利用非匹配界面离散法为可压缩流问题建立流固耦合模型:模拟飞机尾翼缓冲作用

IF 3.7 2区 工程技术 Q1 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Computational Mechanics Pub Date : 2024-02-01 DOI:10.1007/s00466-023-02436-2
Manoj R. Rajanna, Monu Jaiswal, Emily L. Johnson, Ning Liu, Artem Korobenko, Yuri Bazilevs, Jim Lua, Nam Phan, Ming-Chen Hsu
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引用次数: 0

摘要

许多航空航天应用涉及可压缩流动状态下的复杂多物理场,建模和分析都具有挑战性。流固耦合(FSI)模拟为有效研究这些复杂系统提供了一种可行的方法。本研究总结了针对可压缩流动的全耦合 FSI 公式。该公式是基于增强拉格朗日方法开发的,能够处理涉及非匹配流固界面离散的问题。流体采用稳定有限元法对可压缩流的 Navier-Stokes 方程进行建模,并与采用等几何基尔霍夫-洛夫壳的结构进行耦合。为了求解完全耦合的系统,采用了分块迭代法。为了证明该框架在工业规模应用建模方面的有效性,将 FSI 方法应用于 NASA 通用研究模型(CRM)飞机,根据规定的随时间变化的攻角进行飞机俯仰模拟,研究缓冲现象。
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Fluid–structure interaction modeling with nonmatching interface discretizations for compressible flow problems: simulating aircraft tail buffeting

Many aerospace applications involve complex multiphysics in compressible flow regimes that are challenging to model and analyze. Fluid–structure interaction (FSI) simulations offer a promising approach to effectively examine these complex systems. In this work, a fully coupled FSI formulation for compressible flows is summarized. The formulation is developed based on an augmented Lagrangian approach and is capable of handling problems that involve nonmatching fluid–structure interface discretizations. The fluid is modeled with a stabilized finite element method for the Navier–Stokes equations of compressible flows and is coupled to the structure formulated using isogeometric Kirchhoff–Love shells. To solve the fully coupled system, a block-iterative approach is used. To demonstrate the framework’s effectiveness for modeling industrial-scale applications, the FSI methodology is applied to the NASA Common Research Model (CRM) aircraft to study buffeting phenomena by performing an aircraft pitching simulation based on a prescribed time-dependent angle of attack.

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来源期刊
Computational Mechanics
Computational Mechanics 物理-力学
CiteScore
7.80
自引率
12.20%
发文量
122
审稿时长
3.4 months
期刊介绍: The journal reports original research of scholarly value in computational engineering and sciences. It focuses on areas that involve and enrich the application of mechanics, mathematics and numerical methods. It covers new methods and computationally-challenging technologies. Areas covered include method development in solid, fluid mechanics and materials simulations with application to biomechanics and mechanics in medicine, multiphysics, fracture mechanics, multiscale mechanics, particle and meshfree methods. Additionally, manuscripts including simulation and method development of synthesis of material systems are encouraged. Manuscripts reporting results obtained with established methods, unless they involve challenging computations, and manuscripts that report computations using commercial software packages are not encouraged.
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