Email this article 
The effect of entrainment of electrons by a breather in a graphene-based superlattice
- Authors: Badikova P.V.1,2, Zav’yalov D.V.1, Konchenkov V.I.1,2, Kryuchkov S.V.1,2
-
Affiliations:
- Volgograd State Technical University
- Volgograd State Socio-Pedagogical University
- Issue: Vol 87, No 1 (2023)
- Pages: 38-43
- Section: Articles
- URL: https://jdigitaldiagnostics.com/0367-6765/article/view/654499
- DOI: https://doi.org/10.31857/S0367676522700077
- EDN: https://elibrary.ru/JIPIYY
- ID: 654499
Cite item
Open Access
Access granted
Subscription Access
Abstract
The breather electric effect in a graphene superlattice has been studied in the collisionless approximation. When calculating the drag current density, an approximate solution in the form of a small-amplitude traveling breather of the nonlinear Klein–Gordon equation describing the propagation of nonlinear waves in a graphene superlattice is used. The breather travel time due to collisional dissipation is estimated.
About the authors
P. V. Badikova
Volgograd State Technical University; Volgograd State Socio-Pedagogical University
Email: kontchenkov@yandex.ru
Russia, 400005, Volgograd; Russia, 400066, Volgograd
D. V. Zav’yalov
Volgograd State Technical University
Email: kontchenkov@yandex.ru
Russia, 400005, Volgograd
V. I. Konchenkov
Volgograd State Technical University; Volgograd State Socio-Pedagogical University
Author for correspondence.
Email: kontchenkov@yandex.ru
Russia, 400005, Volgograd; Russia, 400066, Volgograd
S. V. Kryuchkov
Volgograd State Technical University; Volgograd State Socio-Pedagogical University
Email: kontchenkov@yandex.ru
Russia, 400005, Volgograd; Russia, 400066, Volgograd
References
- Kryuchkov S.V., Kukhar’ E.I. // Physica B. 2013. V. 408. P. 188.
- Ратников П.В. // Письма в ЖЭТФ. 2009. Т. 90. № 4. С. 515; Ratnikov P.V. // JETP Lett. 2009. V. 90. P. 469.
- Kryuchkov S.V., Kukhar E.I. // Physica E. 2012. V. 46. P. 25.
- Kryuchkov S.V., Kukhar E.I., Zav’yalov D.V. // Laser Phys. 2013. V. 23. Art. No. 065902.
- Martin-Vergara F., Rus F., Villatoro F.R. // In: Nonlinear systems. V. 2. Understanding complex systems. Cham: Springer, 2018. P. 85.
- Martin-Vergara F., Rus F., Villatoro F.R. // Chaos Solit. Fractals. 2021. V. 151. Art. No. 111281.
- Завьялов Д.В., Конченков В.И., Крючков С.В. // ЖТФ. 2022. Т. 92. № 12. С. 1763.
- Крючков С.В., Капля Е.В. // ЖТФ. 2003. Т. 73. № 5. С. 53; Kryuchkov S.V., Kaplya E.V. // Tech. Phys. 2003. V. 48. P. 576.
- Martin-Vergara F., Rus F., Villatoro F.R. // Commun. Nonlin. Sci. Numer. Simul. 2020. V. 85. Art. No. 105243.
- Goodman R.H., Haberman R. // Phys. D. 2004. V. 195. P. 303.
- Mensah S.T., Allotey F.K.A., Mensah N.G. // Phys. Scripta. 2000. V. 62. P. 212.
- Cuevas-Maraver J., Kevrekidis P.G., Williams F. The sine-Gordon model and its applications. Springer, 2014. P. 263.
- Крючков С.В., Кухарь Е.И. // Опт. и спектроск. 2015. Т. 118. № 1. С. 163; Kryuchkov S.V., Kukhar’ E.I. // Opt. Spectrosс. 2015. V. 118. No. 1. P. 157.
- Крючков С.В., Сыродоев Г.А. // ФТП. 1990. Т. 24. № 6. С. 1120.
- Эпштейн Э.М. // ФТП. 1980. Т. 14. № 12. С. 2422.
- Эпштейн Э.М. // Изв. вузов. Радиофиз. 1981. Т. 24. №. 10. С. 1293.
- Kryuchkov S.V., Kukhar’ E.I. // Physica E. 2013. V. 48. P. 96.
- Novoselov K.S., Geim A.K., Morozov S.V. et al. // Science. 2004. V. 306. P. 666.
Supplementary files
