S
Shuxin Li
Researcher at Wuhan University of Technology
Publications - 58
Citations - 1056
Shuxin Li is an academic researcher from Wuhan University of Technology. The author has contributed to research in topics: Composite laminates & Composite number. The author has an hindex of 15, co-authored 49 publications receiving 655 citations. Previous affiliations of Shuxin Li include University of Bristol.
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A three-dimensional thermo-viscoelastic analysis of process-induced residual stress in composite laminates
TL;DR: In this article, a three-dimensional thermo-viscoelastic model to simulate the residual stress in composite laminates during curing was proposed using the differential constitutive law.
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A thermo-viscoelastic model of process-induced residual stresses in composite structures with considering thermal dependence
TL;DR: In this article, a more general formulation of a thermo-viscoelastic law which considers the thermal dependence on residual stresses during curing or post curing is proposed, where the changes in thermal expansion, chemical shrinkage and stresses relaxation are taken into account.
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Hygrothermal durability of glass and carbon fiber reinforced composites – A comparative study
TL;DR: In this paper, the authors reported that glass fiber strength and elongation at break decreased significantly after hygrothermal ageing, which is the major mechanism responsible for the reduced performance of GFRP composites.
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Residual stresses created during curing of a polymer matrix composite using a viscoelastic model
TL;DR: In this article, a modified viscoelastic constitutive model is proposed to predict cure-induced residual stresses in polymer matrix composites, which relies on using the inverse of the Deborah number to describe regimes corresponding to a fully relaxed state, a visco-elastic state and an elastic state.
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A comparison of process-induced residual stresses and distortions in composite structures with different constitutive laws:
TL;DR: The analytical and numerical models to residual stresses and distortions in composite structures during curing are reviewed with emphases being placed on the numerical models with viscoelas in this article, where the authors present a detailed review of the most popular analytical models.