The Discrete Symmetry of the N=2 Supersymmetric Modified NLS Hierarchy

Abstract

A few new N=2 superintegrable mappings in the (1|2) superspace are proposed and their origin is analyzed. Using one of them, acting like the discrete symmetry transformation of the N=2 supersymmetric modified NLS hierarchy, the recursion operator and hamiltonian structures of the hierarchy are constructed.

10 pages, latex, no figures, some misprints corrected

References in corpus (3)

• Toward the construction of N=2 supersymmetric integrable hierarchies
• THE MINIMAL N=2 SUPEREXTENSION OF THE NLS EQUATION
• On the Super-NLS Equation and its Relation with N=2 Super-KdV within Coset Approach

Cited by in corpus (5)

• The Hamiltonian structure of the N=2 supersymmetric GNLS hierarchy
• The N=2 supersymmetric Toda lattice and matrix models
• A note on real forms of the complex N=4 supersymmetric Toda chain hierarchy in real N=2 and N=4 superspaces
• Real forms of the complex twisted N=2 supersymmetric Toda chain hierarchy in real N=1 and twisted N=2 superspaces
• Lax pair formulation of the N=4 Toda chain (KdV) hierarchy in N=4 superspace