Non-Trivial Fixed Points and Truncated SU(4) Kondo Models in a Quasi-Quartet Multipolar Quantum Impurity Problem
Daniel J. Schultz, Adarsh S. Patri, Yong Baek Kim

TL;DR
This paper investigates the complex Kondo physics of a quasi-quartet multipolar impurity in tetragonal materials, revealing new non-trivial fixed points described by truncated SU(4) models, expanding understanding of non-Fermi liquid states.
Contribution
It introduces the concept of truncated SU(4) Kondo models for quasi-quartet multipolar impurities, uncovering new fixed points through renormalization group analysis.
Findings
Discovery of non-trivial fixed points in multipolar Kondo systems
Identification of truncated SU(4) Kondo models
Revealing a rich variety of quantum ground states
Abstract
The multipolar Kondo problem, wherein the quantum impurity carries higher-rank multipolar moments, has seen recent theoretical and experimental interest due to proposals of novel non-Fermi liquid states and the availability of a variety of material platforms. The multipolar nature of local moments, in conjunction with constraining crystal field symmetries, leads to a vast array of possible interactions and resulting non-Fermi liquid ground states. Previous works on Kondo physics have typically focussed on impurities that have two degenerate internal states. In this work, inspired by recent experiments on the tetragonal material YbRuGe, which has been shown to exhibit a local moment with a quasi-fourfold degenerate ground state, we consider the Kondo effect for such a quasi-quartet multipolar impurity. In the tetragonal crystal field environment, the local moment supports…
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