Two data evaluation concepts for X-ray stress analysis based on energydispersive diffraction on polycrystalline materials with cubic crystal structure,
almost random crystallographic texture and strong single-crystal elastic
anisotropy are subjected to comparative assessment. The aim is the study of
the residual stress state in hard-to-reach measurement points, for which the
sin2 method is not applicable due to beam shadowing at larger sample tilting.
This makes the approaches attractive for stress analysis in engineering parts with
complex shapes, for example. Both approaches are based on the assumption of a
biaxial stress state within the irradiated sample volume. They exploit in different
ways the elastic anisotropy of individual crystallites acting at the microscopic
scale and the anisotropy imposed on the material by the near-surface stress state
at the macroscopic scale. They therefore complement each other, in terms of
both their preconditions and their results. The first approach is based on the
evaluation of strain differences, which makes it less sensitive to variations in the
strain-free lattice parameter a0. Since it assumes a homogeneous stress state
within the irradiated sample volume, it provides an average value of the in-plane
stresses. The second approach exploits the sensitivity of the lattice strain to
changes in a0. Consequently, it assumes a homogeneous chemical composition
but provides a stress profile within the information depth. Experimental
examples from different fields in materials science, namely shot peening of
austenitic steel and in situ stress analysis during welding, are presented to
demonstrate the suitability of the proposed methods.
«
Two data evaluation concepts for X-ray stress analysis based on energydispersive diffraction on polycrystalline materials with cubic crystal structure,
almost random crystallographic texture and strong single-crystal elastic
anisotropy are subjected to comparative assessment. The aim is the study of
the residual stress state in hard-to-reach measurement points, for which the
sin2 method is not applicable due to beam shadowing at larger sample tilting.
This makes the approaches attractive fo...
»