Title of article :
Two-Soliton Solutions of the Kadomtsev-Petviashvili Equation
Author/Authors :
KING, TIONG WEI Universiti Teknologl Malaysia - Department of Mathematics, Malaysia , TIONG, ONG CHEE Universiti Teknologl Malaysia - Department of Mathematics, Malaysia , ISA, MUKHETA Universiti Teknologl Malaysia - Department of Mathematics, Malaysia
Abstract :
Abstract. Several findings on soliton solutions generated by the Kadomtsev-Petviashvili (KP) equation were discussed in this paper. This equation is a two dimensional of the Korteweg-de Vries (KdV) equation. Traditional group-theoretical approach can generate analytic solution of solitons because KP equation has infinitely many conservation laws. By using Hirota Bilinear method, we show via computer simulation how two solitons solution of KP equation produces triad, quadruplet and a non-resonance structures in soliton interactions.
Keywords :
Soliton , Hirota Bilinear method , Korteweg , de Vries and Kadomtsev , Petviashvili equations
Journal title :
Jurnal Teknologi :C
Journal title :
Jurnal Teknologi :C
