Abstract
We discuss some geometrical issues related to spacelike minimal surfaces in with null polygonal boundaries at conformal infinity. In particular for , two holomorphic input functions for the Pohlmeyer reduced system are identified. This system contains two coupled differential equations for two functions and , related to curvature and torsion of the surface. Furthermore, we conjecture that, for a polynomial choice of the two holomorphic functions, the relative positions of their zeros encode the conformal invariant data of the boundary null -gon.
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