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Electronic localization-delocalization has played a prominent role in realizing beyond-Landau metallic quantum critical points. It typically involves local spins induced by strong correlations. Systems that contain local multipolar moments offer new platforms to explore such quantum criticality. Here, we use an analytical method at zero temperature to study the fate of an SU(4) spin-orbital Kondo state in a multipolar Bose-Fermi Kondo model, which provides an effective description of a multipolar Kondo lattice. We show that a generic trajectory in the parameter space contains two quantum critical points, which are associated with the destruction of the Kondo entanglement in the orbital and spin channels respectively. Our asymptotically exact results reveal a global phase diagram, provides the theoretical basis for the notion of sequential Kondo destruction, and point to new forms of quantum criticality that may still be realized in a variety of strongly correlated metals.
We study the impurity entanglement entropy $S_e$ in quantum impurity models that feature a Kondo-destruction quantum critical point (QCP) arising from a pseudogap in the conduction-band density of states or from coupling to a bosonic bath. On the loc
Quantum criticality beyond the Landau paradigm represents a fundamental problem in condensed matter and statistical physics. Heavy fermion systems with multipolar degrees of freedom can play an important role in the search for its universal descripti
A quantum critical point arises at a continuous transformation between distinct phases of matter at zero temperature. Studies in antiferromagnetic heavy fermion materials have revealed that quantum criticality has several classes, with an unconventio
SmB6 is a promising candidate material that promises to elucidate the connection between strong correlations and topological electronic states, which is a major challenge in condensed matter physics. The electron correlations are responsible for the
The use of entanglement renormalization in the presence of scale invariance is investigated. We explain how to compute an accurate approximation of the critical ground state of a lattice model, and how to evaluate local observables, correlators and c