Abstract
Twisted and coiled polymer actuators (TCPAs) generate large contractile mechanical work mimicking natural muscles, which makes them suitable for robotics and health-assistive devices. Understanding the mechanism of nylon TCPA remains challenging due to the interplay between their intricate geometry, chirality, residual stresses, and material microstructure. This study integrates a material microstructure model with rod theory to analytically predict the equilibrium helical shape of the nylon TCPA after fabrication and to explain the observed contraction mechanism upon stimulation. The first ingredient of the model is to treat nylon as a two-phase thermomechanical microstructure system capable of storing strain energy and exchanging it between the two phases. This is validated by characterizing the torsional actuation response of twisted and annealed nylon fibers. The second ingredient of the model is to use the classic Kirchhoff Rod Theory and add a necessary term that couples the bending and twisting energy to enable the equilibrium between the two phases, which are arranged as springs in parallel. Validation with experiments shows that the model captures the equilibrium and longitudinal stiffness of the TCPA at rest, in the active, and in the passive states, as well as the stimulated contraction under external load. Importantly, the model quantifies the influence of the stored energy level on the actuation performance. These concepts can be extended to other types of TCPAs and could enable new material design.
Original language | English (US) |
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Article number | 109440 |
Journal | International Journal of Mechanical Sciences |
Volume | 280 |
DOIs | |
State | Published - Oct 15 2024 |
Keywords
- Actuation mechanism
- Coiled artificial muscle
- Energy storage
- Kirchhoff–Love rod theory
- Soft actuator
- Two-phase microstructure
ASJC Scopus subject areas
- Civil and Structural Engineering
- General Materials Science
- Condensed Matter Physics
- Aerospace Engineering
- Ocean Engineering
- Mechanics of Materials
- Mechanical Engineering
- Applied Mathematics