|
Título:
|
Efficient algorithm to compute the Berry conductivity
|
|
Autores:
|
Dauphin, Alexander ;
Müller, Markus ;
Martín Delgado, Miguel Ángel
|
|
Tipo de documento:
|
texto impreso
|
|
Editorial:
|
IOP Publishing, 2014-07
|
|
Dimensiones:
|
application/pdf
|
|
Nota general:
|
cc_by
info:eu-repo/semantics/openAccess
|
|
Idiomas:
|
|
|
Palabras clave:
|
Estado = Publicado
,
Materia = Ciencias: Física
,
Tipo = Artículo
|
|
Resumen:
|
We propose and construct a numerical algorithm to calculate the Berry conductivity in topological band insulators. The method is applicable to cold atom systems as well as solid state setups, both for the insulating case where the Fermi energy lies in the gap between two bulk bands as well as in the metallic regime. This method interpolates smoothly between both regimes. The algorithm is gauge-invariant by construction, efficient, and yields the Berry conductivity with known and controllable statistical error bars. We apply the algorithm to several paradigmatic models in the field of topological insulators, including Haldane?s model on the honeycomb lattice, the multi-band Hofstadter model, and the BHZ model, which describes the 2D spin Hall effect observed in CdTe/HgTe/CdTe quantum well heterostructures.
|
|
En línea:
|
https://eprints.ucm.es/id/eprint/29734/1/Art.%20135.pdf
|
