Título

Self-similar transmission patterns induced by magnetic field effects in graphene

Autor

ISAAC RODRIGUEZ VARGAS

Nivel de Acceso

Acceso Abierto

Resumen o descripción

In this work we study the propagation of Dirac electrons through Cantor-like structures in graphene. In concrete,

we are considering structures with magnetic and electrostatic barriers arrange in Cantor-like fashion. The Diraclike

equation and the transfer matrix approach have been used to obtain the transmission properties. We found

self-similar patterns in the transmission probability or transmittance once the magnetic field is incorporated.

Moreover, these patterns can be connected with other ones at different scales through well-defined scaling rules.

In particular, we have found two scaling rules that become a useful tool to describe the self-similarity of our

system. The first expression is related to the generation and the second one to the length of the Cantor-like

structure. As far as we know it is the first time that a special self-similar structure in conjunction with magnetic

field effects give rise to self-similar transmission patterns. It is also important to remark that according to our

knowledge it is fundamental to break some symmetry of graphene in order to obtain self-similar transmission

properties. In fact, in our case the time-reversal symmetry is broken by the magnetic field effects.

Producción Científica de la Universidad Autónoma de Zacatecas UAZ

Fecha de publicación

julio de 2018

Tipo de publicación

Artículo

Recurso de información

Formato

application/pdf

Idioma

Inglés

Audiencia

Público en general

Repositorio Orígen

Repositorio Institucional Caxcán

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