Article

Heavy-fermion behavior in a pseudobinary system: U(In1-xSnx)3

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Abstract

The temperature dependence of the magnetic susceptibility, the low-temperature specific heat, and the field dependence of the high-field magnetization were measured for the pseudobinary system U(In1-xSnx)3 for 0x1. The results show a clear evolution from long-range antiferromagnetism for x<0.45 (In rich) to a heavy-fermion region for 0.45x0.80 and to highly enhanced paramagnetism for x>0.8 (Sn rich). These results represent the first systematic study of the onset of the salient features associated with heavy-fermion behavior in a pseudobinary system.

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Chapter
Summary This document is part of Subvolume F2 ‘Actinide Elements and their Compounds with other Elements. Part 2’ of Volume 19 ‘Magnetic Properties of Metals’ of Landolt-Börnstein - Group III Condensed Matter.
Chapter
Summary This document is part of Subvolume F2 ‘Actinide Elements and their Compounds with other Elements. Part 2’ of Volume 19 ‘Magnetic Properties of Metals’ of Landolt-Börnstein - Group III Condensed Matter. Substances contained in this document (element systems and chemical formulae) In-Np: NpIn3. In-Th: Th-In. In-U: UIn3.
Chapter
Summary This document is part of Subvolume F2 ‘Actinide Elements and their Compounds with other Elements. Part 2’ of Volume 19 ‘Magnetic Properties of Metals’ of Landolt-Börnstein - Group III Condensed Matter. Substances contained in this document (element systems and chemical formulae) Al-Ce: CeAl3. Al-Ni: Ni3Al. Al-U: UAl2. Al-U: UAl3. Au-Pt-U: UPt5-xAux. Be-Np: NpBe13. Be-Pu: PuBe13. Cd-U: UCd11. Ce-Cu-Si: CeCu2Si2. Ce-Cu: CeCu6. Ce-Pd: CePd3. Ce-Sn: CeSn3. Co: Co. Ga-U: UGa3. In-Sn-U: U(In1-xSnx)3. In-U: UIn3. Np-Sn: NpSn3. Sn-U: USn3.
Chapter
Summary This document is part of Subvolume F2 ‘Actinide Elements and their Compounds with other Elements. Part 2’ of Volume 19 ‘Magnetic Properties of Metals’ of Landolt-Börnstein - Group III Condensed Matter. Substances contained in this document (element systems and chemical formulae) Al-U: UAl3. Ga-Sn-U: U(Sn1-xGax)3. In-Sn-U: U(In1-xSnx)3. In-U: UIn3. La-Sn-U: UxLa1-xSn3. Np-Sn: NpSn3. Pb-U: UPb3. Pu-Sn: PuSn3. Si-U: USi3. Sn-Th: Th-Sn. Sn-Th: ThSn3. Sn-U: U3Sn5. Sn-U: USn3.
Chapter
In the older literature some methods for the preparation of uranium —aluminium alloys are reported but no methods for the preparation of single-phase U — Al compounds are presented (see “Aluminium” A5, 1937, pp. 885/6). In the present volume, the newer preparation and characterization work since 1948 is reported.
Chapter
The alloying of U with Sn is favored by energy effects as is shown by means of a cellular model, which relates these effects to the atomic cells of the pure constituents [1]. The alloying effects originate from the change in boundary conditions when an atom is transferred from the pure metal to the alloy. The energy effects are determined by two terms. The first one represents the difference in the electronegativity between the two types of atoms in an alloy. The second one reflects the discontinuity in the density of electrons at the boundary between dissimilar Wigner-Seitz atomic cells. The electronegativity is similar to the experimental work functions of pure metallic elements. The heat of solution, \( \Delta {\bar H_{\mathop M\limits^ \circ }} \), of U in liquid Sn is calculated using a model [2]. The value of \( \Delta {\bar H_{\mathop M\limits^ \circ }} \) = -13 kcal/g-atom indicates that there is a clear tendency to form alloys in the liquid state. The same authors applied the model to predict the alloying behavior in the solid state [3]. They found that the model predictions of values for the heat of formation agree fairly well with much recent experimental data of intermetallic compounds, including some U compounds [4]. The model is able to predict the thermodynamic stability of several equiatomic compounds of a transition metal and Sn [5]. Tables for a variety of transition and nontransition elements have been established by applying a computer program in Algol 60. The value for the infinitely dilute solution of U in Sn is \( \Delta {\bar H^ \circ } \) = -99 kJ/g-atom (solute) and \( \Delta {\bar H^ \circ } \) = -84 kJ/g-atom for Sn in liquid U [4, 6].
