|
|
UNIVERSITY OF BUCHAREST FACULTY OF PHYSICS Guest 2024-11-22 2:02 |
|
|
|
Conference: Bucharest University Faculty of Physics 2024 Meeting
Section: Solid State Physics and Materials Science
Title: Loss function in a three layer graphene structure at zero temperature
Authors: Claudiu Caraiani(1), Lucian Ion(1,2)
*
Affiliation: 1)University of Bucharest, Faculty of Physics, Măgurele, PO Box MG11, 077125, Romania
2)Materials and Devices for Electronics and Optoelectronics Research Center, Măgurele, PO Box MG11, 077125, Romania
E-mail claudiu.caraiani@gmail.com
Keywords: Plasmons, Loss Function, Heterostructure, Graphene
Abstract: We compute theoretically the loss function in a three layer graphene structure within random phase approximation (RPA) at zero temperature. In the long wave approximation we obtain analytical expressions for the loss function restricted to the acoustic and optical plasmon branches. We study both the homogenous as well as the inhomogenous case. Numerical simulations show that the plasmonic spectral weight of the loss function associated with undamped plasmonic branches is dominated by the acoustic plasmons. The loss function displays the usual
broadened peaks for damped plasmons and we observe that these peaks start to merge as we increase the interlayer distance between the graphene layers.
References:
[1] K. Novoselov, A. K. Geim, S. Morozov, D. Jiang, Y. Zhang, S. V. Dubonos, I. V. Grigorieva, A. Firsov,Electric field effect in atomically thin carbon films, Science 306 (5696) (2004) 666–669
[2] E. H. Hwang, S. D. Sarma, Plasmon modes of spatially separated double-layer graphene, Physical Review. B, Condensed matter and materials physics 80 (20) (11 2009).
[3] T. Stauber, G. Gómez-Santos, Plasmons in layered structures including graphene, New Journal of Physics 14 (10) (2012) 105018
[4] T. Stauber, G. Gómez-Santos, Plasmons and near-field amplification in double-layer graphene, Physical Review. B, Condensed Matter and Materials Physics 85 (7) (2 2012).
[5] A. Fetter, J. Walecka, Quantum Theory of Many-particle Systems, Dover Books on Physics, Dover Publications, 2003.
[6] P. R. Lungu, Introducere in teoria cuantică a sistemelor de particule identice, Bucharest University Press, 2014
|
|
|
|