Abstract

Uranium (U) is often alloyed with molybdenum (Mo) or zirconium (Zr) in order to stabilize its high-temperature body-centered cubic phase for use in nuclear reactors. However, in all metallic fuel forms, the α phase of U remains in some fraction. This phase decomposition due to temperature or compositional variance can play an outsized role on fuel performance and microstructural evolution. Relatively little is known about fundamental point defect properties in α-U at non-zero temperatures, from either computational or experimental studies. This work performs the first thorough evaluation of the α phase of U via ab initio molecular dynamics (AIMD). A number of thermophysical properties are calculated as a function of temperature, including equilibrium lattice parameters, thermal expansion, and heat capacity. These results indicate a two-region behavior, with the transition at 400 K. The thermal expansion/contraction in the a/b direction occurs rapidly from 100 up to 400 K, after which a more linear and gradual change in the lattice constant takes place. The volumetric expansion matches experiments quantitatively, but the individual lattice constant expansion only matches experiments qualitatively. Point defect formation energies and induced lattice strains are also determined as a function of temperature, providing insight on defect populations and the fundamentals of irradiation growth in α-U. Interstitials induce significantly more strain than vacancies, and the nature of that strain is highly dependent on the individual lattice directions. The direction of point defect-induced lattice strain is contrary to the irradiation growth behavior of α-U. This work shows that isolated point defects cannot be the primary driving force responsible for the significant irradiation-induced growth of α-U observed experimentally.

Highlights

  • Uranium (U) is an actinide element exhibiting delocalized f-electrons that exists in three solid phases: α, β and c (Yoo et al, 1998)

  • Some deviation is not unexpected, as it has been shown that Density functional theory (DFT) calculations do not always exactly match the experimental findings, for the lattice constant

  • These results are in accordance with previously computational investigations of α-U performed at 0 K, when thermal expansion is taken into account (Huang and Wirth, 2011; (Beeler et al, 2013)

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Summary

Introduction

Uranium (U) is an actinide element exhibiting delocalized f-electrons that exists in three solid phases: α (face-centered orthorhombic), β (tetragonal with a 30 atom unit cell) and c (body-centered cubic) (Yoo et al, 1998). One relevant behavior is the anisotropic irradiation growth of α-U (Leggett et al, 1963), which can lead to the tearing along grain boundaries and the formation of crystallographically aligned pores. These porosities are believed to form due to the interaction of lattice defects and stresses induced by irradiation and a temperature gradient and result in significant volume changes of α-U (Paine and Kittel, 1958; Leggett et al, 1963). A number of computational studies have been performed into fundamental properties of uranium (Jokisaari, 2020)

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