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Darcy number

From Wikipedia, the free encyclopedia
Dimensionless number in fluid dynamics

Influid dynamics throughporous media, theDarcy number (Da) represents the relative effect of the permeability of the medium versus its cross-sectional area—commonly thediameter squared. The number is named afterHenry Darcy and is found from nondimensionalizing the differential form ofDarcy's law. This number should not be confused with theDarcy friction factor which applies topressure drop in a pipe. It is defined as

Da=Kd2{\displaystyle \mathrm {Da} ={\frac {K}{d^{2}}}}

where

  • K is thepermeability of the medium (SI units:m2);
  • d is the characteristic length, e.g. thediameter of the particle (SI units:m).[1]

Alternative forms of this number do exist depending on the approach by which Darcy's Law is made dimensionless and the geometry of the system.[2] The Darcy number is commonly used inheat transfer through porous media.[3]

See also

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References

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  1. ^Kim, Sung Jin; Jang, Seok Pil (2002). "Effects of the Darcy number, the Prandtl number, and the Reynolds number on local thermal non-equilibrium".International Journal of Heat and Mass Transfer.45 (19):3885–3896.Bibcode:2002IJHMT..45.3885K.doi:10.1016/S0017-9310(02)00109-6.
  2. ^Shires, G. L. (2006)."Darcy Number".A-to-Z Guide to Thermodynamics, Heat and Mass Transfer, and Fluids Engineering. Begel House.doi:10.1615/AtoZ.d.darcy_number.ISBN 9781567004564.
  3. ^Nouri-Borujerdi, Ali; Noghrehabadi, Amin R.; Rees, D. Andrew S. (31 August 2007)."Influence of Darcy number on the onset of convection in a porous layer with a uniform heat source"(PDF).International Journal of Thermal Sciences.47 (8):1020–1025.doi:10.1016/j.ijthermalsci.2007.07.014. Archived fromthe original(PDF) on 8 May 2024.
Fluid statics
Fluid dynamics
Dimensionless numbers


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