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A general mechanism of martensitic nucleation: Part I. General concepts and the FCC → HCP transformation

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TLDR
In this paper, the stacking fault energy is shown to consist of both volume energy and surface energy contributions, and when the volume energy contribution is negative, the fault energy decreases with increasing fault thickness such that fault energy associated with the simultaneous dissociation of an appropriate group of dislocations can be zero or negative.
Abstract
Consideration of the martensitic nucleation process as a sequence of steps which take the particle from maximum to minimum coherency leads to the hypothesis that the first step in martensitic nucleation is faulting on planes of closest packing. It is further postulated that the faulting displacements are derived from an existing defect, while matrix constraints cause all subsequent processes to occur in such a way as to leave the fault plane unrotated, thus accounting for the observed general orientation relations. Using basic concepts of classical nucleation theory, the stacking fault energy is shown to consist of both volume energy and surface energy contributions. When the volume energy contribution is negative, the fault energy decreases with increasing fault thickness such that the fault energy associated with the simultaneous dissociation of an appropriate group of dislocations (e.g. a finite tilt boundary segment) can be zero or negative. This condition leads to the spontaneous formation of a martensitic embryo. For the specific case of the fcc → hcp martensitic transformation in Fe-Cr-Ni alloys, the defect necessary to account for spontaneous embryo formation at the observedM s temperatures may consist of four or five properly spaced lattice dislocations. Such defects are considered to be consistent with the known sparseness of initial martensitic nucleation sites.

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Citations
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Predicting microstructure and strength of maraging steels: Elemental optimisation

TL;DR: In this article, a physics-based modelling framework to describe microstructure and mechanical properties in maraging steels is presented, which is based on prescribing the hierarchical structure of the martensitic matrix, including dislocation density, and lath and high-angle grain boundary spacing.
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First-principles study of Mn, Al and C distribution and their effect on stacking fault energies in fcc Fe

TL;DR: In this paper, the formation of stacking faults and the impurity effect on the intrinsic stacking fault energy (SFE), which controls the plasticity mechanism in austenitic alloys, were analyzed.
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Phase and grain size inhomogeneity and their influences on creep behavior of Co-Cr-Mo alloy additive manufactured by electron beam melting

TL;DR: In this article, electron beam melting (EBM) fabricated cylindrical rods were investigated, along with the creep behavior of the heat-treated rods, focusing on the influence of microstructural inhomogeneity.
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Effects of nitrogen on deformation-induced martensitic transformation in metastable austenitic Fe–18Cr–10Mn–N steels

TL;DR: In this paper, the effects of nitrogen content on deformation-induced martensitic transformation (DIMT) in Fe-18Cr-10Mn-N alloys were investigated.
References
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Journal ArticleDOI

The Determination of the Elastic Field of an Ellipsoidal Inclusion, and Related Problems

TL;DR: In this paper, it is shown that to answer several questions of physical or engineering interest, it is necessary to know only the relatively simple elastic field inside the ellipsoid.
Book

Theory of Dislocations

TL;DR: Dislocations in Isotropic Continua: Effects of Crystal Structure on Dislocations and Dislocation-Point-Defect Interactions at Finite temperatures.
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The scientific papers

J. Willard Gibbs
- 01 Dec 1908 - 
TL;DR: Physical and psychosocial factors associated with psychostimulant use in a nationally representative sample of French adolescents: Specificities of cocaine, amphetamine, and ecstasy use are studied.
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The crystallography of martensite transformations II

TL;DR: In this paper, the total strain in a martensite transformation was derived from the orientation relationship and the component strains, together with the correspondence, and the dimensions of the initial and final structures.
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