Type-II defects in the super-Liouville theory

Abstract

The introduction of type-II defects is discussed under the Lagrangian formalism and Lax representation for the N=1 super-Liouville model. We derive a new kind of super-Backlund transformation for the model and show explicitly the conservation of the modified energy and momentum, as well as supercharge.

12 pages. Based on a talk presented in "XXIst International Conference on Integrable Systems and Quantum symmetries" (ISQS-21), June 12-16, 2013, Prague, Czech Republic

References in corpus (5)

• Integrablility of a Classical $N=2$ Super Sinh-Gordon Model with Jump Defects
• The sine-Gordon model with integrable defects revisited
• Sigma models in the presence of dynamical point-like defects
• Grassmanian and Bosonic Thirring Models with Jump Defects
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Cited by in corpus (8)

• On the Inverse Scattering Method for Integrable PDEs on a Star Graph
• A note on entanglement entropy for topological interfaces in RCFTs
• Type-II super-Backlund transformation and integrable defects for the N=1 super sinh-Gordon model
• N=1 super sinh-Gordon model with defects revisited
• On classical and semiclassical properties of the Liouville theory with defects
• Defects in the supersymmetric mKdV hierarchy via Backlund transformations
• Comments on fusion matrix in N=1 super Liouville field theory
• Topological defects in the Liouville field theories with different cosmological constants