Thammineni, Hari Kisan ; Zhu, Tong ; Smaga, Marek ; Beck, Tilmann ; Müller, Ralf (2023)
Numerical modelling of stress‐strain response and deformation‐induced martensite in metastable austenitic stainless steels under monotonic tensile loading.
In: PAMM - Proceedings in Applied Mathematics & Mechanics, 2022, 22 (1)
doi: 10.26083/tuprints-00023735
Article, Secondary publication, Publisher's Version
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Item Type: | Article |
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Type of entry: | Secondary publication |
Title: | Numerical modelling of stress‐strain response and deformation‐induced martensite in metastable austenitic stainless steels under monotonic tensile loading |
Language: | English |
Date: | 28 April 2023 |
Place of Publication: | Darmstadt |
Year of primary publication: | 2022 |
Publisher: | Wiley-VCH |
Journal or Publication Title: | PAMM - Proceedings in Applied Mathematics & Mechanics |
Volume of the journal: | 22 |
Issue Number: | 1 |
Collation: | 6 Seiten |
DOI: | 10.26083/tuprints-00023735 |
Corresponding Links: | |
Origin: | Secondary publication DeepGreen |
Abstract: | A constitutive model describing the deformation‐induced martensite transformation in metastable austenitic CrNi steels is presented. In line with the previous work of Stringfellow et al. [1], the material is considered to have a composite response of the underlying austenite and the evolving martensite phases. The stresses and strains in the individual phases are described using viscoplastic models. The effective properties of the material are then computed by a homogenization method. Strain hardening in the individual phases is represented using separate flow rules. Furthermore, based on the plastic strain in the austenitic phase, a transformation kinetics model describes the evolution of the martensite volume, in the two‐phase composite. A numerical implementation of the model is done in the finite element program FEAP [2]. The parameters in model are identified by experimental data using the least‐squares optimization. Finally, some results are presented using an illustrative boundary value problem of a structured surface. |
Status: | Publisher's Version |
URN: | urn:nbn:de:tuda-tuprints-237353 |
Classification DDC: | 600 Technology, medicine, applied sciences > 620 Engineering and machine engineering |
Divisions: | 13 Department of Civil and Environmental Engineering Sciences > Mechanics > Continuum Mechanics Study Areas > Study Area Mechanic |
Date Deposited: | 28 Apr 2023 12:44 |
Last Modified: | 14 Nov 2023 19:05 |
SWORD Depositor: | Deep Green |
URI: | https://tuprints.ulb.tu-darmstadt.de/id/eprint/23735 |
PPN: | 509868940 |
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