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Implicit and explicit higher order time integration schemes for structural dynamics and fluid-structure interaction computations

机译:用于结构动力学和流固耦合计算的隐式和显式高阶时间积分方案

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In this paper higher order time integration schemes are applied to structural dynamics and fluid-structure interaction (FSI) simulations. So far only second order accurate time integration schemes have been successfully applied to fluid-structure interaction simulations. For equal accuracy the higher order time integration schemes can require less computational work then a lower order method, leading to a higher computational efficiency. In the partitioned FSI simulations on a one-dimensional piston test problem, a mixed implicit/explicit (IMEX) time integration scheme is employed: the implicit scheme is used to integrate the fluid and structural dynamics, whereas an explicit Runge- Kutta scheme integrates the coupling terms. The resulting IMEX scheme retains the order of the implicit and explicit schemes. In the IMEX scheme considered, the implicit scheme consists of an explicit first stage, singly diagonally implicit Runge-Kutta (ESDIRK) scheme, which is a multi-stage, L-stable scheme. Since, the ESDIRK scheme has not been previously applied to structural dynamics, it is used to integrate a number of simple structural dynamics problems to investigate the performance of the scheme. The ESDIRK scheme allows a direct and efficient integration of the cases considered.
机译:本文将高阶时间积分方案应用于结构动力学和流固耦合(FSI)模拟。到目前为止,只有二阶精确时间积分方案已成功地应用于流固耦合模拟。对于同等精度,高阶时间积分方案可能需要比低阶方法更少的计算工作,从而导致更高的计算效率。在针对一维活塞测试问题的分区FSI模拟中,采用了混合的隐式/显式(IMEX)时间积分方案:隐式方案用于集成流体和结构动力学,而显式Runge-Kutta方案用于集成流体动力学和结构动力学。耦合项。所得的IMEX方案保留了隐式和显式方案的顺序。在考虑的IMEX方案中,隐式方案由一个显式的第一阶段组成,即单对角隐式Runge-Kutta(ESDIRK)方案,它是一个多级L稳定方案。由于ESDIRK方案以前尚未应用于结构动力学,因此它用于集成许多简单的结构动力学问题以研究该方案的性能。 ESDIRK方案可以直接有效地整合所考虑的案例。

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