Propagation of nonlinear waves in bi-inductance nonlinear transmission lines
We consider a one-dimensional modified complex Ginzburg-Landau equation, which governs the dynamics of matter waves propagating in a discrete bi-inductance nonlinear transmission line containing a finite number of cells. Employing an extended Jacobi elliptic functions expansion method, we present new exact analytical solutions which describe the propagation of periodic and solitary waves in the considered network. Copyright EDP Sciences, SIF, Springer-Verlag Berlin Heidelberg 2014
Year of publication: |
2014
|
---|---|
Authors: | Kengne, Emmanuel ; Lakhssassi, Ahmed |
Published in: |
The European Physical Journal B - Condensed Matter and Complex Systems. - Springer. - Vol. 87.2014, 10, p. 1-10
|
Publisher: |
Springer |
Subject: | Statistical and Nonlinear Physics |
Saved in:
Saved in favorites
Similar items by subject
-
Correlation between centrality metrics and their application to the opinion model
Li, Cong, (2015)
-
Mechanical and statistical study of the laminar hole formation in transitional plane Couette flow
Rolland, Joran, (2015)
-
Google matrix analysis of the multiproduct world trade network
Ermann, Leonardo, (2015)
- More ...
Similar items by person