Abstract
In spite of its influence on a number of physical properties, short-range order in crystalline alloys has received little recent attention, largely due to the complexity of the experimental methods involved. In this work, a novel approach that could be used for the analysis of ordering transitions and short-range order in crystalline alloys using total scattering and reverse Monte Carlo (RMC) refinements is presented. Calculated pair distribution functions representative of different types of short-range order are used to illustrate the level of information contained within these experimentally accessible functions and the insight into ordering which may be obtained using this new method. Key considerations in the acquisition of data of sufficient quality for successful analysis are also discussed. It is shown that the atomistic models obtained from RMC refinements may be analysed to identify directly the Clapp configurations that are present. It is further shown how these configurations can be enhanced compared with a random structure, and how their degradation pathways and the distribution of Warren-Cowley parameters, can then be used to obtain a detailed, quantitative structural description of the short-range order occurring in crystalline alloys.
Original language | English |
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Pages (from-to) | 155-166 |
Number of pages | 12 |
Journal | Acta Materialia |
Volume | 115 |
DOIs | |
State | Published - Aug 15 2016 |
Externally published | Yes |
Funding
This work was supported by the STFC ISIS Facility and the Rolls-Royce plc/EPSRC Strategic Partnership under EP/H022309/1 and EP/M005607/1. The authors gratefully acknowledge STFC for the provision of beamtime at Diamond Light Source Ltd (EE10354, EE11665) and the ISIS Facility (RB1510579, RB1520332), and thank Dr Stephen Hull for useful discussions.
Funders | Funder number |
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STFC ISIS Facility | |
Engineering and Physical Sciences Research Council | EP/M005607/1, EP/H022309/1 |
Rolls-Royce |
Keywords
- Atomic ordering
- Diffraction
- Pair correlation function
- Short-range order
- Short-range ordering