Exact results for the one dimensional periodic Anderson model at finite U
Ivan Orlik, Zsolt Gulacsi

TL;DR
This paper provides exact solutions for the one-dimensional periodic Anderson model with finite Hubbard interaction, identifying ground states and calculating energies and expectation values.
Contribution
It introduces a method to obtain exact results for the model at finite U in one dimension, revealing both insulating and metallic ground states.
Findings
Identifies two distinct ground states: insulating and metallic.
Calculates ground state energy and expectation values.
Provides exact solutions for finite U in 1D.
Abstract
We present exact results for the periodic Anderson model for finite Hubbard interaction 0 <= U < +infinity on certain restricted domains of the model's phase diagram, in d=1 dimension. Decomposing the Hamiltonian into positive semidefinite terms we find two quantum states to be ground state, an insulating and a metallic one. The ground state energy and several ground state expectation values are calculated.
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Taxonomy
TopicsQuantum many-body systems · Quantum and electron transport phenomena · Cold Atom Physics and Bose-Einstein Condensates
