Spontaneous Shear Strain Governed Bending of Dielectric Nematic Elastomer Sheets With In-Plane Director Orientation Gradients

Abstract In this study, the programmable bending behavior of dielectric nematic elastomer (DNE) sheets, which is mechanically governed by electric-field-induced spontaneous transverse shear strain, is theoretically investigated. This bending mechanism is particularly significant in the DNE sheets with in-plane director orientation gradients. To highlight the effect of the spontaneous transverse shear strain on bending, we focus on examining the axisymmetric bending of circular sheets. The governing equations and analytical solutions for bending are derived based on the classical Reissner–Mindlin plate theory. The solutions reveal that the bending curvature is entirely determined by the in-plane gradient of the spontaneous transverse shear strain that is encoded by the designable director orientation alignment. This enables the programmable control of bending shapes. Several representative programmable axisymmetric bending shapes are presented, including cone-like and wave-like shapes, as well as other piecewise bending shapes. For each of these bending shapes, the corresponding bending characteristics, such as deflection, curvature, and wave number, can be optimized or/and adjusted to some extent. Overall, the results offer useful insights into the electric-field-induced bending characteristics of the DNE sheets, which can provide theoretical guidance for boosting the application of DNEs as bending actuators and sensors.

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Publication Details

Journal
Journal of Applied Mechanics
Published
2025-04-03
DOI
https://doi.org/10.1115/1.4068366
Citations
3
Primary Topic
Advanced Materials and Mechanics
Type
article
Field-Weighted Citation Impact
2.14

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article

Spontaneous Shear Strain Governed Bending of Dielectric Nematic Elastomer Sheets With In-Plane Director Orientation Gradients

Fan Xu, Yongzhong Huo, Yiwei Xu, Yuqian Shen
3 citations
Journal of Applied Mechanics
Advanced Materials and Mechanics
2.14
article

Spontaneous Shear Strain Governed Bending of Dielectric Nematic Elastomer Sheets With In-Plane Director Orientation Gradients

Fan Xu, Yongzhong Huo, Yiwei Xu, Yuqian Shen
article en
3 citations

Abstract

Abstract In this study, the programmable bending behavior of dielectric nematic elastomer (DNE) sheets, which is mechanically governed by electric-field-induced spontaneous transverse shear strain, is theoretically investigated. This bending mechanism is particularly significant in the DNE sheets with in-plane director orientation gradients. To highlight the effect of the spontaneous transverse shear strain on bending, we focus on examining the axisymmetric bending of circular sheets. The governing equations and analytical solutions for bending are derived based on the classical Reissner–Mindlin plate theory. The solutions reveal that the bending curvature is entirely determined by the in-plane gradient of the spontaneous transverse shear strain that is encoded by the designable director orientation alignment. This enables the programmable control of bending shapes. Several representative programmable axisymmetric bending shapes are presented, including cone-like and wave-like shapes, as well as other piecewise bending shapes. For each of these bending shapes, the corresponding bending characteristics, such as deflection, curvature, and wave number, can be optimized or/and adjusted to some extent. Overall, the results offer useful insights into the electric-field-induced bending characteristics of the DNE sheets, which can provide theoretical guidance for boosting the application of DNEs as bending actuators and sensors.

Journal of Applied MechanicsVol. 92(7)
Handan College (CN), American Institute of Aeronautics and Astronautics (US), Changsha University of Science and Technology (CN)
National Natural Science Foundation of China, Shanghai Education Development Foundation, Fudan University, Natural Science Foundation of Hunan Province
Openalex Percentile: Top 15%
Advanced Materials and Mechanics
2.14
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