人工神经网络
灵敏度(控制系统)
流量(数学)
还原(数学)
加权
算法
级联
领域(数学)
边界(拓扑)
人工智能
计算机科学
一般化
物理
特征(语言学)
涡轮机
机器学习
动态模态分解
激活函数
功能(生物学)
数据缩减
基函数
a计权
模式识别(心理学)
径向基函数
降维
拓扑(电路)
物理系统
作者
Yun Jin,Yunfeng Qu,Shaopeng Lu,Xing Cui,Hongmei Jiang,Shiyan Ma
摘要
A self-adaptive loss physics-informed neural network (SAL-PINN) method is proposed to address the challenges of limited generalization capability exhibited by purely data-driven neural networks under sparse data conditions and the insufficient accuracy of standard physics-informed neural networks in capturing complex flow details. This method enables high-fidelity reconstruction of the plane turbine cascade flow field with limited measurement points. By incorporating a dynamic weight balancing mechanism, SAL-PINN adaptively adjusts the loss function weights for regions characterized by different numerical scales within the flow field, thereby facilitating targeted reinforcement learning for critical regions. This approach yields excellent performance in predicting both global flow structures and local flow details. The results demonstrate that under sparse data conditions, SAL-PINN achieves a further reduction in prediction errors for key physical quantities across the entire field by approximately 1.5%–2.0% compared to the standard physics-informed neural networks. In boundary regions with complex flows, the error reduction is even more pronounced, reaching 12.0%–25.4%. This study also systematically evaluates the models' sensitivity to data volume, revealing that the incorporation of physical information significantly reduces their dependence on data, while the adaptive weighting mechanism further diminishes this sensitivity. This work provides an effective solution for achieving high-accuracy flow field reconstruction with minimal data, offering significant potential for engineering applications, particularly in scenarios where experimental measurements are high-cost.
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