2014
DOI: 10.1080/09500839.2014.953617
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Temperature-dependent electronic structures, atomistic modelling and the negative thermal expansion ofδPu

Abstract: We introduce a temperature-dependent parameterization in the modified embedded-atom method and combine it with molecular dynamics to simulate the diverse physical properties of the δ and ε phases of elemental plutonium. The aim of this temperature-dependent parameterization is to mimic the different magnitudes of correlation strength of the Pu 5f electrons at different temperatures. Compared to previous temperature independent parameterization, our approach captures the negative thermal expansion and temperatu… Show more

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Cited by 11 publications
(6 citation statements)
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“…It usually stabilizes under high temperature, but doping it with a few percent trivalent metal impurities (such as Ga and Al) makes it metastable at room temperature 1-3 . The δ phase has negative thermal expansion coefficient, unlike the vast majority of metallic materials [19][20][21] . The Pauli-like magnetic susceptibility, electrical resistivity, and Sommerfeld coefficient of the specific heat of δ-Pu are an order of magnitude larger than those of the other simple metals 15,17,22 .…”
Section: Introductionmentioning
confidence: 99%
“…It usually stabilizes under high temperature, but doping it with a few percent trivalent metal impurities (such as Ga and Al) makes it metastable at room temperature 1-3 . The δ phase has negative thermal expansion coefficient, unlike the vast majority of metallic materials [19][20][21] . The Pauli-like magnetic susceptibility, electrical resistivity, and Sommerfeld coefficient of the specific heat of δ-Pu are an order of magnitude larger than those of the other simple metals 15,17,22 .…”
Section: Introductionmentioning
confidence: 99%
“…In fact, above room temperature, the contributions to the free energy of the nonadiabatic effects and of the thermal excitations of the electrons from their ground state are expected to be negligible in Pu [90]. Consequently, the total energy could be used to investigate this problem either within direct Monte Carlo simulations or using molecular dynamics [101,102] with atomistic potentials extrapolated from this work.…”
Section: Phase Diagram Of Plutoniummentioning
confidence: 99%
“…Per the Born-Oppenheimer approximation, we assume the electrons are always in thermal equilibrium. Because strong correlations can produce a drastic suppression of the effective Fermi temperature, a strongly temperature dependent free energy functional is essential for describing correlated electronic degrees of freedom with MD [24]. In modern implementations of the GA, both the Slater determinant |Ψ 0 and the variational parameters {d i } are to be optimized through iterations [25].…”
mentioning
confidence: 99%