A Visco-hyperelastic Constitutive Model for Temperature-Dependent Cyclic Deformation of Dielectric Elastomer
Bibliographic record
Abstract
No abstract is available for this record. The assistant can identify its topic from the title, but cannot infer the study’s results.
Source: Not provided · Quality: missing
Research context
OpenAlex topics: Dielectric materials and actuators · Vibration Control and Rheological Fluids · Elasticity and Material Modeling
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
References (26)
Show source-provided references
1. Huang B, Li MY, Mei T, Mccoul D, Qin SH, Zhao ZF, Zhao JW. Wearable stretch sensors for motion measurement of the wrist joint based on dielectric elastomers. Sensors. 2017;17(12):2708.10.3390/s17122708 ↗
2. Tao YD, Gu GY, Zhu LM. Design and performance testing of a dielectric elastomer strain sensor. Int J Intell Robot Appl. 2017;1:451–8.10.1007/s41315-017-0026-6 ↗
3. Zhou FH, Zhang MQ, Cao XN, Zhang Z, Chen XP, Xiao YH, Liang YM, Wong T-W, Li TF, Xu ZB. Fabrication and modeling of dielectric elastomer soft actuator with 3D printed thermoplastic frame. Sens Actuators A. 2019;292:112–20.10.1016/j.sna.2019.02.017 ↗
4. Nguyen CT, Phung H, Nguyen TD, Lee C, Kim U, Lee D, Moon H, Koo J, Nam J, Choi HR. A small biomimetic quadruped robot driven by multistacked dielectric elastomer actuators. Smart Mater Struct. 2014;23:065005.10.1088/0964-1726/23/6/065005 ↗
5. Di K, Bao KW, Chen HJ, Xie XJ, Tan JB, Shao YX, Li YX, Xia WJ, Xu ZS, Shiju E. Dielectric elastomer generator for electromechanical energy conversion: a mini review. Sustainability. 2021;13:9881.10.3390/su13179881 ↗
6. Jiang YJ, Liu SL, Zhong ML, Zhang LQ, Ning NY, Tian M. Optimizing energy harvesting performance of cone dielectric elastomer generator based on VHB elastomer. Nano Energy. 2020;71:104606.10.1016/j.nanoen.2020.104606 ↗
7. Wissler M, Mazza E. Modeling of a pre-strained circular actuator made of dielectric elastomers. Sens Actuators A. 2005;120:184–92.10.1016/j.sna.2004.11.015 ↗
8. Hossain M, Vu DK, Steinmann P. Experimental study and numerical modelling of VHB 4910 polymer. Comput Mater Sci. 2021;59:65–74.10.1016/j.commatsci.2012.02.027 ↗
9. Sahu R, Patra K, Szpunar J. Experimental study and numerical modelling of creep and stress relaxation of dielectric elastomers. Strain. 2015;51(1):43–54.10.1111/str.12117 ↗
10. Sheng JJ, Chen HL, Qiang JH, Li B, Wang YQ. Thermal, mechanical, and dielectric properties of a dielectric elastomer for actuator applications. J Macromol Sci Part B Phys. 2012;51(10):2093–104.10.1080/00222348.2012.659617 ↗
11. Sheng JJ, Chen HL, Li B, Chang LF. Temperature dependence of the dielectric constant of acrylic dielectric elastomer. Appl Phys A Mater Sci Process. 2013;110:511–5.10.1007/s00339-012-7254-2 ↗
12. Kang JT, Zhang ZY, Li J, Wang CG. Effect of temperature on the rupture behavior of highly stretchable acrylic elastomer. Polym Test. 2020;81:106221.10.1016/j.polymertesting.2019.106221 ↗
13. Liao ZH, Hossain M, Yao XH, Mehnert M, Steinmann P. On thermo-viscoelastic experimental characterization and numerical modelling of VHB polymer. Int J Non-Linear Mech. 2020;118:103263.10.1016/j.ijnonlinmec.2019.103263 ↗
14. Alkhoury K, Bosnjak N, Wang YP, Lee H, Nadimpalli S, Chester SA. Experiments and modeling of the thermo-mechanically coupled behavior of VHB. Int J Solids Struct. 2022;242:111523.10.1016/j.ijsolstr.2022.111523 ↗
15. Mehnert M, Hossain M, Steinmann P. A complete thermo-electro-viscoelastic characterization of dielectric elastomers, part I: experimental investigations. J Mech Phys Solids. 2021;157:104603.10.1016/j.jmps.2021.104603 ↗
16. Ma PY, Chen KJ, Liu JJ, Chen YF, Kang GZ. Experimental study on pure-shear cyclic deformation of dielectric elastomer at different temperatures. Polym Test. 2023;129:108262.10.1016/j.polymertesting.2023.108262 ↗
17. Linder C, Tkachuk M, Miehe C. A micromechanically motivated diffusion-based transient network model and its incorporation into finite rubber viscoelasticity. J Mech Phys Solids. 2011;59:2134–56.10.1016/j.jmps.2011.05.005 ↗
18. Mehnert M, Hossain M, Steinmann P. Numerical modeling of thermo-electro-viscoelasticity with field-dependent material parameters. Int J Nonlinear Mech. 2018;106:13–24.10.1016/j.ijnonlinmec.2018.08.016 ↗
19. Mehnert M, Hossain M, Steinmann P. A complete thermo-electro-viscoelastic characterization of dielectric elastomers, part II: continuum modeling approach. J Mech Phys Solids. 2021;157:104625.10.1016/j.jmps.2021.104625 ↗
20. Lu Y, Li YB, Yue Q, Liu JS, Zhang Y, Dong L. A rate-temperature-dependent visco-hyperelastic constitutive model for UD CF/PEEK prepregs during a one-step hot stamping forming process. Int J Appl Mech. 2024;16:2450007.10.1142/S1758825124500078 ↗
21. Bakhtiyari A, Baniasadi M, Baghani M. A modified constitutive model for shape memory polymers based on nonlinear thermovisco-hyperelasticity with application to multi-physics problems. Int J Appl Mech. 2023;15:2350032.10.1142/S1758825123500321 ↗
22. Bonet J. Large strain viscoelastic constitutive models. Int J Solids Struct. 2001;38(17):2953–68.10.1016/S0020-7683(00)00215-8 ↗
23. Klausner Y. Fundamentals of continuum mechanics of soils. London: Springer; 1991.10.1007/978-1-4471-1677-6 ↗
24. Xiang YH, Zhong DM, Rudykh S, Zhou HF, Qu SX, Yang W. A review of physically based and thermodynamically based constitutive models for soft materials. J Appl Mech Trans. 2020;87(11):110801.10.1115/1.4047776 ↗
25. Reese S, Govindjee S. A theory of finite viscoelasticity and numerical aspects. Int J Solids Struct. 1998;35(26–27):3455–82.10.1016/S0020-7683(97)00217-5 ↗
26. Ogden RW. Large deformation Isotropic elasticity: on the correlation of theory and experiments for incompressible rubber-like solids. Proc R Soc A. 1972;46:567–83.