Abstract
Computational design of more efficient rare earth/transition metal (RE-TM) permanent magnets requires accurately calculating the magnetocrystalline anisotropy (MCA) at finite temperature, since this property places an upper bound on the coercivity. Here, we present a first-principles methodology to calculate the MCA of RE-TM magnets which fully accounts for the effects of temperature on the underlying electrons. The itinerant electron TM magnetism is described within the disordered local moment picture, and the localized RE- magnetism is described within crystal field theory. We use our model, which is free of adjustable parameters, to calculate the MCA of the magnet family for temperatures 0–600 K. We correctly find a huge uniaxial anisotropy for ( at 300 K) and two finite temperature spin reorientation transitions for . The calculations also demonstrate dramatic valency effects in and . Our calculations provide quantitative, first-principles insight into several decades of RE-TM experimental studies.
- Received 10 July 2019
DOI:https://doi.org/10.1103/PhysRevMaterials.3.101401
©2019 American Physical Society