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DILATATIONAL SPHERICAL WAVE PROPAGATIONS OF MULTIPLE ENERGY SOURCES IN VISCOUS FLUID-SATURATED ELASTIC POROUS MEDIA

机译:粘性流体饱和弹性多孔介质中多能源的扩张球形波传播

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Biot developed a representative model for the propagation of stress waves in a porous elastic solid containing a compressible viscous fluid, which is the fundamental theory about wave propagation in porous media. The solution proposed in that work has the same form under the model with or without fluid viscosity, though it is conflicted with the energy dissipation when the viscosity of flow is involved. In this study, the solution under the viscosity model has been modified with the exponential time dissipation term introduced to different forms under light and heavy viscosity, which complies with Biot's oscillation form when there is no damping caused by fluid viscosity, and makes more sense as less oscillatory when the viscosity becomes large, as the energy will be dissipated in that case.
机译:Biot开发了一种用于在含有可压缩粘性流体的多孔弹性固体中的应力波传播的代表性模型,这是多孔介质中波传播的基本理论。在该工作中提出的解决方案在具有或不具有流体粘度的模型下具有相同的形式,尽管当涉及流动粘度时,它在能量耗散时被冲突。在这项研究中,粘度模型下的溶液已经用指数时间散流术语进行了修改,其在光和重粘度下引入不同形式的指数耗散术语,当没有流体粘度引起的阻尼时,符合BIOS的振荡形式,并且更有意义当粘度变大时,当粘度变大时,随着能量在这种情况下会消散时。

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