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Modelling solid solution hardening in high entropy alloys

Modelling solid solution hardening in high entropy alloys
Modelling solid solution hardening in high entropy alloys

Solid solution hardening (SSH) is one of the major contributions to the excellent mechanical properties displayed by high entropy alloys (HEAs). SSH is first analysed for binary systems in face-centred cubic and body-centred cubic alloys with different elemental additions in the temperature range 5-623 K. The prediction of the SSH has been possible by using Labush's approach for SSH modelling, where the necessary parameters have been incorporated without fitting to experimental data. Among these parameters, elastic misfit is shown to be prominent; experimental evidence suggests it has a dominant effect with respect to other misfit forms. Nevertheless, Labush's approach cannot be directly applied to model SSH in HEAs, since it is based on the misfit produced in the lattice of a solvent/reference atom, which does not exist in HEAs. Its extension to HEAs has been performed by using Mooren's approach for the computation of interatomic spacing in multicomponent alloys, allowing the creation of a model for elastic misfit in HEAs. This has led to a methodology for computing SSH effect in HEAs, where the results have successfully been compared with a collection of experimental data from the literature. The explanation of how different atoms can modify the yield strength can be formulated in terms of this approach.

Critical resolved shear stress, High entropy alloys, Multicomponent alloys Yield strength, Solid solution hardening
1359-6454
14-23
Toda-Caraballo, Isaac
104b4ea9-5418-46cc-a90f-db65f449a1fb
Rivera-Díaz-Del-Castillo, Pedro E.J.
6e0abc1c-2aee-4a18-badc-bac28e7831e2
Toda-Caraballo, Isaac
104b4ea9-5418-46cc-a90f-db65f449a1fb
Rivera-Díaz-Del-Castillo, Pedro E.J.
6e0abc1c-2aee-4a18-badc-bac28e7831e2

Toda-Caraballo, Isaac and Rivera-Díaz-Del-Castillo, Pedro E.J. (2015) Modelling solid solution hardening in high entropy alloys. Acta Materialia, 85, 14-23. (doi:10.1016/j.actamat.2014.11.014).

Record type: Article

Abstract

Solid solution hardening (SSH) is one of the major contributions to the excellent mechanical properties displayed by high entropy alloys (HEAs). SSH is first analysed for binary systems in face-centred cubic and body-centred cubic alloys with different elemental additions in the temperature range 5-623 K. The prediction of the SSH has been possible by using Labush's approach for SSH modelling, where the necessary parameters have been incorporated without fitting to experimental data. Among these parameters, elastic misfit is shown to be prominent; experimental evidence suggests it has a dominant effect with respect to other misfit forms. Nevertheless, Labush's approach cannot be directly applied to model SSH in HEAs, since it is based on the misfit produced in the lattice of a solvent/reference atom, which does not exist in HEAs. Its extension to HEAs has been performed by using Mooren's approach for the computation of interatomic spacing in multicomponent alloys, allowing the creation of a model for elastic misfit in HEAs. This has led to a methodology for computing SSH effect in HEAs, where the results have successfully been compared with a collection of experimental data from the literature. The explanation of how different atoms can modify the yield strength can be formulated in terms of this approach.

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More information

Accepted/In Press date: 6 November 2014
e-pub ahead of print date: 5 December 2014
Published date: 15 February 2015
Keywords: Critical resolved shear stress, High entropy alloys, Multicomponent alloys Yield strength, Solid solution hardening

Identifiers

Local EPrints ID: 492436
URI: http://eprints.soton.ac.uk/id/eprint/492436
ISSN: 1359-6454
PURE UUID: b0ccf7c9-d25f-42c0-ada5-90440f520224
ORCID for Pedro E.J. Rivera-Díaz-Del-Castillo: ORCID iD orcid.org/0000-0002-0419-8347

Catalogue record

Date deposited: 26 Jul 2024 16:44
Last modified: 27 Jul 2024 02:08

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Contributors

Author: Isaac Toda-Caraballo
Author: Pedro E.J. Rivera-Díaz-Del-Castillo ORCID iD

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