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Xiaodong Chen
Researcher at Henan University
Publications - 10
Citations - 113
Xiaodong Chen is an academic researcher from Henan University. The author has contributed to research in topics: Buckling & Composite laminates. The author has an hindex of 4, co-authored 10 publications receiving 56 citations. Previous affiliations of Xiaodong Chen include Tongji University.
Papers
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Buckling analysis of variable angle tow composite plates with a through-the-width or an embedded rectangular delamination
TL;DR: In this paper, an analytical model is developed to study the buckling behavior of VAT composite plates with a through-the-width or an embedded rectangular delamination under compression loadings.
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Application of rayleigh-Ritz formulation to thermomechanical buckling of variable angle tow composite plates with general in-plane boundary constraint
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Dynamic instability of variable angle tow composite plateswith delamination
TL;DR: In this paper, the dynamic instability of variable angle tow (VAT) plates with a single rectangular delamination is studied using an analytical model derived from the principle of potential energy based on the classical laminated plate theory.
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Prebuckling and buckling analysis of moderately thick variable angle tow composite plates considering the extension-shear coupling
Xiaodong Chen,G. H. Nie +1 more
TL;DR: In this paper, an analytical model based on a generalized Rayleigh-Ritz method is developed to deal with both the prebuckling and buckling problems of moderately thick VAT composite plates under a more general in-plane boundary condition.
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Nonlinear thermal flutter analysis of variable angle tow composite curved panels in supersonic airflow
Xiaodong Chen,G. H. Nie +1 more
TL;DR: In this article, the authors investigated the nonlinear thermal flutter characteristics of an infinitely long VAT composite curved panel in supersonic airflow, and applied the Galerkin method to convert the partial differential governing equation with variable coefficients into a set of ordinary differential equations, and the resulting nonlinear equations dependent upon time are solved through the fourth order Runge-Kutta method.