Energy estimates for the supersymmetric nonlinear sigma model and applications
Volker Branding
TL;DR
This paper derives energy and gradient estimates for critical points of the supersymmetric sigma model, providing foundational tools for analyzing solutions and exploring their properties in mathematical physics.
Contribution
It introduces new energy and gradient estimates specifically for the supersymmetric sigma model's critical points, advancing analytical techniques in this area.
Findings
Established gradient bounds for solutions
Derived energy estimates applicable to supersymmetric models
Discussed applications to mathematical physics
Abstract
We derive gradient and energy estimates for critical points of the full supersymmetric sigma model and discuss several applications.
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