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Stability and Error Analysis of Applied-Force Co-simulation Methods Using Mixed One-Step Integration Schemes

机译:混合一步集成方案应用力共仿扫描方法的稳定性及误差分析

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Co-simulation schemes are designed to couple subsystems during the integration process. Therefore, any complex or multi-physics system can be split into subsystems in its mathematical representation, and re-coupled using a co-simulation scheme. Dealing separately with each subsystem, its own characteristics and specifically its own solver is the purpose of this decoupling/re-coupling mechanism. Before making a choice between all the existing solver-coupling schemes for a complex mechanical system, it is interesting to know which one is the most efficient. Therefore, this paper studies the performance of the Jacobi and GauB-Seidel methods using one-step integration schemes applied on a double harmonic oscillator. However, since most of the mechanical joints generate elastic forces, the study concerns applied-force schemes only.
机译:共仿真方案旨在在集成过程中耦合子系统。因此,任何复杂或多物理系统都可以分成其数学表示中的子系统,并使用共模方案重新耦合。与每个子系统分开处理,其自身的特性和特别是其自己的求解器是该解耦/重新耦合机制的目的。在复杂机械系统的所有现有求解器耦合方案之间进行选择之前,有趣的是知道哪一个最有效。因此,本文研究了Jacobi和Gab-Seidel方法的性能,使用在双谐波振荡器上施加的一步一体化方案进行了一种。然而,由于大多数机械接头产生弹性力,因此该研究仅涉及应用力方案。

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