Abstract
Using the Dressing Methods (DM) we generate auto-Backluend Transformations (BTs) for a system of coupled Modified Korteweg-de Vries equations (MKdV). Our attention is focalized on the temporal part of the BTs because the spatial one is generic for the whole class of nonlinear evolution equations related to the AKNS spectral problem. With the nonlinear superposition principle we construct multisoliton solutions of the system. (author). 13 refs.
Citation Formats
Ndayirinde, I, and Malfliet, W.
Auto-BTs and multisoliton solutions of MKdV system.
IAEA: N. p.,
1994.
Web.
Ndayirinde, I, & Malfliet, W.
Auto-BTs and multisoliton solutions of MKdV system.
IAEA.
Ndayirinde, I, and Malfliet, W.
1994.
"Auto-BTs and multisoliton solutions of MKdV system."
IAEA.
@misc{etde_101423,
title = {Auto-BTs and multisoliton solutions of MKdV system}
author = {Ndayirinde, I, and Malfliet, W}
abstractNote = {Using the Dressing Methods (DM) we generate auto-Backluend Transformations (BTs) for a system of coupled Modified Korteweg-de Vries equations (MKdV). Our attention is focalized on the temporal part of the BTs because the spatial one is generic for the whole class of nonlinear evolution equations related to the AKNS spectral problem. With the nonlinear superposition principle we construct multisoliton solutions of the system. (author). 13 refs.}
place = {IAEA}
year = {1994}
month = {Dec}
}
title = {Auto-BTs and multisoliton solutions of MKdV system}
author = {Ndayirinde, I, and Malfliet, W}
abstractNote = {Using the Dressing Methods (DM) we generate auto-Backluend Transformations (BTs) for a system of coupled Modified Korteweg-de Vries equations (MKdV). Our attention is focalized on the temporal part of the BTs because the spatial one is generic for the whole class of nonlinear evolution equations related to the AKNS spectral problem. With the nonlinear superposition principle we construct multisoliton solutions of the system. (author). 13 refs.}
place = {IAEA}
year = {1994}
month = {Dec}
}