1993
DOI: 10.1103/physrevb.47.14280
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Crystal-field excitations inCeCu2Si2

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Cited by 78 publications
(37 citation statements)
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“…3 (a) are due to empty (or weakly occupied) CF states, their positions with respect to the Fermi level define the renormalized CF splitting. The calculated zero-pressure CF splitting of about 40 meV is in agreement with the experimental value of 30-37 meV [27][28][29] and exhibits a moderate increase with P, with the orbital character of the second CF peak switching across the transition. A similar evolution is observed as function of temperature at the ambient pressure [35]: a Kondo peak of the j0i character at T ¼ 7 K transforms into a two-peak structure and shifted away from E F at higher T. However, in this case one sees no clear Kondo resonance of the orbital character j2i at T ≥ 14 K in agreement with experimental estimates T K ≈ 10 K for CeCu 2 Si 2 at ambient P [27].…”
Section: Fig 2 (Color Online)supporting
confidence: 76%
“…3 (a) are due to empty (or weakly occupied) CF states, their positions with respect to the Fermi level define the renormalized CF splitting. The calculated zero-pressure CF splitting of about 40 meV is in agreement with the experimental value of 30-37 meV [27][28][29] and exhibits a moderate increase with P, with the orbital character of the second CF peak switching across the transition. A similar evolution is observed as function of temperature at the ambient pressure [35]: a Kondo peak of the j0i character at T ¼ 7 K transforms into a two-peak structure and shifted away from E F at higher T. However, in this case one sees no clear Kondo resonance of the orbital character j2i at T ≥ 14 K in agreement with experimental estimates T K ≈ 10 K for CeCu 2 Si 2 at ambient P [27].…”
Section: Fig 2 (Color Online)supporting
confidence: 76%
“…As long as we work sufficiently close to the transition temperature, where a Ginzburg-Landau expansion is valid the systematic construction of gap functions in terms of basis functions which are invariant under subgroups is a useful guideline. Exhaustive lists of the superconducting classes for the relevant crystal symmetries were given by Volovik and Gor'kov (1985), Ueda and Rice (1985) , Blount (1985), Gorkov (1987), Sigrist and Ueda (1991), Annett (1990) and Ozaki and Machida (1985), Machida and Ohmi (1998), Machida et al (1999) and references cited therein. A recent summary is found in the textbook of Mineev and Samokhin (1999).…”
Section: Order Parameter Classificationmentioning
confidence: 99%
“…It consists of ellipsoids and modulated columns which are oriented parallel to the tetragonal axis. The calculations adopt the CEF scheme suggested by Goremychkin and Osborn (1993) consisting of a singlet ground state separated from an excited quartet by a CEF splitting δ ∼ 340 K. Therefore δ ≫ T * ≃ 10 K (obtained from the γ-value). Consequently quasiparticle properties are strongly anisotropic.…”
Section: Electronic Properties Fermi Surfaces and Heavy Quasiparticlesmentioning
confidence: 99%
“…Determination of the magnetic scattering in polycrystals of IV compounds requires correct subtraction of the nonmagnetic scattering. We have adopted a variant on the conventional procedure 21 for accomplishing this where the YXCu 4 (and/or LuXCu 4 ) nonmagnetic counterpart to the corresponding YbXCu 4 sample is measured to determine the factor h(∆E) = S(high Q; ∆E;Y)/S(low Q; ∆E;Y) by which the high-Q scattering (which is almost totally nonmagnetic scattering) scales to the low Q values where the magnetic scattering is strongest. This factor varies smoothly from a value ∼4-5, at ∆E = 0, to a value of 1 at large ∆E where Q-independent multiple scattering dominates the nonmagnetic scattering.…”
Section: A Neutron Scatteringmentioning
confidence: 99%