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Fluid Flow in Porous Media Professor Richard Holdich R.G.Holdich@Lboro.ac.uk Chapter 2 Darcy’s law Kozeny Carman Modified Reynolds number Friction factor plot - Carman & Ergun Deep bed filtration Fluidisation Watch this lecture at http://www.vimeo.com/10201454 Visit;http://www.midlandit.co.uk/particletechnology.htm for further resources.
Darcy’s law ,[object Object]
Solid Concentration
Superficial velocity
Interstitial velocity,[object Object]
Darcy’s law Darcy’s law: At constant bed depth: Pressure Empirically derived by Darcy in 1856: Driving potential = resistance x flow Flow rate Similar to Ohm’s law, heat conduction, Hagen-Poiseuille, etc.
Darcy’s law
Darcy’s law Darcy’s law: In calculations - how do we know what to use for permeability in order to predict pressure drop for given flow rate?
Kozeny-Carman ,[object Object]
Kozeny-Carman equation:The term in the square bracket is inverse permeability,SVis specific surface andKis the Kozeny constant (often 5).
Kozeny-Carman ,[object Object],In calculations - how do we know what to use for permeability in order to predict pressure drop for given flow rate? A: from a knowledge of the particle size and an estimate of the bed porosity, assuming K is 5.
Kozeny-Carman ,[object Object],Where d is channel diameter. Assume the porous medium is a bed of parallel channels of hydraulic mean diameter dm.
Kozeny-Carman ,[object Object],Volume of voids filled with fluid dm =  Wetted surface area Bed volume cancels from top and bottom of above equation
Kozeny-Carman Rest of derivation comes from putting Kozeny’s definition of equivalent diameter into Poiseuille’s law and using a dimensionless constant instead of 32, assuming that the channel length is proportional to the bed depth and converting between pore velocity (interstitial) and superficial by:
Modified Reynolds number ,[object Object],dm in our expression. Need an equivalent Note velocity is interstitial.
Modified Reynolds number ,[object Object],Volume of voids filled with fluid dm =  Wetted surface area Bed volume cancels from top and bottom of above equation
Modified Reynolds number ,[object Object]
Reynolds number < 2 - streamline flow,[object Object]
Friction factor plot
Friction factor plot ,[object Object],[object Object]
Friction factor plot Shear Stress and a force balance: drag force = surface area of particles = R . particle surface area  (N) (m2)
Friction factor plot Shear Stress and a force balance: drag force = surface area of particles = pressure drop on fluid = R . particle surface area  (N) (m2) (N m-2)
Friction factor plot Shear Stress and a force balance: drag force = surface area of particles = pressure drop on fluid = force by the fluid = R . particle surface area  (N) (m2) (N m-2) (N)
Friction factor plot Shear Stress and a force balance: drag force = surface area of particles = pressure drop on fluid = force by the fluid = R . particle surface area  (N) (m2) (N m-2) (N) Therefore,
Friction factor plot Therefore, and Reynolds number,
Friction factor plot ,[object Object]
If not, calculate velocity from flow rate
Calculate Modified Reynolds number
Calculate friction factor (Carman/Ergun)
Calculate shear stress
Calculate pressure drop
If Re slightly > 2 then pressure drop will be?,[object Object]
Deep Bed Filtration ,[object Object]
wine
effluent
sea-water
potable water
etc.
Influent <500 mg/L

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Particle Technology- Fluid Flow in Porous Media

  • 1. Fluid Flow in Porous Media Professor Richard Holdich R.G.Holdich@Lboro.ac.uk Chapter 2 Darcy’s law Kozeny Carman Modified Reynolds number Friction factor plot - Carman & Ergun Deep bed filtration Fluidisation Watch this lecture at http://www.vimeo.com/10201454 Visit;http://www.midlandit.co.uk/particletechnology.htm for further resources.
  • 2.
  • 5.
  • 6. Darcy’s law Darcy’s law: At constant bed depth: Pressure Empirically derived by Darcy in 1856: Driving potential = resistance x flow Flow rate Similar to Ohm’s law, heat conduction, Hagen-Poiseuille, etc.
