Abstract

The temperature-(T-)magnetic-field (H) phase diagram for the noncentrosymmetric compound Yb(2)Fe(12)P(7), [corrected] determined from electrical resistivity (ρ), specific heat (C), and magnetization (M) measurements on single crystal specimens, is reported. This system exhibits a crossover from a magnetically ordered non-Fermi-liquid (NFL) phase at low H to another NFL phase at higher H. The crossover occurs near the value of H where the magnetic ordering temperature (T(M)) is no longer observable in C(T,H)/T and ρ(T,H), but not where T(M) extrapolates smoothly to T=0 K at a possible quantum critical point (QCP). This indicates the occurrence of a quantum phase transition between the two NFL phases. The lack of a clear relationship between the extrapolated QCP and NFL behavior suggests an unconventional route to the NFL ground states.

Highlights

  • The study of correlated electron physics has revealed deviations from Fermi liquid (FL) behavior in many d- and f-electron compounds based on elements with unstable valences [1,2]

  • The quantum critical point (QCP) model has been widely applied to situations where a second order phase transition, usually antiferromagnetic, is suppressed to T 1⁄4 0 K by a control parameter () such as chemical composition (x), pressure (P), or magnetic field (H), terminating in a QCP at T 1⁄4 0 K

  • We report measurements on single crystals of the ternary compound Yb2Fe12P7, in which the Yb ions undergo magnetic ordering which is accompanied by an unconventional magnetic field tuned quantum ground state

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Summary

Introduction

The study of correlated electron physics has revealed deviations from Fermi liquid (FL) behavior in many d- and f-electron compounds based on elements with unstable valences [1,2]. Non-Fermi-liquid (NFL) behavior is occasionally observed in the normal state properties of some materials, i.e., electrical resistivity ðTÞ $ Tn (n < 2), specific heat CðTÞ=T $ À lnT or TÀn (n < 1), magnetic susceptibility ðTÞ $ À lnT or TÀn (n < 1), and dynamical susceptibility 00ðTÞ 1⁄4 fð!=TÞ

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