1. On the Oscillating Course of d$^{hkl}$−sin$^2\psi$ Plots for Plastically Deformed, Cold-Rolled Ferritic and Duplex Stainless Steel Sheets
- Author
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Nicola Simon, Norbert Schell, and Jens Gibmeier
- Subjects
elastic anisotropy ,General Chemical Engineering ,residual stress ,Condensed Matter Physics ,X-ray diffraction ,Inorganic Chemistry ,intergranular strains ,duplex stainless steel ,plastic anisotropy ,ddc:540 ,General Materials Science ,ddc:620 ,Engineering & allied operations - Abstract
Crystals 13(3), 419 (2023). doi:10.3390/cryst13030419, This work deals with non-linear d$^{hkl}$−sin$^2\psi$ distributions, often observed in X-ray residualstress analysis of plastically deformed metals. Two different alloys were examined: duplex stainlesssteel EN 1.4362 with an austenite:ferrite volume ratio of 50:50 and ferritic stainless steel EN 1.4016.By means of an in situ experiment with high-energy synchrotron X-ray diffraction, the phase-specificlattice strain response under increasing tensile deformation was analysed continuously with a samplingrate of 0.5 Hz. From Debye–Scherrer rings of nine different lattice planes {hkl}, the d$^{hkl}$−sin$^2\psi$ distributions were evaluated and the phase-specific stresses were calculated. For almost all latticeplanes investigated, oscillating courses in the d$^{hkl}$−sin$^2\psi$ distributions were observed, already occurringbelow the macro yield point and increasing in amplitude within the elasto-plastic region. Bycomparing the loaded and the unloaded state after deformation, the contribution of crystallographictexture and plastically induced intergranular strains to these oscillations could be separated. For thegiven material states, only a minor influence of crystallographic texture was observed. However, astrong dependence of the non-linearities on the respective lattice plane was found. In such cases, astress evaluation according to the sin$^2\psi$ method leads to errors, which increase significantly if only alimited y range is considered., Published by MDPI, Basel
- Published
- 2023