  • 8. Darcy’s law Darcy’s law: In calculations - how do we know what to use for permeability in order to predict pressure drop for given flow rate?
  • 9.
  • 10. Kozeny-Carman equation:The term in the square bracket is inverse permeability,SVis specific surface andKis the Kozeny constant (often 5).
  • 11.
  • 12.
  • 13.
  • 14. Kozeny-Carman Rest of derivation comes from putting Kozeny’s definition of equivalent diameter into Poiseuille’s law and using a dimensionless constant instead of 32, assuming that the channel length is proportional to the bed depth and converting between pore velocity (interstitial) and superficial by:
  • 15.
  • 16.
  • 17.
  • 18.
  • 20.
  • 21. Friction factor plot Shear Stress and a force balance: drag force = surface area of particles = R . particle surface area (N) (m2)
  • 22. Friction factor plot Shear Stress and a force balance: drag force = surface area of particles = pressure drop on fluid = R . particle surface area (N) (m2) (N m-2)
  • 23. Friction factor plot Shear Stress and a force balance: drag force = surface area of particles = pressure drop on fluid = force by the fluid = R . particle surface area (N) (m2) (N m-2) (N)
  • 24. Friction factor plot Shear Stress and a force balance: drag force = surface area of particles = pressure drop on fluid = force by the fluid = R . particle surface area (N) (m2) (N m-2) (N) Therefore,
  • 25. Friction factor plot Therefore, and Reynolds number,
  • 26.
  • 27. If not, calculate velocity from flow rate
  • 29. Calculate friction factor (Carman/Ergun)
  • 32.
  • 33.
  • 34. wine
  • 38. etc.
  • 41. 0.5 to 3 m high
  • 42. 0.6 to 5 mm sand, etc
  • 43. 15 m3 m-2 h-1 feed
  • 45.
  • 47.
  • 50. up to 36 m h-1
  • 51. up to 8 minutes, using 5% of filtrate
  • 52.
  • 53. Head loss by Kozeny-Carman: Deep Bed Filtration
  • 54. Fluidisation Bed expansion during fluidisation: Particles in bed moving apart as fluid flow rate is increased Distributor plate
  • 55. Fluidisation When the bed weight is equal to the fluid drag the entire bed is supported by the fluid and fluidisation occurs. Little noticeable increase in pressure drop beyond this point.
  • 56. Fluidisation Bed weight (per unit area): Fluid drag:
  • 58. Fluidisation During fluidisation superficial velocity for given porosity (Uo): Richardson and Zaki equation - valid for particulate fluidisation only.
  • 59. Fluidisation Note bubbles of gas rising in the fluidised bed - these occur spontaneously and this type of fluidisation is called aggregative or bubbling.
  • 60. Fluid Flow in Porous Media Darcy’s law Kozeny Carman Modified Reynolds number Friction factor plot - Carman & Ergun Deep bed filtration Fluidisation
  • 61. This resource was created by Loughborough University and released as an open educational resource through the Open Engineering Resources project of the HE Academy Engineering Subject Centre. The Open Engineering Resources project was funded by HEFCE and part of the JISC/HE Academy UKOER programme. Slide 27. Image of a DynaSand® is provided courtesy of Hydro International (wastewater) Limited. See http://www.hydro-international.biz/irl/wastewater/dynasand.php for more details. © 2009 Loughborough University This work is licensed under a Creative Commons Attribution 2.0 License. The name of Loughborough University, and the Loughborough University logo are the name and registered marks of Loughborough University. To the fullest extent permitted by law Loughborough University reserves all its rights in its name and marks, which may not be used except with its written permission. The JISC logo is licensed under the terms of the Creative Commons Attribution-Non-Commercial-No Derivative Works 2.0 UK: England & Wales Licence.  All reproductions must comply with the terms of that licence. The HEA logo is owned by the Higher Education Academy Limited may be freely distributed and copied for educational purposes only, provided that appropriate acknowledgement is given to the Higher Education Academy as the copyright holder and original publisher.