Existence results for a super Toda system

Abstract

We solve a super Toda system on a closed Riemann surface of genus~$\gamma >1$ and with some particular spin structures. This generalizes the min-max methods and results for super Liouville equations and gives new existence results for super Toda systems.

17 pages

References in corpus (4)

• Symmetries and conservation laws of a nonlinear sigma model with gravitino
• Existence results for a super-Liouville equation on compact surfaces
• Existence results for super-Liouville equations on the sphere via bifurcation theory
• Min-max solutions for super sinh-Gordon equations on compact surfaces