Integrable Supersymmetry Breaking Perturbations of N=1,2 Superconformal Minimal Models

Abstract

We display a new integrable perturbation for both N=1 and N=2 superconformal minimal models. These perturbations break supersymmetry explicitly. Their existence was expected on the basis of the classification of integrable perturbations of conformal field theories in terms of distinct classical KdV type hierarchies sharing a common second Hamiltonian structure.

10 pages (harvmac), LAVAL PHY-20-93

References in corpus (1)

• Self-Dual Yang-Mills and the Hamiltonian Structures of Integrable Systems

Cited by in corpus (5)

• Critical RSOS Models in External Fields
• A bi-Hamiltonian supersymmetric geodesic equation
• The Painlevé analysis for N=2 super KdV equations
• Tricritical Ising Model with a Boundary
• Probing integrable perturbations of conformal theories using singular vectors II: N=1 superconformal theories