Litcius/Paper detail

Parametric model order reduction by machine learning for fluid–structure interaction analysis

Si-Hun Lee, Kijoo Jang, Sangmin Lee, Haeseong Cho, SangJoon Shin

2023Engineering With Computers22 citationsDOIOpen Access PDF

Abstract

Abstract An improved nonintrusive parametric model order reduction (pMOR) approach is proposed for the flow field interpolation regarding fluid–structure interaction (FSI) objects. Flow field computation using computational fluid dynamics (CFD) requires excessive computational time and memory. Nonintrusive and data-driven MOR schemes have been proposed to overcome such limitations. The present methodology is implemented by both proper orthogonal decomposition (POD) and a modified Nouveau variational autoencoder (mNVAE). POD attempts to reduce the number of degrees of freedom (DOFs) on the precomputed series of the full-order model parametric result. The reduced DOF yields parametrically independent reduced bases and dependent coefficients. Then, mNVAE is employed for the interpolation of POD coefficients, which will be combined with POD modes for parametrically interpolated flow field generation. The present approach is assessed on the benchmark problem of a two-dimensional plunging airfoil and the highly nonlinear FSI phenomenon of the limit cycle oscillation. The comparison was executed against other POD-based generative neural network approaches. The proposed methodology demonstrates applicability on highly nonlinear FSI objects with improved accuracy and efficiency.

Topics & Concepts

Interpolation (computer graphics)Computational fluid dynamicsModel order reductionReduction (mathematics)Parametric statisticsNonlinear systemAlgorithmComputer scienceField (mathematics)Flow (mathematics)Parametric modelDegrees of freedom (physics and chemistry)MathematicsControl theory (sociology)Artificial intelligenceGeometryMechanicsPhysicsPure mathematicsControl (management)StatisticsMotion (physics)Quantum mechanicsProjection (relational algebra)Model Reduction and Neural NetworksFluid Dynamics and Vibration AnalysisFluid Dynamics and Turbulent Flows