A Class of Mixed Integrable Models

Abstract

The algebraic structure of the integrable mixed mKdV/sinh-Gordon model is discussed and \textit{}extended to the AKNS/Lund-Regge model and to its corresponding supersymmetric versions. The integrability of the models is guaranteed from the zero curvature representation and some soliton solutions are discussed.

few typos were corrected

References in corpus (3)

• Supersymmetry and the KdV equations for Integrable Hierarchies with a Half-integer Gradation
• Soliton Solutions for the Super mKdV and sinh-Gordon Hierarchy
• Supersymmetry for integrable hierarchies on loop superalgebras

Cited by in corpus (3)

• The higher grading structure of the WKI hierarchy and the two-component short pulse equation
• Negative Even Grade mKdV Hierarchy and its Soliton Solutions
• Nonautonomous mixed mKdV-sinh-Gordon hierarchy