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Unsteady pressure In the annular flow between two concentric cylinders, one of which Is oscillating: Experiment and theory

机译:在两个同心圆柱之间的环形流动中的非定常压力,其中之一在振荡:实验和理论

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The first objective of this paper is to present a series of accurate experimental measurements of the unsteady pressure in the annulus between two concentric cylinders, the outer one of which executes a harmonic planar motion, either transverse translational or rocking motion about a hinge, with and without annular flow. The second objective is the solution of the unsteady Navier-Stokes and continuity equations for the same annular geometry under the same boundary conditions for an incompressible fluid in the laminar regime. The solutions are obtained with a three-time-level implicit integration method in a fixed computational domain by assuming small amplitudes of oscillation of the outer cylinder. A pseudo-time integration method with artificial compressibility is used to advance the solution between consecutive real time levels. The finite difference method is used for spatial discretization on a stretched staggered grid. The problem is reduced to a scalar tridiagonal system, solved by a decoupling procedure which is based on a factored Alternating Direction Implicit (ADI) scheme with lagged nonlinearities. The third objective is the comparison of the experimental results with the theoretical ones. This comparison shows that the two are in good agreement in the case of translational motion, and in excellent agreement in the case of rocking motion. The experimental and theoretical work presented in this paper is useful for fluid-structure interaction and flow-induced vibration analyses in such geometries.
机译:本文的第一个目的是提出一系列精确的实验测量值,以测量两个同心圆柱体之间的环空中的非定常压力,其中两个同心圆柱体执行谐波平面运动,即绕铰链的横向平移或摇摆运动,并带有和没有环形流动。第二个目标是在层流状态下不可压缩流体在相同边界条件下针对相同环形几何形状的非稳态Navier-Stokes和连续性方程的求解。通过假定外圆柱体的振荡幅度较小,可在固定的计算域中使用三级隐式积分方法获得解。具有人工可压缩性的伪时间积分方法用于在连续的实时水平之间进行求解。有限差分法用于拉伸交错网格上的空间离散化。该问题被简化为标量三对角线系统,通过解耦程序解决,该程序基于具有滞后非线性的因子交替方向隐式(ADI)方案。第三个目标是将实验结果与理论结果进行比较。这种比较表明,在平移运动的情况下,两者是很好的一致,在摇摆运动的情况下,是非常一致的。本文提出的实验和理论工作对于此类几何结构中的流固耦合和流动引起的振动分析很有用。

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