A non-local formulation for the intraband dyadic conductivity of graphene is presented and applied to the study of electromagnetic propagation of modes supported by graphene nanoribbons. A semiclassical formulation for electron dynamics in graphene is adopted, which fully takes into account both spatial dispersion for arbitrary values of the wavevector and the presence of electrostatic bias. The resulting conductivity model is used in a method-of-moments modal approach; numerical results show that spatial dispersion considerably affects the propagation properties of the graphene nanoribbons and the relevant modal current distribution with respect to the conventional local models for the graphene conductivity. © 2013 EMC Europe Foundation.
Non-local models and effects in graphene nanointerconnects / Lovat, Giampiero; Araneo, Rodolfo; Burghignoli, Paolo; G. w., Hanson. - ELETTRONICO. - (2013), pp. 937-942. (Intervento presentato al convegno 2013 International Symposium on Electromagnetic Compatibility, EMC Europe 2013 tenutosi a Brugge nel 2 September 2013 through 6 September 2013).
Non-local models and effects in graphene nanointerconnects
LOVAT, GIAMPIERO;ARANEO, Rodolfo;BURGHIGNOLI, Paolo;
2013
Abstract
A non-local formulation for the intraband dyadic conductivity of graphene is presented and applied to the study of electromagnetic propagation of modes supported by graphene nanoribbons. A semiclassical formulation for electron dynamics in graphene is adopted, which fully takes into account both spatial dispersion for arbitrary values of the wavevector and the presence of electrostatic bias. The resulting conductivity model is used in a method-of-moments modal approach; numerical results show that spatial dispersion considerably affects the propagation properties of the graphene nanoribbons and the relevant modal current distribution with respect to the conventional local models for the graphene conductivity. © 2013 EMC Europe Foundation.I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.