High-resolution x-ray diffraction study of the heavy-fermion compound YbBiPt
YbBiPt is a heavy-fermion compound possessing significant short-range antiferromagnetic correlations below a temperature of \(T^{\textrm{*}}=0.7\) K, fragile antiferromagnetic order below \(T_{\rm{N}}=0.4\) K, a Kondo temperature of \(T_{\textrm{K}} \approx1\) K, and crystalline-electric-field split...
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Published in | arXiv.org |
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Main Authors | , , , , , , |
Format | Paper Journal Article |
Language | English |
Published |
Ithaca
Cornell University Library, arXiv.org
05.11.2015
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Subjects | |
Online Access | Get full text |
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Summary: | YbBiPt is a heavy-fermion compound possessing significant short-range antiferromagnetic correlations below a temperature of \(T^{\textrm{*}}=0.7\) K, fragile antiferromagnetic order below \(T_{\rm{N}}=0.4\) K, a Kondo temperature of \(T_{\textrm{K}} \approx1\) K, and crystalline-electric-field splitting on the order of \(E/k_{\textrm{B}}=1\,\textrm{-}\,10\) K. Whereas the compound has a face-centered-cubic lattice at ambient temperature, certain experimental data, particularly those from studies aimed at determining its crystalline-electric-field scheme, suggest that the lattice distorts at lower temperature. Here, we present results from high-resolution, high-energy x-ray diffraction experiments which show that, within our experimental resolution of \(\approx6\,\textrm{-}\,10\times10^{-5}\) \AA, no structural phase transition occurs between \(T=1.5\) and \(50\) K. In combination with results from dilatometry measurements, we further show that the compound's thermal expansion has a minimum at \(\approx18\) K and a region of negative thermal expansion for \(9<T<18\) K. Despite diffraction patterns taken at \(1.6\) K which indicate that the lattice is face-centered cubic and that the Yb resides on a crystallographic site with cubic point symmetry, we demonstrate that the linear thermal expansion may be modeled using crystalline-electric-field level schemes appropriate for Yb\(^{3+}\) residing on a site with either cubic or less than cubic point symmetry. |
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ISSN: | 2331-8422 |
DOI: | 10.48550/arxiv.1511.01822 |