[1] Kant T, Swaminathan K (2000) Estimation of transverse/interlaminar stresses in laminated composites – a selective review and survey of current developments. Compos Struct 49: 65-75.
[2] Dafedar JB, Desai YM, Mufti AA (2003) Stability of sandwich plates by mixed, higher-order analytical formulation. Int J Solids Struct 40: 4501-17.
[3] Malekzadeh K, Khalili MR, Mittal RK (2005) Local and global damped vibrations of plates with a viscoelastic soft flexible core: An improved high-order approach. J Sandwich Struct Mater 7: 431-456.
[4] Carrera E, Brischetto S (2009) A survey with numerical assessment of classical and refined theories for the analysis of sandwich plates. Appl Mech Rev 62: 1-17.
[5] Brischetto S, Carrera E, Demasi L (2009) Improved bending analysis of sandwich plates using a zig-zag function. Compos Struct 89: 408-415.
[6] Botshekanan Dehkordi M, Cinefra M, Khalilia SMR, Carrera E (2013) Mixed LW/ESL models for the analysis of sandwich plates with composite faces. Composite Structures 98: 330-339
[7] Li X, Liu D (1997) Generalized laminate theories based on double superposition hypothesis. Int J Numer Meth Eng 40(7): 1197-1212.
[8] Shariyat M (2010) Non-linear dynamic thermo-mechanical buckling analysis of the imperfect sandwich plates based on a generalized three-dimensional high-order global–local plate theory. Compos Struct 92(1): 72-85.
[9] Chakrabarti A, Chalak H, Iqbal MA, Sheikh AH (2011) A new FE model based on higher order zigzag theory for the analysis of laminated sandwich beam with soft core. Compos Struct 93: 271-279.
[10] Demasi L (2012) Partially zig-zag advanced higher order shear deformation theories based on the generalized unified formulation. Finite Elem Ana Des 56: 20-31.
[11] Rahmani O, Khalili SMR, Thomsen OT (2012) A high-order theory for the analysis of circular cylindrical composite sandwich shells with transversely compliant core subjected to external loads. Compos Struct 94(7): 2129-2142.
[12] Grover N, Maiti DK, Singh BN (2013) A new inverse hyperbolic shear deformation theory for static and buckling analysis of laminated composite and sandwich plates. Compos Struct 95: 667-675.
[13] Kapuria S, Nath JK (2013) On the accuracy of recent global–local theories for bending and vibration of laminated plates. Compos Struct 95: 163-172.
[14] Khandelwal RP, Chakrabarti A, Bhargava P (2013) A new C0 2D FE model based on improved higher order zigzag theory for analysis of soft core sandwich plate. Int J Appl Mech 18(2): 395-423.
[15] Lezgy-Nazargah M (2017) Assessment of refined high-order global–local theory for progressive failure analysis of laminated composite beams. Acta Mechanica 228(5): 1923-1940.
[16] Lezgy-Nazargah M, Shariyat M, Beheshti-Aval SB (2011) A refined high-order global-local theory for finite element bending and vibration analyses of laminated composite beams. Acta Mechanica 217(3-4): 219-242.
[17] Lezgy-Nazargah M, Beheshti-Aval SB, Shariyat M (2011) A refined mixed global–local finite element model for bending analysis of multi-layered rectangular composite beams with small widths. Thin Wall Struct 49(2): 351-362.
[18] Pandit MK, Sheikhb AH, Singhc BN (2008) An improved higher order zigzag theory for the static analysis of laminated sandwich plate with soft core. Finite Elem Anal Des 44: 602-610.
)