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Vib. Control, 20, 606, 10.1177\u002F1077546312463752\nAkgöz, 2016, Bending analysis of embedded carbon nanotubes resting on an elastic foundation using strain gradient theory, Acta Astronaut., 119, 1, 10.1016\u002Fj.actaastro.2015.10.021\nAydogdu, 2007, Free vibration analysis of functionally graded beams with simply supported edges, Mater. Des., 28, 1651, 10.1016\u002Fj.matdes.2006.02.007\nBen-Oumrane, 2009, A theoretical analysis of flexional bending of Al\u002FAl2O3 S-FGM thick beams, Computat. Mater. Sci., 44, 1344, 10.1016\u002Fj.commatsci.2008.09.001\nBirman, 2002, On the choice of shear correction factor in sandwich structures, J. Sandw. Struct. Mater., 4, 83, 10.1177\u002F1099636202004001180\nChakrabarti, 2011, A new FE model based on higher order zigzag theory for the analysis of laminated sandwich beam with soft core, Compos. 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Engrg., 198, 2911, 10.1016\u002Fj.cma.2009.04.011\nTornabene, 2013, FGM and laminated doubly-curved and degenerate shells resting on nonlinear elastic foundations: a GDQ solution for static analysis with a posteriori stress and strain recovery, J. Indian Inst. Sci., 93, 635\nTornabene, 2013, FGM and laminated doubly-curved and degenerate shells resting on nonlinear elastic foundations: a GDQ solution for static analysis with a posteriori stress and strain recovery, J. Indian Inst. Sci., 93, 635\nTornabene, 2011, FGM and laminated doubly curved shells and panels of revolution with a free-form meridian: a 2-D GDQ solution for free vibrations, Int. J. Mech. Sci., 53, 446, 10.1016\u002Fj.ijmecsci.2011.03.007\nTornabene, 2015, Stress and strain recovery for functionally graded free-form and doubly-curved sandwich shells using higher-order equivalent single layer theory, Compos. 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Sci., 243, 251, 10.1098\u002Frsta.1951.0004\nTreloar, 1944, Stress-strain data for vulcanized rubber under various types of deformation, Rubber Chem. Technol., 17, 813, 10.5254\u002F1.3546701\nTreloar, 1975\nUpadhyay, 2019, Thermodynamics-based stability criteria for constitutive equations of isotropic hyperelastic solids, J. Mech. Phys. Solid., 124, 115, 10.1016\u002Fj.jmps.2018.09.038\nUpadhyay, 2020, Hyperelastic constitutive modeling of hydrogels based on primary deformation modes and validation under 3D stress states, Int. J. Eng. Sci., 103314, 154\nUpadhyay, 2020, Visco-hyperelastic constitutive modeling of strain rate sensitive soft materials, J. Mech. Phys. Solid., 135, 103777, 10.1016\u002Fj.jmps.2019.103777\nXiang, 2018, A general constitutive model of soft elastomers, J. Mech. Phys. Solid., 117, 110, 10.1016\u002Fj.jmps.2018.04.016\nYeoh, 1993, Some forms of the strain energy function for rubber, Rubber Chem. 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Sci., 3, 113\nGrekov, 1989, Effective properties of a transversely isotropic piezocomposite with cylindrical inclusions, Ferroelectrics, 99, 115, 10.1080\u002F00150198908221444\nGrigolyuk, 1970\nHill, 1964, Theory of mechanical properties of fiber-strengthened materials: I. Elastic behaviour, J. Mech. Phys. Solids, 12, 199, 10.1016\u002F0022-5096(64)90019-5\nHori, 1998, Universal bounds for effective piezoelectric moduli, Mech. Mater., 30, 1, 10.1016\u002FS0167-6636(98)00029-5\nHori, 1999, On two micromechanics theories for determining micro–macro relations in heterogeneous solids, Mech. Mater., 31, 667, 10.1016\u002FS0167-6636(99)00020-4\nIkeda, 1990\nJanas, 1995, Overview of fine-scale piezoelectric ceramic\u002Fpolymer composite processing, J. Am. Ceram. Soc., 78, 2945, 10.1111\u002Fj.1151-2916.1995.tb09068.x\nMilgrom, 1989, Linear response of two-phase composites with cross moduli: Exact universal relations, Phys. Rev. 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