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Molecular diffusion in icoReactingMultiphaseInterFoam

Summary

I'm working on evaporation of water and diffusion of water vapour in air and encountered a problem when using the icoReactingMultiphaseInterFoam solver with laminar flows. As a testcase I use a cuboidal 1D rod with dimensions 500 mm x 1 mm x 1 mm and a discretization of 2000 x 1 x 1 (simpleGrading 1,1,1). To keep it simple this rod is completely filled with air (at first no water phase is initialized). On the left end of the rod a fixedValue boundary condition is applied with a vapour mass fraction of 0.01, whereas on the right end a fixedValue of 0 is applied. All other boundaries are of type empty.

The expected behaviour is a diffusive transport of vapour species through air governed by Fick's second law. What actually happens is no transport at all.

Steps to reproduce

Use a domain without any inflows or outflows and zero velocity leading to a dominant molecular diffusion. Set one vapour mass fraction boundary condition to a higher value than the rest of the domain. Switch to laminar model in turbulenceProperties and use addDiffusion true; in thermophysicalProperties.gas.

Example case

1D_diffusion.zip

What is the current bug behaviour?

Molecular diffusion is not working in laminar cases in icoReactingMultiphaseInterFoam.

What is the expected correct behavior?

Water vapour diffuses from regions/boundaries with high vapour mass fraction to regions of lower mass fraction according to Fick's second law.

Environment information

  • OpenFOAM version : v2212
  • Operating system : ubuntu
  • Compiler : gcc

Possible fixes

In OpenFOAM-v2212/src/phaseSystemModels/multiphaseInter/phasesSystem/phaseModel/MultiComponentPhaseModel/MultiComponentPhaseModel.C:418 the mass diffusivity for the diffusion equation is calculated only using turbulent viscosity nut(). For laminar cases nut() is set to 0 leading to a deactivation of diffusion. Changing nut() to nuEff() solves the problem by calculating the diffusion coefficient based on both molecular and turbulent viscosity.

Edited by Phil Namesnik