Zeeshan Alam , Prabhat Kaushik , Atul Kumar Sharma , Bin Wu , Weiqiu Chen
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引用次数: 0
Abstract
In this paper, we present a theoretical modeling framework to investigate the influence of the nonlinear finite magneto-deformation on the propagation of shear horizontal (SH) waves at oblique angles in periodic hard-magnetic soft laminates. The equations governing the finite magneto-deformation and superimposed incremental SH waves are derived using the nonlinear field theory of hard-magnetic soft materials and its incremental magneto-elasticity theory. The constitutive response of the hard-magnetic soft laminate phases is described using an incompressible hyperelastic Gent model in conjunction with the ideal hard-magnetic soft material model. The Finite Element Method, along with Bloch–Floquet periodic boundary conditions, is utilized to solve the incremental SH wave equations. The numerical results demonstrate that the tunability of the SH wave bandgaps depends on various factors, including the applied external magnetic field, the direction of the remenant magnetization, the volume fractions of the laminate phases, and the incident angle of the SH wave. The numerical findings reported here are expected to provide a strong foundation for designing soft intelligent phononic structures with actively and remotely controlled tunable bandgaps.
期刊介绍:
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