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An artificial viscosity augmented physics-informed neural network for incompressible flow
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作者 yichuan he Zhicheng WANG +2 位作者 Hui XIANG Xiaomo JIANG Dawei TANG 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI CSCD 2023年第7期1101-1110,共10页
Physics-informed neural networks(PINNs)are proved methods that are effective in solving some strongly nonlinear partial differential equations(PDEs),e.g.,Navier-Stokes equations,with a small amount of boundary or inte... Physics-informed neural networks(PINNs)are proved methods that are effective in solving some strongly nonlinear partial differential equations(PDEs),e.g.,Navier-Stokes equations,with a small amount of boundary or interior data.However,the feasibility of applying PINNs to the flow at moderate or high Reynolds numbers has rarely been reported.The present paper proposes an artificial viscosity(AV)-based PINN for solving the forward and inverse flow problems.Specifically,the AV used in PINNs is inspired by the entropy viscosity method developed in conventional computational fluid dynamics(CFD)to stabilize the simulation of flow at high Reynolds numbers.The newly developed PINN is used to solve the forward problem of the two-dimensional steady cavity flow at Re=1000 and the inverse problem derived from two-dimensional film boiling.The results show that the AV augmented PINN can solve both problems with good accuracy and substantially reduce the inference errors in the forward problem. 展开更多
关键词 physics-informed neural network(PINN) artificial viscosity(AV) cavity driven flow high Reynolds number
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