将机器学习本地预测与计算流体力学求解器相结合,加速瞬态浮力烟羽模拟

Clément Caron, Philippe Lauret, Alain Bastide
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引用次数: 0

摘要

数据驱动方法在加速固有的昂贵的计算流体动力学(CFD)求解器方面具有相当大的潜力。然而,纯粹的机器学习代用模型在确保物理一致性和扩大规模以解决实际问题方面面临挑战。本研究提出了一种多功能、可扩展的混合方法,将 CFD 和机器学习相结合,在不影响精度的情况下加速长期不可压缩流体流动模拟。使用各种二维瞬态浮力羽流的模拟数据对神经网络进行离线训练。目的是利用局部特征来预测可比情景下压力场的时间变化。压力估计值被用作初始值,以加速压力-速度耦合过程。结果表明,求解泊松方程的初始猜测平均提高了 94%。第一压力校正器的加速度平均达到 3 倍,具体取决于所采用的迭代求解器。我们的工作揭示了单元级机器学习估计可以提高 CFD 线性迭代求解器的效率,同时保持精度。虽然该方法在更复杂情况下的可扩展性还有待验证,但这项研究强调了针对特定领域的混合求解器在 CFD 领域的前瞻性价值。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Coupling Machine Learning Local Predictions with a Computational Fluid Dynamics Solver to Accelerate Transient Buoyant Plume Simulations
Data-driven methods demonstrate considerable potential for accelerating the inherently expensive computational fluid dynamics (CFD) solvers. Nevertheless, pure machine-learning surrogate models face challenges in ensuring physical consistency and scaling up to address real-world problems. This study presents a versatile and scalable hybrid methodology, combining CFD and machine learning, to accelerate long-term incompressible fluid flow simulations without compromising accuracy. A neural network was trained offline using simulated data of various two-dimensional transient buoyant plume flows. The objective was to leverage local features to predict the temporal changes in the pressure field in comparable scenarios. Due to cell-level predictions, the methodology was successfully applied to diverse geometries without additional training. Pressure estimates were employed as initial values to accelerate the pressure-velocity coupling procedure. The results demonstrated an average improvement of 94% in the initial guess for solving the Poisson equation. The first pressure corrector acceleration reached a mean factor of 3, depending on the iterative solver employed. Our work reveals that machine learning estimates at the cell level can enhance the efficiency of CFD iterative linear solvers while maintaining accuracy. Although the scalability of the methodology to more complex cases has yet to be demonstrated, this study underscores the prospective value of domain-specific hybrid solvers for CFD.
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