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Computational modeling and analysis of flow‑induced vibration of an elastic splitter plate using a sharp‑interface immersed boundary method

机译:尖锐界面浸入边界法计算弹性隔板的流动引起的振动的建模和分析

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摘要

We present the development and benchmarking of an in-house fluid-structure interaction (FSI) solver. An implicit partitioned approach is utilized to couple a sharp-interface immersed boundary method-based flow solver and a finite-element method-based structural solver. In the present work, the coupling is accelerated using a dynamic under-relaxation scheme. The revised coupling is around two to three times faster and numerically stable, as compared to the one that uses a constant under-relaxation parameter. The solver is validated against two FSI benchmarks in which a thin, finite thickness, elastic splitter plate is attached to the lee side of a circular or square rigid cylinder, subjected to laminar flow. In these two-dimensional benchmarks, the flow induces a wave-like deformation in the plate, and it attains a periodic self-sustained oscillation. We employ the FSI solver to analyze the flow-induced vibration (FIV) of the plate in a uniform laminar free-stream flow for a wide range of mass ratio and bending stiffness at Reynolds number (Re) of 100, based on the diameter of the cylinder. At the given Re, two-dimensional numerical simulations show that the FIV of the plate effectively depends only on the mass ratio and bending stiffness. The largest displacement of the plate vibration is found to occur in the lock-in region, where the vortex shedding frequency of the coupled fluid-structure system is close to the natural frequency of the splitter plate. We briefly discuss wake structures and phase plots for different cases of mass ratio and bending stiffness.
机译:我们介绍了内部流固耦合(FSI)求解器的开发和基准测试。隐式分区方法被用来耦合基于锐化界面浸入边界方法的流求解器和基于有限元方法的结构求解器。在当前的工作中,使用动态欠松弛方案来加速耦合。与使用恒定的欠松弛参数的耦合器相比,修改后的耦合器的速度快两倍至三倍,并且在数值上稳定。该求解器已经过两个FSI基准测试的验证,在该基准中,薄薄,有限厚度的弹性隔板固定在圆形或方形刚性圆柱的背风侧,并经受层流。在这些二维基准中,流动在板中引起波状变形,并获得周期性的自持振动。我们使用FSI求解器,根据雷诺数(Reynolds)的直径,分析板在均匀层流自由流中的流致振动(FIV),以确保在雷诺数(Re)为100的宽质量比和弯曲刚度范围内圆柱体。在给定的Re下,二维数值模拟表明,板的FIV有效地仅取决于质量比和弯曲刚度。发现板振动的最大位移发生在锁定区域,在该区域中,耦合的流体结构系统的涡旋脱落频率接近分流板的固有频率。我们简要讨论了质量比和弯曲刚度不同情况下的尾流结构和相图。

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