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Origin of Stability in Particle Sedimentation ( low  Re , non-inertial : high  Pe,  No Brownian Motion)   Phil Segre  Physics Dept., Emory Univ.   Jim McClymer  - Physics Dept., Univ. of Maine P.N. Segre and J.P. McClymer,  PRE,  in preparation (2006) .   P.N. Segre and J.P. McClymer,  J. Phys. Cond. Matt.   16 , S4219 (2004) P.N. Segre,  Phys. Rev. Lett.   89 , 254503 (2002). Fluidized Beds
Top Middle Particle Image Velocimetry x z y Pump Camera
Background – Unanswered Questions Sedimentation Experiments   What is the origin of   ,   v  ? Time-Dependent behavior – Not necessarily Steady State. Uncertainty over whether the concentration is Stratified, i.e.  . Fluidized Beds  –  This work Time-Independent,  Steady state behavior observed. As in sedimentation,  observed, but also  . Q.  Are these properties for  simple universal functions, or do they depend upon system size ?? TEST: Choose one average volume fraction  , and one bed height H=18.5 cm, but vary particle size a.
Concentration Profiles   (z) . Taller Bed,  H/a     More Stratified  (z)  NOT Universal. ,[object Object],[object Object],[object Object],[object Object],[object Object]
Velocity Fluctuations ,[object Object],[object Object],[object Object],[object Object], v <v z >
Correlation Lengths   (z)  C z (z)=exp(-z/  z )  z (z) ~ a We find an empirical scaling
How Do We Understand These Results? ,[object Object],[object Object],Steady State   So Advective Term  J A   =  Diffusive Term  J D
Advection-Diffusion Model.  (Advection Term) Expanding… Advective Term So Assume that    and   v are anti-correlated – Less dense regions  go up –more dense regions down –  Blob Model . Blob Model
Advection-Diffusion Model.  (Diffusive Term)
Test of Flux Balance The fluxes are well balanced in all beds!
New Relation
Summary ,[object Object],[object Object],[object Object],[object Object],[object Object]
 
Particle Flux Dense regions  Fall ,  Dilute Regions  Rise …    Net Particle Flux Downward  ! For    fluctuations; use N 1/2  Model The flux gradient is then Velocity Fluctuations   v  Result from     Fluctuations   
Calculated  Sedimentation Velocities ,[object Object],v ex (z)=v pump -v sed (z) RZ equation:  v sed  (  )   / v o =(1-  ) 5.5 If   then how could the bed be balanced ? v sed  (  )   = v o (1-  ) 5.5

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APS March 2006

  • 1. Origin of Stability in Particle Sedimentation ( low Re , non-inertial : high Pe, No Brownian Motion) Phil Segre Physics Dept., Emory Univ. Jim McClymer - Physics Dept., Univ. of Maine P.N. Segre and J.P. McClymer, PRE, in preparation (2006) . P.N. Segre and J.P. McClymer, J. Phys. Cond. Matt. 16 , S4219 (2004) P.N. Segre, Phys. Rev. Lett. 89 , 254503 (2002). Fluidized Beds
  • 2. Top Middle Particle Image Velocimetry x z y Pump Camera
  • 3. Background – Unanswered Questions Sedimentation Experiments What is the origin of  ,  v ? Time-Dependent behavior – Not necessarily Steady State. Uncertainty over whether the concentration is Stratified, i.e. . Fluidized Beds – This work Time-Independent, Steady state behavior observed. As in sedimentation, observed, but also . Q. Are these properties for simple universal functions, or do they depend upon system size ?? TEST: Choose one average volume fraction , and one bed height H=18.5 cm, but vary particle size a.
  • 4.
  • 5.
  • 6. Correlation Lengths  (z) C z (z)=exp(-z/  z )  z (z) ~ a We find an empirical scaling
  • 7.
  • 8. Advection-Diffusion Model. (Advection Term) Expanding… Advective Term So Assume that  and  v are anti-correlated – Less dense regions go up –more dense regions down – Blob Model . Blob Model
  • 9. Advection-Diffusion Model. (Diffusive Term)
  • 10. Test of Flux Balance The fluxes are well balanced in all beds!
  • 12.
  • 13.  
  • 14. Particle Flux Dense regions Fall , Dilute Regions Rise …  Net Particle Flux Downward ! For  fluctuations; use N 1/2 Model The flux gradient is then Velocity Fluctuations  v Result from  Fluctuations  
  • 15.