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DRBEM formulation for transient Stokes flow with slip boundary condition

机译:具有滑移边界条件的瞬态斯托克斯流的DRBEM公式

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摘要

In this study, the effect of linear and nonlinear slip boundary conditions on the flow of a slow viscous fluid is investigated numerically. The boundary integral representation of the transient Stokes equations is given in primitive variables form. The fundamental solution to the steady Stokes equations is employed in the boundary element method (BEM) formulation. The time derivative is taken to the boundary with the dual reciprocity method and approximated by the finite difference method (FDM) until a steady-state is achieved. It is assumed that the fluid is capable of slip, with the slip velocity expressed as a function of shear rate at the wall. In the numerical tests, the fluid is initially assumed to be stationary; at each time step, the velocity boundary conditions along the walls are updated as the shear forces vary with time.
机译:在本研究中,数值研究了线性和非线性滑移边界条件对慢粘性流体流动的影响。瞬态斯托克斯方程的边界积分表示形式是原始变量形式。边界元法(BEM)公式采用了稳态Stokes方程的基本解。时间对数采用对等互易方法求出边界,并通过有限差分法(FDM)进行近似,直到达到稳态为止。假设流体能够滑动,滑动速度表示为壁上剪切速率的函数。在数值测试中,流体最初被认为是静止的。在每个时间步长上,随着剪力随时间变化,沿壁的速度边界条件也会更新。

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