2004 Volume 73 Issue 5 Pages 1147-1150
The attenuation of waves is due to dissipative effects of the medium in which they travel. We study waves amplification in a nonlinear transmission line by doping the line with negative nonlinear resistance. Modifying the cells of the line with this resistance, the propagation of waves is governed by a perturbed Korteveg–de Vries (KdV) equation. Analytical results and numerical simulation show that the attenuated wave recovers its amplitude on a short distance of the doped domain. It is also shown that the wave conserves its pulse form when crossing the amplification domain.
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