Título
Multifractal analysis of the symmetry of a strictly isospectral energy landscape on a square lattice
Autor
JOSUE DOMINGO DE LA CRUZ DIAZ
JOSE MURGUIA
Haret Codratian Rosu
Nivel de Acceso
Acceso Abierto
Identificador alterno
doi: https://doi.org/10.1016/j.matlet.2021.129659
Materias
Resumen o descripción
"We use the Höder regularity analysis to study the symmetry breaking and recovery due to a parametric potential generated via the strictly isospectral factorization method. The initial potential is two-dimensional and periodic in the two Cartesian directions, with the symmetry group
. The resulting parametric isospectral potential display a
symmetry for values of the parameter moderately close to the singular value
. However, at large values of the parameter, visually around
, the original symmetry is recovered. For a much higher precision value of the parameter for this symmetry recovery, we show that the multifractal spectrum of the parametric potential can be conveniently used. In the latter case, we obtain
for three decimal digits precision."
Editor
Elsevier
Fecha de publicación
2021
Tipo de publicación
Artículo
Versión de la publicación
Versión enviada
Recurso de información
Formato
application/pdf
Sugerencia de citación
J. de la Cruz, J.S. Murguía, H.C. Rosu, Multifractal analysis of the symmetry of a strictly isospectral energy landscape on a square lattice, Materials Letters, Volume 293, 2021, 129659, https://doi.org/10.1016/j.matlet.2021.129659.
Repositorio Orígen
Repositorio IPICYT
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