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The irreversible transformations begin with the formation of a finite fraction of the second phase.
If this is so, then, for temperatures below the lambda transition, a finite fraction of all the atoms must decide cooperatively which one of the possible quantized states they will all occupy.
The cases without convection show good agreement with available coarsening theories for a finite fraction of solid.
A gas of such atoms without interactions between them would undergo, at some temperature T0, a phenomenon known as Bose condensation; below T0 a finite fraction of all the atoms occupy a single state, normally that of lowest energy, and this fraction increases toward one as the temperature falls toward absolute zero.
In this context, scheduling is not restricted to schedule one user at a time, but to schedule a finite fraction of the users, which experience favorable channel conditions and/or whose packets are close to their deadline, simultaneously.
On the contrary, if x∞>0 (chaotic regime), the initial perturbation of even a small fraction of genes propagates across the entire system, finally altering the expression of a finite fraction x∞ of genes in the genome.
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The potential step responses for a new non-competitive combined model where adsorption and nucleative processes account for finite fractions of the surface are also presented.
A model for particle coarsening at finite volume fraction of precipitate based on a reversible dissolution/deposition mechanism is proposed.
An experimental study on the influence of a finite volume fraction of solid on Ostwald ripening of CuCo dispersions is presented.
The problem of finding the functions (f(n)), (g(n)) (or (F(n)), (G(n)) in Section 3) is transformed into solving the finite continued fraction approximation solution of difference equation for 'large' n: y(n -y(n -y=frac{1}{n+14}}.
Similarly to Section 2, by the multiple-correction method we can solve the finite continued fraction approximation solution (F(n)), (G(n)) of the differential equation y(n -y(n -y=frac{1}{n+15}}.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com