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Interacting Chern Insulator in Infinite Spatial Dimensions.

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We study a generic model of a Chern insulator supplemented by a Hubbard interaction in arbitrary even dimension D and demonstrate that the model remains well defined and nontrivial in… Click to show full abstract

We study a generic model of a Chern insulator supplemented by a Hubbard interaction in arbitrary even dimension D and demonstrate that the model remains well defined and nontrivial in the Dā†’āˆž limit. Dynamical mean-field theory is applicable and predicts a phase diagram with a continuum of topologically different phases separating a correlated Mott insulator from the trivial band insulator. We discuss various features, such as the elusive distinction between insulating and semimetal states, which are unconventional already in the noninteracting case. Topological phases are characterized by a nonquantized Chern density replacing the Chern number as Dā†’āˆž.

Keywords: insulator infinite; spatial dimensions; chern insulator; insulator; infinite spatial; interacting chern

Journal Title: Physical review letters
Year Published: 2021

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