2026-04-22T22:07:06Zhttps://uvadoc.uva.es/oai/request

oai:uvadoc.uva.es:10324/400882026-03-20T08:19:27Zcom_10324_22154com_10324_954com_10324_894col_10324_22155

Demir Kizilirmk, D. Kuru, Şengül Negro Vadillo, Francisco Javier 2020-01-11T19:00:59Z 2020-01-11T19:00:59Z 2020 Physica E: Low-dimensional Systems and Nanostructures 118 (2020) 113926. http://uvadoc.uva.es/handle/10324/40088 113926 In this paper the Dirac-Weyl equation on a hyperbolic surface of graphene under magnetic fields is considered. In order to solve this equation analytically for some cases, we will deal with vector potentials symmetric under rotations around the z axis. Instead of using tetrads we will get this equation from a more intuitive point of view by restriction from the Dirac-Weyl equation of an ambient space. The eigenvalues and corresponding eigenfunctions for some magnetic fields are found by means of the factorization method. The existence of a zero energy ground level and its degeneracy is also analysed in relation to the Aharonov-Casher theorem valid for at graphene. eng info:eu-repo/semantics/openAccess Dirac-Weyl equation on a hyperbolic graphene surface under perpendicular magnetic fields info:eu-repo/semantics/article