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Thermoelectrohydrodynamic convection in parallel plate capacitors under dielectric heating conditions

  • Harunori N. Yoshikawa*
  • , Changwoo Kang
  • , Inoccent Mutabazi
  • , Florian Zaussinger
  • , Peter Haun
  • , Christoph Egbers
  • *Corresponding author for this work
  • Université Côte d'Azur
  • Normandie Université
  • Mittweida University of Applied Sciences
  • Brandenburg University of Technology

Research output: Contribution to journalJournal articlepeer-review

Abstract

The thermal convection of dielectric fluid in an alternating electric field is investigated by the linear stability theory. We consider fluid layers confined in parallel plate capacitors without any externally imposed temperature difference. Only the internal heating by dielectric loss generates temperature gradients. The thermal variation of fluid permittivity induces electrical heterogeneity in the fluid and results in the dielectrophoretic (DEP) force, which can drive the convective motion of fluid. Assuming electric fields of high frequency, we develop a theoretical model to describe the flow dynamics under dielectric heating. For simplicity, the capacitor is placed either in microgravity environments or in a horizontal configuration on the earth. We determine the critical conditions for the DEP force to overcome stabilizing diffusion effects for convection generation. All the analyses are performed in the light of the similarity between the DEP force and the thermal Archimedean buoyancy, introducing an effective electric gravity. Examining energy transfer processes to convection flow, we confirm that the driving mechanism of convection in microgravity is similar to the ordinary thermal convection but in an electric effective gravity except for a stabilizing thermoelectric feedback effect. In the horizontal configuration, we show that the competition of the electric gravity with the earth's gravity affects the critical conditions and enriches the flow patterns of the resulting convection.

Original languageEnglish
Article number113503
JournalPhysical Review Fluids
Volume5
Issue number11
DOIs
StatePublished - 2020.11.13

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