Abstract
We introduce a new conserved quantity, Normalized Energy Density (NED), alternative to the conventional definition of energy for a layered structure in a 2D SH problem. NED is defined by the average of power of a half transfer function multiplied by the impedance, and the conservation across the material interface is analytically proved for a two-layered case. For three, four, and ten-layered cases, the conservation is examined by applying the Monte Carlo simulation method, and then NED is supposed to be conserved through the layers. © 2011 Elsevier B.V.
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Goto, H., Sawada, S., & Hirai, T. (2011). Conserved quantity of elastic waves in multi-layered media: 2D SH case - Normalized Energy Density. Wave Motion, 48(7), 603–613. https://doi.org/10.1016/j.wavemoti.2011.04.011
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