The transformations between N=2 supersymmetric KdV and HD equations

Abstract

The N=2 supercomformal transformations are employed to study supersymmetric integrable systems. It is proved that two known N=2 supersymmetric Harry Dym equations are transformed into two N=2 supersymmetric modified Kortweg-de Vries equations, thus are connected with two N=2 supersymmetric Kortweg-de Vries equations.

12 pages

References in corpus (5)

• On the N=2 Supersymmetric Camassa-Holm and Hunter-Saxton Equations
• Supersymmetric Reciprocal Transformation and Its Applications
• Bilinear Approach to N=2 Supersymmetric KdV equations
• Deformations of N=2 super-conformal algebra and supersymmetric two-component Camassa-Holm equation
• The Even and Odd Supersymmetric Hunter - Saxton and Liouville Equations

Cited by in corpus (1)

• A novel Hirota bilinear approach to $N=2$ supersymmetric equations