Viscoelasticity of electrorheological suspension within the framework of the structural model
https://doi.org/10.18384/949-5067-2024-3-8-19
Abstract
Aim. To consider the viscoelastic properties of an electrorheological fluid consisting of silicon dioxide particles in polydimethylsiloxane at different values of electric field strength.
Methodology. The frequency dependences of dynamic modules were approximated using the equations of the structural rheological model. The values of the coefficients of the equations were determined for different values of the field strength.
Results. The possibility of using the equations of the structural model to describe the frequency dependence of the loss modulus and the storage modulus is shown. The relationship between the coefficients of the rheological equations and the magnitude of the applied electric field is established. The relationship between the nature of the rheological curves and the structure of dispersion in the electric field is shown.
Research implications. Equations are proposed that are capable of approximating experimental data in individual sections of the frequency dependence of dynamic modules for an electrorheological fluid. A relationship is established between the calculated coefficients of rheological equations and the structure of the substance
About the Authors
M. VekovishchevRussian Federation
Mikhail P. Vekovishchev – Cand. Sci. (Phys.-Math.), Assoc. Prof., Department of Physics and Chemistry
ulitsa Zelyonaya 30, Kolomna 140411
E. Kirsanov
Russian Federation
Evgeny A. Kirsanov – Cand. Sci. (Phys.-Math.), Assoc. Prof.,
Department of Physics and Chemistry
ulitsa Zelyonaya 30, Kolomna 140411
References
1. Shulman, Z. P., Deinega, Yu. F., Gorodkin, R. G. & Matsepuro, A. A. (1972). Electrorheological effect. Minsk: “Nauka i Tekhnika” publ. (in Russ.)
2. Kuznetsov, N. M. (2023). Electrorheological fluids: composition, structure, properties [dissertation]. Moscow (in Russ.).
3. Joshi, R. R. & Patil, A. A. (2020). Smart Materials- Electrorheological Fluids. In: International Journal of Innovative Research in Science, Engineering and Technology (IJIRSET), 9 (4), 1310–1312.
4. Bahar, A., Pozo, Fr., Meybodi, R. M. & Karami, S. (2024). Magnetorheological Fluid Dampers: A Close Look at Efficient Parametric Models. In: Structural Control and Health Monitoring, 2024 (1), article ID 6860185. DOI: 10.1155/2024/6860185.
5. Chin, B. D. & Winter, H. H. (2002). Field-induced gelation, yield stress, and fragility of an electro-rheological suspension. In: Rheologica Acta, 41 (3), 265–275. DOI: 10.1007/s00397-001-0212-0.
6. Kirsanov, E. A. & Matveenko, V. N. (2022). Viscosity and elasticity of structured liquids. Moscow: Tekhnosfera publ. (in Russ.)
7. Vekovishchev, M. P. & Kirsanov, E. A. (2024). Viscoelasticity of carbon nanotubes in a polymer matrix. In: Bulletin of the Federal State University of Education. Series: Physics and Mathematics, 1, 6–19. DOI: 10.18384/2949-5067-2024-1-6-19 (in Russ.).
8. Vekovishchev, M. P. & Kirsanov, E. A. (2023). Non-Newtonian flow of structured systems. XXXVI. Nanofluid of iron oxide nanoparticles in ethylene glycol. In: Liquid crystals and their Application, 23 (2), 38–51. DOI: 10.18083/LCAppl.2023.2.38 (in Russ.).
9.