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Haokui Jiang

Publications and source records attributed to Haokui Jiang.

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An ALE-Consistent Graph Neural Operator-Transformer Framework for Fluid-Structure Interaction

We propose an arbitrary Lagrangian-Eulerian (ALE)-consistent machine learning framework for long-term fluid-structure interaction (FSI) prediction on deforming unstructured meshes. Specifically, the fluid dynamics are modeled by a surrogate that combines a graph neural operator (GNO) with a vision Transformer (ViT) for spatiotemporal prediction, while a lightweight long short-term memory (LSTM) network predicts structural kinematics at the interface. The two surrogates are coupled through a standard partitioned procedure. Most importantly, kinematic compatibility at the moving interface is enforced via an ALE-consistent boundary-correction step that updates the fluid-side interface velocity with the predicted structural velocity at each coupling update, thereby improving near-interface accuracy and long-term rollout stability. To mitigate autoregressive error accumulation, a two-stage training strategy is adopted, consisting of single-step supervised pretraining followed by long-term autoregressive fine-tuning. The proposed framework is validated on the benchmark problem of a flexible beam vibration in the wake of a cylinder. Results demonstrate accurate phase-consistent predictions over long rollouts and robust generalization under inlet-profile variations in both interpolation and extrapolation settings. Systematic ablation studies further assess the respective contributions of the ViT module, ALE-consistent boundary correction, and long-term training to predictive accuracy and rollout robustness.

physics.flu-dyn

Onset instability of inverted flags clamped by a cylinder

We numerically investigate the hydrodynamic characteristics and analyze the instability mechanism of a two-dimensional inverted flag clamped by a cylinder. Two transition routes and a total of six kinds of solutions exist under this configuration for different diameters of cylinders due to complex bifurcations. Specifically, for small cylinders, the undeformed equilibrium transitions to static deformed equilibrium through a supercritical pitchfork bifurcation, which is judged by the weakly nonlinear analysis together with the global linear instability analysis. The instability mechanism is the lifting effect of the steady structure mode working at the leading edge of the elastic plate. For large cylinders, another unstable fluid mode (decoupled with structure mode) causes the disappearance of the static undeformed and deformed equilibrium, replaced by a small amplitude flapping. The structure mode and the flow mode mainly contribute to the growth of perturbations in plate and downstream cylinder regions respectively, which can excite multi-mode oscillating transition analyzed by proper orthogonal decomposition. Moreover, we find there is a critical diameter $D_c$ dividing the pitchfork bifurcation and Hopf bifurcation, and $D_c$ decreases with the increase of Reynolds number. Finally, we prove downstream vortex shedding can induce upward vortex-induced vibration of the plate and further improve the efficiency of energy transfer from the fluid to the structure during small-deflection flapping.

physics.flu-dyn