Sep 2026· The Physics of Fluids· 0 citations· 39 references
TL;DR
A physics-informed computational framework to extend the capabilities of traditional PIV and significantly enhances the information extraction capability of PIV and provides a new pathway for investigating granular rheology and boundary mechanisms.
Abstract
Accurate characterization of granular flows depends on the reliable identification of internal stress states and boundary slip behaviors, which remains challenging due to the limited observability of stress fields and near-wall dynamics in Particle Image Velocimetry (PIV) measurements. To address these limitations, this study proposes a physics-informed computational framework to extend the capabilities of traditional PIV. By employing the μ(I) rheology to constitutively couple kinematic states with internal stresses and by embedding macroscopic momentum conservation equations as rigorous constraints within a Residual Neural Network, this approach enables the simultaneous enhancement of PIV velocity fields and the inversion of latent pressure fields directly from the kinematic data. The method is first validated against analytical solutions for unsteady granular chute flows corrupted with a controlled noise. The results demonstrate exceptional noise robustness; even when the input data is corrupted by up to 20% noise, the method accurately reconstructs both velocity and pressure fields. The framework is subsequently applied to complex granular flows using synthetic PIV data generated from discrete element method simulations. The results show that the proposed method achieves physics-consistent super-resolution reconstruction of PIV measurements, successfully inverts the internal pressure distributions, and overcomes near-wall optical blind spots through physics-informed extrapolation, enabling accurate prediction of wall slip velocities. Overall, the proposed framework significantly enhances the information extraction capability of PIV and provides a new pathway for investigating granular rheology and boundary mechanisms.
Understanding the physics behind dense granular flows poses challenging open problems due to their complex dynamics. This study investigates the vorticity generation in granular flows through a combined analysis of Neural Particle Method (NPM) simulations and Particle Image Velocimetry (PIV) measurements obtained from...
P.-H. Pai, L. Sarno, Y.-C. Tai et al.· Journal of Physics, Conferen...· 0 citations
A physics-informed neural network framework driven by both physical mechanisms and measurement data is developed to reconstruct the steady-state full-field distribution of granular flows in a pipe, establishing a robust methodological framework for flow-field reconstruction in complex granular flow systems.
Molten pool flow significantly influences bead geometry, defect formation, and solidification microstructure in wire-arc directed energy deposition (DED). However, direct flow sensing remains an open challenge due to extreme temperatures, intense arc illumination, and complex flow patterns. Traditional research has rel...
Yue Cao, Qin-Shen Su, Ho-Ang-Tien Dung et al.· 0 citations
This paper aims to investigate viscoelastic flow problems governed by the coupled Navier–Stokes equations and Oldroyd-B constitutive model. To address the difficulties of residual physics-informed neural networks (R-PINNs) in such problems, including unstable training, large stress prediction errors and nonphysical...
Xue-Juan Li, Wei Xu, Zhan-Dong Ye· International Journal of Num...· 0 citations
Rapid flowfield prediction is essential for scramjet-related hydrogen injection and mixing under varying Mach numbers. This study develops a physics-informed neural network for a Deutsches Zentrum für Luft- und Raumfahrt-type supersonic strut-injector configuration under non-reacting hydrogen–air mixing conditions. Val...
Shi-Yao Shao, Chen Kong, Cheng-Kun Lv et al.· The Physics of Fluids· 0 citations
This work introduces a Physics-Constrained Neural Network (PCNN) that embeds the terminal force-balance equation into the training loss through an independent drag closure—a generalized Reynolds number and sphere drag correlation corrected for particle sphericity and Herschel–Bulkley rheology—combined with a data-drive...
Noor E. Hafsa, S. Rushd· Applied Sciences· 0 citations
We use cookies to run the site and, with your consent, for analytics and to show ads.
See our Cookie Policy.