Variational Approach to Localization Length for Two-Dimensional Hubbard Model

As a measure to ascertain whether a system is metallic or insulating, localization length $λ_N$, which represents the spread of electron distribution, can be a useful quantity, especially for approaching a metal-insulator transition from the insulator side. We try to calculate $λ_N$ using a variational Monte Carlo method for normal (paramagnetic), superconducting and antiferromagnetic states in the square-lattice Hubbard model. It is found that the behavior of $λ_N$ is consistent with what is expected from other quantities, and gives information complementary to another measure, the Drude weight.

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