Permutability of Backlund Transformations for N=2 Supersymmetric Sine-Gordon

Abstract

The permutability of two Backlund transformations is employed to construct a non linear superposition formula and to generate a class of solutions for the N=2 super sine-Gordon model.

two references added

References in corpus (7)

• Pohlmeyer reduction of AdS_5 x S^5 superstring sigma model
• On reduced models for superstrings on AdS_n x S^n
• Nonlinear superposition formula for N=1 supersymmetric KdV Equation
• Integrablility of a Classical $N=2$ Super Sinh-Gordon Model with Jump Defects
• Permutability of Backlund Transformation for N=1 Supersymmetric Sinh-Gordon
• A Class of Soliton Solutions for the N=2 Super mKdV/Sinh-Gordon Hierarchy
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Cited by in corpus (2)

• On the Integrability of Supersymmetric Versions of the Structural Equations for Conformally Parametrized Surfaces
• N=1 super sinh-Gordon model in the half line: Breather solutions