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At the Re of 50, the channel length necessary for mixing to be achieved is 5 times shorter compared to the case where the Re equals 1.
The discrete element method (DEM) is a computational technique that allows particle systems to be simulated and mixing to be predicted.
We find mixing to be proportional to the square root of dose, independent of interface crystallography, and highly sensitive to liquid phase interdiffusivity.
Equations were produced enabling Gibbs free energy of mixing to be predicted from the amount of C atoms in the plasticizer.
We have tried to reconstruct the phylogenies for our data using MrBayes (Huelsenbeck and Ronquist, 2001) as described in the GiRaF paper (Nagarajan and Kingsford, 2011) and found the computation time till convergence with sufficient mixing to be at least in the order of months per segment on a single processor machine (data not shown).
However, there are also effects due to the heat of mixing to be expected and one will generally formulate Δ gmix = Δ hmix − TΔ smix where Δ gmix is the free energy change per dendron of generation G upon dissolution, Δ hmix is the respective enthalpy change (heat of mixing), and Δ smix is the entropy change.
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Engineers are still in the mix, to be sure.
For best results you want the mix to be about 2½cm deep in the tin.
You want the mix to be just set with a jelly-like wobble.
Kraftwerk Autobahn Orthodoxy holds The Mix to be Kraftwerk's nadir.
You want this mix to be completely melting, soft and translucent, but in no way scorched.
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