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Control of Convergence in Convective Flow Simulations Using a Fuzzy Rule Set That Stabilizes Iterative Oscillations

机译:使用模糊规则集来控制对流流量模拟的收敛,稳定迭代振荡

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Under-relaxation in an iterative CFD solver is guided by fuzzy logic in order to achieve automatic convergence with minimum CPU time. The fuzzy logic set of rules determines the near-optimal relaxation factor during the execution of the code, based on information from a Fourier transform of a set of characteristic values. The control algorithm was tested on four benchmark problems: buoyancy driven flow in a square cavity, lid driven flow in a square enclosure, mixed convection over a backward facing step and Dean flow. The incompressible Newtonian conservation equations are solved by the SIMPLER algorithm with simple substitution. The relaxation factors for u and v velocities and temperatures are adjusted on each iteration using the fuzzy logic algorithm. Close to optimal convergence is achieved in each of the benchmark cases with nearly minimal number of iterations and CPU time.
机译:迭代CFD求解器的欠松由模糊逻辑引导,以实现具有最小CPU时间的自动收敛。基于来自一组特征值的傅里叶变换的信息,模糊逻辑规则集确定了代码的执行期间的近最佳松弛因子。在四个基准问题上测试了控制算法:浮力驱动在方形腔内,在方形外壳中的盖子驱动流动,在落后的步骤和Dean流中混合对流。通过简单的替换,通过更简单的算法解决了不可压缩的牛顿保护方程。使用模糊逻辑算法在每次迭代时调整U和V速度和温度的松弛因素。在每个基准案例中实现接近最佳收敛,具有几乎最小的迭代和CPU时间。

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