Chapter
Summary This document is part of Subvolume D ‘Se - Ti’ of Volume 21 ‘Superconductors: Transition Temperatures and Characterization of Elements, Alloys and Compounds’ of Landolt-Börnstein - Group III Condensed Matter.
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Full-text available
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The magnetic to nonmagnetic transition in actinide alloys and intermetallic compounds is attributable to the delocalization of the 5f electrons due to an increase in the f-f overlap and/or f-spd hybridization. USnâ is paramagnetic at all temperatures and appears to be very near the border between magnetic and nonmagnetic behavior. In contrast, UPbâ has an antiferromagnetic transition at 31 K and the 5f electrons appear to be highly localized. Both of these systems have sufficiently large U-U separations to expect that f-spd hybridization is the major contributing factor to the delocalization of the 5f electrons. The room temperature lattice constant and the temperature dependence of magnetic susceptibility and electrical resistivity have been measured for the U(Sn/sub 1-x/Pb/sub x/)â system to examine the salient features associated with the onset of long range magnetic behavior in this system. The room temperature lattice constant follows Vegard's Law from USnâ to UPbâ and thus indicates no significant change in the degree of localization of the 5f electrons. Upon substitution of Sn for Pb in UPbâ (i.e., decreasing x), the Neel temperature T/sub N/ initially increases to 38 K at x = 0.7 then decreases and appears to go to zero between x = 0.0 and x = 0.1. Also, the spin fluctuation temperature T/sub sf/ for the USnâ rich alloys (i.e., x < 0.60) decreases with increasing x.
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The low temperature specific heat of cubic UX3 intermetallic compounds with X = Al, Ga, In, Si, Ge and Sn have been measured. High values for the coefficient of the electronic specific heat have been found, ranging from 14 to 169 mJ/mol K2.ZusammenfassungVon den kubischen intermetallischen Verbindungen UX3 (X = Al, Ga, In, Si, Ge und Sn) wurden bei tiefen Temperaturen die spezifische Wärme bestimmt. Für den Koeffizienten der elektronischen spezifischen Wärme wurden hohe Werde ermittelt welche sich von 14 bis zu 169 mJ/mol K2 hin erstrecken.
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We assume that in UBe13 the 5f5/2-Gamma8 crystal-field level of U is filled and that the Gamma7 (Kramer's doublet) lies exactly at the Fermi surface, so as to be half full. Resonant hybridization of the Gamma7 state with the Be(2s)-U(7s) conduction band leads to a Lorentzian density-of-states peak at EF. Its width is 12 K and its peak height is ~250 times that of the conduction band. This model explains the (normal-state) heat capacity, magnetic susceptibility, and nuclear-spin relaxation versus T. Curie-Weiss behavior is obtained even though no local moments are presumed. We show that the hybridization matrix elements are extremely anisotropic-being zero for conduction electrons having k--> along the cubic axes. It follows that the superconducting energy gap is also anisotropic in k--> space, and that the heat capacity below Tc can be explained with singlet pairing caused by phonon-mediated interactions. Two key experiments are proposed.
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A variational wave function for the Kondo-lattice limit of the periodic Anderson model is evaluated with a Gutzwiller approximation. We obtain a characteristic energy from this coherent wave function of the Kondo form but with a different exponent in the case of finite degeneracy. The effective mass and charge and spin susceptibilities are evaluated, and only in the case of large degeneracy and not too small hybridization strength is a heavy-Fermi-liquid state stable against magnetic order.
  • T. M. Rice