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Qun Huang

Researcher at Wuhan University

Publications -  22
Citations -  555

Qun Huang is an academic researcher from Wuhan University. The author has contributed to research in topics: Finite element method & Fourier series. The author has an hindex of 12, co-authored 22 publications receiving 319 citations. Previous affiliations of Qun Huang include University of Lorraine.

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Data-driven multiscale finite element method: From concurrence to separation

TL;DR: In this new framework, the difficulties in formulating and solving complicated multiscale system are avoided by dealing with single scale problems and the online computing efficiency of structural analysis is significantly improved.
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A free vibration analysis of three-dimensional sandwich beams using hierarchical one-dimensional finite elements

TL;DR: In this article, a family of beam higher-orders finite elements based on a hierarchical one-dimensional unified formulation for a free vibration analysis of three-dimensional sandwich structures is presented, where element stiffness and mass matrices are derived in a nucleal form that corresponds to a generic term in the displacement field approximation over the cross-section.
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Data-driven multiscale simulation of FRP based on material twins

TL;DR: A multiscale data-driven framework for Fiber Reinforced Polymer (FRP) composites that opens a new channel for FRP simulation in the data science paradigm and can significantly save the computational cost.
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Macroscopic simulation of membrane wrinkling for various loading cases

TL;DR: In this article, a reduced-order Fourier-related double scale approach was introduced to capture the main features of the wrinkles with few degrees of freedom, which can predict the wrinkling patterns even when there are few wrinkles.
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A Fourier-related double scale analysis on the instability phenomena of sandwich plates

TL;DR: In this article, a Fourier-related double scale analysis is presented to study the instability phenomena of sandwich plates, and the resulting nonlinear equations are solved by the Asymptotic Numerical Method (ANM), which is very efficient and reliable to capture the bifurcation point and the postbuckling path in wrinkling analyses.