analogy between heat and moisture:Thermo-hygro-mechanical tailoring of composites by taking into account the second sound phenomenon" Computers and Structures 73(3): 145–152.
14. [14] C. T. Davie, C. J. Pearce, and N. Bi´cani´c, (2012) “Crosscoupled heat and moisture transport: part1-theory" Journal of Thermal Stresses 35(1-3): 248–268.
15. [15] T. Gasch, R. Malm, and A. Ansell, (2016) “A coupled hygro-thermo-mechanical model for concrete subjected to variable environmental condition" International Journal of Solids Structures 91: 143–156.
16. [16] A. Szekers and B. J. Engel, (2000) “Coupling of generalized heat and moisture transfer" Periodica Polytechnica Mechanical Engineering 44(1): 161–170.
17. [17] G. M, J. F, M. J, and A. Vautrin, (2007) “Transient and cyclical hygrothermoelastic stress in laminated composite plates modelling and experimental assessment" Mechanics of Materials 39(8): 729–745.
18. [18] G. D and P. F, (2003) “Modelling of hygro-thermal behavior of concrete at high temperature with thermochemical and mechanical material degradation and Engineering" Computer methods in Applied Mechanics 192: 1731–1771.
19. [19] S. Raja, (2004) “Influence of active stiffening on the dynamic behavior of piezo-hygro-thermo-elastic composite plates and shells" Journal of Sound and Vibration 278(1-2): 257–283.
20. [20] A. J and W. T. O, (2000) “A coupled micromacromechanical analysis of hygrothermoelastic composites" International Journal of Solids and Structures 37(30): 4149–4179.
21. [21] R. V. V. S and S. P. K, (2004) “Dynamic response of multidirectional composites in hygrothermal environments" Composite Structures 64(3-4): 329–338.
22. [22] S. Vlase, C. Nastac, M. Marin, and M. Mihalcica, (2017) “A Method For The Study Of The Vibration Of Mechanical Bars Systems With Symmetries" Acta Technica Napocensis Series Applied Mathematics, Mechanics and Engineering 60(4): 539–544.
23. [23] S. M. Hosseini, J. Sladek, and V. Sladek, (2013) “Application of meshless local integral equations to twodimensional analysis of coupled non-Fick diffusionelasticity" Engineering Analysis with Boundary Elements 37(3): 603–615.
24. [24] A. Montanaro, (1999) “On singular surfaces in isotropic linear thermoelasticity with initial stress" The Journal of the Acoustical Society of America 106(3): 1586–1588.
25. [25] P. Ailawalia, D. Gupta, and V. Sharma, (2022) “Surface waves in hygrothermoelastic half-space with hydrostatic initial stress" Mechanics of Advanced Materials and Structures 29(16): 2380–2389.
26. [26] W. J. Chang and C. I. Weng, (2000) “An analytical solution to coupled heat and moisture diffusion transfer in porous materials" International Journal of Heat and Mass Transfer 43(19): 3621–3632.
27. [27] Y. C. Yang, C. Shao-Shu, L. Haw-Long, and L. ShuLin, (2006) “Hybrid numerical method applied to transient hygrothermal analysis in an annular cylinder" International communications in Heat and Mass Transfer 33(1): 102–111.