Modelling the phase homogenization subsequent to the boriding process

Abstract In this study, a recent approach was developed to simulate the boronizing kinetics and subsequent phase homogenization (B + PH) in AISI 1045 steel. The Taylor expansion model was employed, taking into account the boron concentration profile in each layer (FeB or Fe 2 B) as a second-order Taylor series under a transient diffusion regime. Two dimensionless constants were integrated into the model to infer the boron diffusion coefficients in FeB and Fe 2 B, and to calculate the corresponding boron activation energies. The differential equations were then adapted to simulate the phase homogenization (PH) kinetics that follows the boriding process in AISI 1045 steel. Simple relationships were derived to predict the necessary dissolution time to achieve a maximum thickness of the Fe 2 B layer. Additionally, the mass gain per unit area associated with Fe 2 B layer formation, along with its evolution during phase homogenization, was modelled based on the chosen process variables.

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Publication Details

Journal
Materials Testing
Published
2025-03-01
DOI
https://doi.org/10.1515/mt-2024-0466
Citations
1
Primary Topic
Aluminum Alloy Microstructure Properties
Type
article
Field-Weighted Citation Impact
4.99
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article

Modelling the phase homogenization subsequent to the boriding process

Peter Jurči, М. Кеддам, Z. Nait Abdellah, Brahim Boumaali
1 citations
Materials Testing
Aluminum Alloy Microstructure Properties
4.99
article

Modelling the phase homogenization subsequent to the boriding process

Peter Jurči, М. Кеддам, Z. Nait Abdellah, Brahim Boumaali
article en
1 citations

Abstract

Abstract In this study, a recent approach was developed to simulate the boronizing kinetics and subsequent phase homogenization (B + PH) in AISI 1045 steel. The Taylor expansion model was employed, taking into account the boron concentration profile in each layer (FeB or Fe 2 B) as a second-order Taylor series under a transient diffusion regime. Two dimensionless constants were integrated into the model to infer the boron diffusion coefficients in FeB and Fe 2 B, and to calculate the corresponding boron activation energies. The differential equations were then adapted to simulate the phase homogenization (PH) kinetics that follows the boriding process in AISI 1045 steel. Simple relationships were derived to predict the necessary dissolution time to achieve a maximum thickness of the Fe 2 B layer. Additionally, the mass gain per unit area associated with Fe 2 B layer formation, along with its evolution during phase homogenization, was modelled based on the chosen process variables.

Materials TestingVol. 67(4)
Slovak University of Technology in Bratislava (SK), University of Sciences and Technology Houari Boumediene (DZ), University of Algiers Benyoucef Benkhedda (DZ), Mouloud Mammeri University of Tizi-Ouzou (DZ)
Openalex Percentile: Top 7%
Aluminum Alloy Microstructure Properties
4.99
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