Singularity in self-energy and composite fermion excitations of interacting electrons
arXiv:1108.3336 · doi:10.1103/PhysRevB.87.085120
Abstract
We propose that a composite fermion operator could have coherent excitations, where is the fermion operator for interacting electrons and is the number operator of the opposite spin. In the two-impurity Anderson model, it is found that the excitation of this composite fermion has a pseudogap in the Kondo regime, and has a finite spectral weight in the regime where the excitation of the regular fermion has a pseudogap. In the latter regime, the self-energy of is found to be singular near Fermi energy. We argue that this composite fermion could develop a Fermi surface with Fermi liquid behaviors but "hidden" from charge excitations in lattice generalizations. We further illustrate that this type of excitations is essential in addressing the pseudogap state and unconventional superconductivity.
10 pages, 6 figures
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- Excitons and Dark Fermions as Origins of Mott Gap, Pseudogap and Superconductivity in Cuprate Superconductors --- General Idea and Basic Concept Based on Gap Physics
- Charge dynamics of correlated electrons: Variational description with inclusion of composite fermions
- Pairing Correlations Near a Kondo-Destruction Quantum Critical Point
- Unconventional orbital ordering and emergent dimensional reduction in fulleride superconductors