Ohmic Heating Model Reference

The Ohmic Heating model solves for the heat that is generated in a conducting material due to the flow of electric current. This effect is often referred to as the Joule effect.

When using this model, Simcenter STAR-CCM+ calculates the energy dissipation in an electrically conducting material from Eqn. (4357) and Eqn. (4360) and then adds it as a source term in the energy equation (Eqn. (1657) or Eqn. (1660)).

Model Name Ohmic Heating
Theory See Joule Heating and Thermoelectricity.
Provided By [physics continuum] > Models > Optional Models
Example Node Path Continua > Physics 1 > Models > Ohmic Heating
Requires
  • Space: one of Three Dimensional, Two Dimensional, Axisymmetric
  • Time: one of Steady, Implicit Unsteady
  • Material: one of Gas, Liquid, Multiphase, Solid, Multi-Component Solid > Multi-Part Solid
  • Optional Models: Electromagnetism
  • Electromagnetism: at least one of Electrodynamic Potential, Finite Element Magnetic Vector Potential, Transverse Magnetic Potential, Harmonic Balance FV Electrodynamic Potential, Harmonic Balance FV Magnetic Vector Potential, Harmonic Balance FV Transverse Magnetic Potential, Harmonic Balance FE Magnetic Vector Potential
Activates Field Functions Specific Ohmic Heat Source, Specific Ohmic Heat Surface Source. See Field Functions.

Field Functions

Specific Ohmic Heat Source
See Eqn. (4357).
Specific Ohmic Heat Surface Source
See Eqn. (4360).