2011
DOI: 10.1016/j.commatsci.2011.01.041
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Study of structural, elastic and electronic properties of GdX (X = Bi, Sb) compounds using LSDA and LSDA +U approach

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Cited by 10 publications
(4 citation statements)
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“…Magnetic measurements have been performed for cubic Laves phase compounds RFe 2 (R = Gd, Tb, Dy, Ho, Er, and Y) and R Y 1− Fe 2 (R = Gd, Tb, and Er) in fields up to 30 kOe 2 Indian Journal of Materials Science and for temperatures between 4.2 ∘ and 1000 ∘ K by Buschow and Van Stapele [10]. The structural and elastic properties of GdX (X = Bi, Sb) using FP-LMTO have been studied by Boukhari et al [11]. The experimental data and results of ab initio calculations of the volume derivatives of the band structure and the exchange parameters for the corresponding series of compounds have been used to analyze the nature of the f-f interactions.…”
Section: Introductionmentioning
confidence: 99%
“…Magnetic measurements have been performed for cubic Laves phase compounds RFe 2 (R = Gd, Tb, Dy, Ho, Er, and Y) and R Y 1− Fe 2 (R = Gd, Tb, and Er) in fields up to 30 kOe 2 Indian Journal of Materials Science and for temperatures between 4.2 ∘ and 1000 ∘ K by Buschow and Van Stapele [10]. The structural and elastic properties of GdX (X = Bi, Sb) using FP-LMTO have been studied by Boukhari et al [11]. The experimental data and results of ab initio calculations of the volume derivatives of the band structure and the exchange parameters for the corresponding series of compounds have been used to analyze the nature of the f-f interactions.…”
Section: Introductionmentioning
confidence: 99%
“…To examine the phase transition pressures among the stable and the metastable type‐structure of the investigated compound; we have calculated the Gibbs free energy G in the Type I (stable) and Type II (metastable) structures. Mainly the Gibbs free energy G is expressed as [27]: G=E+italicPVitalicTS, where E , P , V , and S are: the internal energy, pressure, volume, and entropy, respectively. Since the first‐principle calculations were performed at 0 K, the Gibbs free energy G is equal to the enthalpy H , so the Equation (2) can be expressed as follow [27]: G=H=E+italicPV, The calculated enthalpy versus the pressure is shown in Figure 3.…”
Section: Resultsmentioning
confidence: 99%
“…To examine the phase transition pressures among the stable and the metastable type-structure of the investigated compound; we have calculated the Gibbs free energy G in the Type I (stable) and Type II (metastable) structures. Mainly the Gibbs free energy G is expressed as [27]:…”
Section: The Ground-state Properties and Phases Stabilitymentioning
confidence: 99%
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