1994
DOI: 10.1016/0956-7151(94)90468-5
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Kinetics of F.C.C. → B.C.C. heterogeneous martensitic nucleation—I. The critical driving force for athermal nucleation

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Cited by 257 publications
(164 citation statements)
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“…Solute additions generally strengthen the austenite and there is considerable evidence that the ability of austenite to resist deformation is an important factor in its decomposition t o martensite [34]. An appropriate solution strengthening model for austenite is that its strength should vary with the square root of the solute concentration (wt.%); therefore, Ghosh and Olson [35] were able to demonstrate that the critical driving force should vary with the concentration as follows:…”
Section: Effect Of Strength On Transformationmentioning
confidence: 99%
“…Solute additions generally strengthen the austenite and there is considerable evidence that the ability of austenite to resist deformation is an important factor in its decomposition t o martensite [34]. An appropriate solution strengthening model for austenite is that its strength should vary with the square root of the solute concentration (wt.%); therefore, Ghosh and Olson [35] were able to demonstrate that the critical driving force should vary with the concentration as follows:…”
Section: Effect Of Strength On Transformationmentioning
confidence: 99%
“…Recently, our group also proposed the use of a model based on Seeger's model [126,127]. The original model had been used for a phenomenological understanding of the critical resolved shear stress (CRSS), which has also proved valid for the application to diffusionless martensitic transformations [128,129] as well as the case of stress hysteresis in stress-induced martensitic transformation [130]. The following discussions are based on this model.…”
Section: Kinetics Of Ni-mn-based Magnetic Shape Memory Alloysmentioning
confidence: 99%
“…The right side of the above equation is composed of defect potency, G n , which can be approximated as a constant value for a certain material, 97,98 and mechanical driving force, ΔG σ , which is a function of stress state and strength goal of the material. According to the Olson-Cohen model, 93 given the stress state of the material and desired M σ S temperature, it is possible to provide a critical value for the austenite stability parameter, and thus allow dispersed-austenite composition to be designed through the CALPHAD genomic databases.…”
Section: Numerical Expressionmentioning
confidence: 99%
“…To quantitatively design transformation toughness in UHS steel, a model linked with thermodynamic database is proposed by Olson and his colleagues 67,[97][98][99][100][101] in a series of works. The underlining approach is based on an austenite stability parameter (ASP), 97,98 which can be expressed as:…”
Section: Numerical Expressionmentioning
confidence: 99%