Necessary conditions for soliton solutions to exist for two-mode seventh-order KdV equations by means of simplified Hirota's method
للطالب : سلسبيل يوسف عويس العموش
تاريخ المناقشة
2018-07-31
هيئة الإشراف
المشرف
حسين محمود محمد جرادات
لجنة المناقشة
صفوان محمد احمد الشرع
محمد احمد سالم الزريقات
مروان تيسير القرعان
Abstract
In this thesis, we established two-mode versions for the integrable seventh-order Korteweg-de Vries (TMSKdV) equations. We determined the necessary conditions of the nonlinearity and dispersion parameters of the new equations for multiple- soliton solutions and multiple-singular soliton solutions to exist. We used the simpli?ed Hirota method to determine the multiple soliton solutions and multiple- singular soliton solutions under these conditions. The proposed method is applied to solve three new equations, the two mode seventh-order Sawada-Kotera-Ito equation, the two mode seventh-order Lax and two mode seventh-order Kaup-Kuperschmidt equation
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