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Rotary oscillation of a composite sphere in a concentric spherical cavity using slip and stress jump conditions

机译:使用滑移和应力跳跃条件的复合球在同心球腔中的旋转振荡

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摘要

The rotary oscillation of a composite sphere, consisting of a solid core surrounded by a porous shell, in an incompressible viscous fluid bounded by a concentric spherical cavity is investigated using the Brinkman model. The stress jump condition is applied on the porous-fluid interface and the slip boundary condition is proposed on the surface of the spherical cavity. The couple exerted by the fluid on the porous surface is obtained analytically and its imaginary and real coefficients are represented graphically. The effects of slip parameter, permeability coefficient, stress jump coefficient and effective viscosity ratio on the torque are discussed and special cases are deduced.
机译:使用Brinkman模型研究了在由同心球腔界定的不可压缩粘性流体中,由被多孔壳包围的实心核组成的复合球体的旋转振动。在多孔流体界面上施加应力跳跃条件,并在球形腔表面上提出滑动边界条件。通过分析获得由流体施加在多孔表面上的耦合,并用图形表示其虚系数和实系数。讨论了滑移参数,磁导率系数,应力跳跃系数和有效粘度比对转矩的影响,并推导了特殊情况。

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