4.7 Article

Snap-through of bistable variable stiffness laminates using MFC actuators

期刊

COMPOSITE STRUCTURES
卷 266, 期 -, 页码 -

出版社

ELSEVIER SCI LTD
DOI: 10.1016/j.compstruct.2021.113694

关键词

Bistability; Snap-through; Semi-analytical; Finite elements; MFC actuators

资金

  1. Prime Minister's Research Fellowship, India

向作者/读者索取更多资源

Unsymmetric composite laminates exhibit multiple stable equilibrium shapes due to residual thermal stresses. MFC actuators are used to trigger snap-through, but high voltage input is required. Variable Stiffness laminates offer a larger design space and the ability to reduce actuator size.
Unsymmetric composite laminates exhibit two or more stable equilibrium shapes with opposite curvature as a result of residual thermal stresses induced during the curing process. Surface bonded Macro Fibre Composite (MFC) actuators are generally employed to trigger snap-through between one stable shape to another by applying external voltages. However, these actuators require high actuation voltage input to change from one stable shape to another, especially when used in morphing applications. If the snap-through voltage is too high, morphing becomes infeasible or may require several actuators, which is contrary to the weight requirements. Variable Stiffness (VS) laminates provide the possibility for an enlarged design space with the possibility to tailor stiffness parameters, leading to lower snap-through loads and consequently reducing the size of the actuators. On the prediction of snap-through voltages, the existing semi-analytical models have shown reasonably high discrepancies between numerical and experimental results. An improved analytical model is proposed in this study to predict the snap-through of bistable VS laminates with MFC actuators. In the improved model, the equations resulting from the compatibility and the in-plane equilibrium are described equivalent to a standard plane elasticity problem which can be solved using a standard finite element (FE) approach. In addition, the total potential energy is written in terms of curvatures. The improved semi-analytical results are compared with a full geometrically nonlinear FE calculation.

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