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Least-squares finite element formulation for fluid-structure interaction.

机译:用于流固耦合的最小二乘有限元公式。

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Fluid-structure interaction problems prove difficult due to the coupling between fluid and solid behavior. Typically, different theoretical formulations and numerical methods are used to solve fluid and structural problems separately. The least-squares finite element method is capable of accurately solving both fluid and structural problems. This capability allows for a simultaneously coupled fluid structure interaction formulation using a single variational approach to solve complex and nonlinear aeroelasticity problems. The least-squares finite element method was compared to commonly used methods for both structures and fluids individually. The fluid analysis was compared to finite volume methods and the structural analysis type compared to traditional Weak Galerkin finite element methods. The simultaneous solution method was then applied to aeroelasticity problems with a known solution. Achieving these results required unique iterative methods to balance each domain's or differential equation's weighting factor within the simultaneous solution scheme. The scheme required more computational time but it did provide the first hands-off method capable of solving complex fluid-structure interaction problems using a simultaneous least-squares formulation. A sequential scheme was also examined for coupled problems.
机译:由于流体和固体行为之间的耦合,流固耦合问题证明是困难的。通常,使用不同的理论公式和数值方法分别解决流体和结构问题。最小二乘有限元方法能够准确地解决流体和结构问题。此功能允许使用单个变体方法同时耦合流体结构相互作用公式化,以解决复杂和非线性的空气弹性问题。将最小二乘有限元方法与分别用于结构和流体的常用方法进行了比较。将流体分析与有限体积方法进行了比较,并将结构分析类型与传统的Weak Galerkin有限元方法进行了比较。然后将联立求解方法应用于已知解决方案的空气弹性问题。要获得这些结果,需要采用独特的迭代方法来平衡联立解决方案中每个域或微分方程的加权因子。该方案需要更多的计算时间,但确实提供了第一个无需手动操作的方法,该方法可以使用同时最小二乘公式解决复杂的流体-结构相互作用问题。还研究了一种顺序方案来解决耦合问题。

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