Jacobi Elliptic Solition Solutions for Lakshmanan-Porsezian Daniel (LPD) Model2018

Abstract

ABSTRACT Jacobi Elliptic Solition Solutions for Lakshmanan-Porsezian Daniel (LPD) Model A wave which propagates without changing its shape and speed is known as soliton. Whenever two of these waves collide they do not change their shape and speed. Soli tons have many applications other fields like, fluid, biology and engineering. With the help of different non-linearities the soliton solutions can be calculated, some of the non-linearities are Kerr law, Power law, Parabolic law, Dual-power law, exponential law and logarithmic law. This dissertation find out the exact Jacobi elliptic periodic and solitary wave solutions which includes triangular periodic solutions, soliton solutions, traveling wave solu tions, bell and kink shape solitons using the extended F-expansion method with ker