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Crystallization kinetics in binary solid solution-aqueous solution systems

American Journal of Science, 2006
Phenomenological description of crystallization kinetics in a binary system "aqueous solution-solid solution" is given. This approach involves consideration of the true equilibrium and possible quasi-equilibrium states. It gives description of the crystallization kinetics close to equilibrium and features of the growth process occurring at high driving
A. G. Shtukenberg   +2 more
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Convergence of eclipsing binary solutions

Astrophysics and Space Science, 1983
Attention is called to the fact that convergence to negligible corrections in differential corrections solutions usually can be achieved, provided that one or both of two common causes of poor convergence are recognized and properly dealt with.
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Self-diffusion in dilute binary solid solutions—II

Acta Metallurgica, 1955
Abstract In order to account for the diffusion phenomena observed in dilute silver solid solutions, we proposed in an earlier paper that these solutions may be considered to consist of a matrix of undisturbed solvent containing nonoverlapping “soft” regions around each solute atom.
R.E Huffman, D Turnbull, E.W Hart
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Identification of associates in binary solutions

Steel in Translation, 2014
A new method is used to identify the two or three primary associates in binary metallic solutions with negative deviation from Raoult’s law, on the basis of the model of ideal associated solutions. The identification error is minimal when determining the equilibrium constants between associates and monomers for concentrations of the solution components
V. I. Berdnikov, Yu. A. Gudim
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Distribution functions of binary solutions (exact analytic solution)

Theoretical and Mathematical Physics, 2000
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Surface segregation in jellium binary solid solutions

Physical Review B, 1985
The electron-density-functional method is applied to a jellium model for the surface-segregated binary (single-phase) solid solution. The segregation potential, thickness of the segregated layer, and the segregating component are determined and the following rule is derived for a binary (single-phase) solid solution of substitutional type: Atoms of the
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Binary Flutter Solution for Fluid Power

Journal of Aerospace Engineering, 2018
AbstractThe stability of a foil with its 1/4-chord center of pressure trailing a pitch axis sprung in heave is solved algebraically to help design a fluttering windmill and perhaps watermill.
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Diffusion in binary solutions

The Journal of Physical Chemistry, 1967
David W. McCall, Dean C. Douglass
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