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The pearlite reaction

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TLDR
In this article, a critical appraisal of theory and experiments for both isothermal and forced velocity pearlite is presented, and a new perturbation procedure for definition of the optimal steady-state spacing is presented.
Abstract
A critical appraisal of theory and experiments for both isothermal and forced velocity pearlite is presented. It is concluded for binary systems that both the theoretical models for volume diffusion and boundary diffusion control are well-advanced and adequate for the purposes of experimental test. However, some ambiguity remains in the boundary diffusion model with respect to the thermodynamics of the boundary ”phase” region, so it is still not possible to predict absolute rates of transformation. The theoretical problem for ternary pearlites is also well understood, although rigorous theory seems intractable. A new perturbation procedure for definition of the optimal steady-state spacing is presented and amplified for both isothermal and forced velocity pearlite, and for both volume and boundary diffusion models. In terms of the critical spacing Sc for isothermal pearlite and the spacing at minimum undercooling Sm for forced velocity pearlite the predicted stability points are as follows: {fx2777-1} For isothermal pearlite these perturbation results correspond closely to the state of maximum entropy production rate while for forced velocity pearlite the correspondence is also satisfactory. A detailed analysis of the data leads us to reaffirm the author’s conclusions that the eutectoid reactions in Cu-12 pct Al and some related ternary alloys reported by Asundi and West are controlled by volume diffusion and that the eutectoid reaction in Al-78 Zn reported by Cheetham and Ridley is controlled by boundary diffusion. We conclude further after careful analysis that the pearlite reaction in Fe-0.8 C is controlled for the higher temperatures by volume diffusion of carbon in austenite. We are also led to state that the pearlite transformations in Fe-C-Mn and Fe-C-Ni occur for the most part in a nopartition regime and are therefore controlled by volume diffusion of carbon in austenite, while the transformations in Fe-C-Cr and Fe-C-Mo, being forced by thermodynamics to sustain partition of chromium and molybdenum, are controlled by phase boundary diffusion of the latter elements. nt]mis|M. P. PULS, formerly Postdoctoral Fellow, Department of Metallurgy and Materials Science, McMaster University, Hamilton, Ontario, Canada

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Steels for bearings

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Discontinuous reactions in solids

TL;DR: Discontinuous reactions are solid state moving boundary phase transitions characterised by a discontinuous or abrupt change in orientation and composition between the matrix phases in the reactant and product aggregate across the migrating boundary or reaction front that provides a short circuit path of diffusion as discussed by the authors.
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Discontinuous coarsening of aligned eutectoids

TL;DR: The thermal stability of aligned Co-Si, Cu-In, and Ni-In euteotoids has been studied in this paper, where a discontinuous-coarsening process involving grain-boundary migration was observed.
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A Review of the Data on the Interlamellar Spacing of Pearlite

TL;DR: In this article, the relationship between interlamellar spacing and temperature for isothermal growth conditions and between translation velocity and spacing for forced-velocity growth conditions is reviewed for a range of steels and nonferrous alloys.
References
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Journal ArticleDOI

Reciprocal Relations in Irreversible Processes. II.

TL;DR: In this article, a general reciprocal relation applicable to transport processes such as the conduction of heat and electricity, and diffusion, is derived from the assumption of microscopic reversibility, and certain average products of fluctuations are considered.
Book

Principles of Solidification

TL;DR: Solidification is the process by which a liquid is transformed into a crystalline solid as discussed by the authors, in which the solid that forms first is solvent rich as distinct from crystallisation, and the crystals that are formed are solute rich.
Journal ArticleDOI

Diffusion Coefficient of C in α -Iron

TL;DR: In this paper, an equation of the form $D={D}_{0}{e}^{\ensuremath{-}6}${\mathrm{cm}}^{2}$/sec.
Journal ArticleDOI

The kinetics of cellular segregation reactions

TL;DR: In this paper, it was shown that at least two controlling kinetic processes are required to describe such a complex reaction, such as discontinuous precipitation and pearlite formation, in addition to diffusion control, and that the cell boundary moves with a velocity proportional to the net free energy decrease.
Journal ArticleDOI

Theory of cellular precipitation

TL;DR: In this article, it was shown that the rate of cellular precipitation can be described by three parameters: Db, the diffusion coefficient of atoms in the cell boundary; l, the spacing of the precipitate lamellae in a cell; and N, the number of cells nucleated per unit volume.