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首页> 外文期刊>Mathematical models and methods in applied sciences >A stabilized ALE method for computational fluid-structure interaction analysis of passive morphing in turbomachinery
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A stabilized ALE method for computational fluid-structure interaction analysis of passive morphing in turbomachinery

机译:涡轮机械型无源形态的计算流体结构相互作用分析的稳定ALE方法

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Computational fluid-structure interaction (FSI) and flow analysis now have a significant role in design and performance evaluation of turbomachinery systems, such as wind turbines, fans, and turbochargers. With increasing scope and fidelity, computational analysis can help improve the design and performance. For example, it can help add a passive morphing attachment (MA) to the blades of an axial fan for the purpose of controlling the blade load and section stall. We present a stabilized Arbitrary Lagrangian-Eulerian (ALE) method for computational FSI analysis of passive morphing in turbomachinery. The main components of the method are the Streamline-Upwind/Petrov-Galerkin (SUPG) and Pressure-Stabilizing/Petrov-Galerkin (PSPG) stabilizations in the ALE framework, mesh moving with Jacobian-based stiffening, and block-iterative FSI coupling. The turbulent-flow nature of the analysis is handled with a Reynolds-Averaged Navier-Stokes (RANS) model and SUPG/PSPG stabilization, supplemented with the "DRDJ" stabilization. As the structure moves, the fluid mechanics mesh moves with the Jacobian-based stiffening method, which reduces the deformation of the smaller elements placed near the solid surfaces. The FSI coupling between the blocks of the fully-discretized equation system representing the fluid mechanics, structural mechanics, and mesh moving equations is handled with the block-iterative coupling method. We present two-dimensional (2D) and three-dimensional (3D) computational FSI studies for an MA added to an axial-fan blade. The results from the 2D study are used in determining the spanwise length of the MA in the 3D study.
机译:计算流体结构相互作用(FSI)和流量分析现在在涡轮机械系统的设计和性能评估中具有重要作用,例如风力涡轮机,风扇和涡轮增压器。随着范围和保真度的增加,计算分析可以帮助改善设计和性能。例如,为了控制叶片载荷和截面,它可以帮助将被动变形附件(MA)添加到轴向风扇的叶片上。我们展示了一种稳定的任意拉格朗日 - 欧拉(ALE)方法,用于在涡轮机械中进行无源形态的计算FSI分析。该方法的主要组成部分是SteSle-Upwind / Petrov-Galerkin(SUPG)和压力稳定/ PETROV-GALERKIN(PSPG)稳定在ALE框架中,用基于雅匹碧的加强和块迭代FSI耦合来移动。分析的湍流流动性与雷诺平均的Navier-Stokes(RAN)模型和SUPG / PSPG稳定化处理,补充有“DRDJ”稳定化。随着结构的移动,流体力学网与基于雅可碧的加强方法移动,这减小了放置在固体表面附近的较小元件的变形。用块迭代耦合方法处理所代表流体力学,结构力学和网格移动方程的完全离散式等式系统的块之间的FSI耦合。我们为添加到轴向风扇刀片的MA提供二维(2D)和三维(3D)计算FSI研究。 2D研究的结果用于确定3D研究中MA的翼展长度。

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