1992
DOI: 10.1007/bf00576274
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A new parameter for describing the structure bifurcation in two-phase alloys containing coherent particles

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Cited by 16 publications
(5 citation statements)
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References 29 publications
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“…8,9 The cited analyses show that this inverse coarsening can result in a stabilization of particle size with a distribution that narrows and becomes more symmetric with time, and experimental observation of such stabilization has been reported for the case of certain nickel-based alloys. 10 Inverse coarsening is predicted in the case of spherical particles that are softer than the matrix, which is true for our case since the shear modulus c 44 of GaAs and hexagonal As are 59 and 23 GPa, respectively. 11 Hence, the elastic interaction between particles due to the coherency strain provides a possible mechanism for the inverse coarsening observed for small precipitates.…”
supporting
confidence: 57%
“…8,9 The cited analyses show that this inverse coarsening can result in a stabilization of particle size with a distribution that narrows and becomes more symmetric with time, and experimental observation of such stabilization has been reported for the case of certain nickel-based alloys. 10 Inverse coarsening is predicted in the case of spherical particles that are softer than the matrix, which is true for our case since the shear modulus c 44 of GaAs and hexagonal As are 59 and 23 GPa, respectively. 11 Hence, the elastic interaction between particles due to the coherency strain provides a possible mechanism for the inverse coarsening observed for small precipitates.…”
supporting
confidence: 57%
“…Johnson and Lee (1979) [157] show that two spherical inclusions in an anisotropic matrix can reduce their energy if they come close together and align themselves along the 'soft' crystal directions. Miyazaki, Doi and others [135,72,67] find in addition that inverse coarsening is possible if the particles are close together and the misfit strain and particle size are large enough. Shneck et al (1992) [79] give details of the elastic fields for one and two spherical inclusions in a cubic crystal with negative anisotropy.…”
Section: The Energy Of Several Inclusions : Anisotropic Elasticitymentioning
confidence: 97%
“…The reason why µ(c) appears with a negative sign in the second equation is that in the α phase the small parameter of the virial expansion is c α 0 − c, the concentration of B atoms, and the relative chemical potential of these atoms is −µ(c). Using (71) in (70), we obtain the approximate formulas The formula (72), reducing in the absence of elastic effects to the GibbsThomson formula, is due to Johnson and Alexander [134] (see also [127,114,63,29]), who used it (in a more accurate version) to calculate c at the surface of a spherical inclusion with isotropic elasticity.…”
Section: The Diffusion Equation and Its Boundary Conditionsmentioning
confidence: 99%
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“…The amount of γ′ finally approached to a constant when aging finished. In the later exposure period, big size γ′ kept growing with small γ′ dissolved gradually, which was driven by interfacial energy [ 35 ]. As a result, the average size of γ′ increased while the amount decreased.…”
Section: Discussionmentioning
confidence: 99%