19 citations · 41 across the 10 of their papers we have counts for
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math.DG2015★ 4 cited
The functional of super Riemann surfaces -- a "semi-classical" survey
Enno Keßler, Jürgen Tolksdorf
This article provides a brief discussion of the functional of super Riemann surfaces from the point of view of classical (i.e. not "super-) differential geometry. The discussion is…
math.DG2015★ 2 cited
Super Riemann Surfaces and the Super Conformal Action Functional
Enno Keßler
Riemann surfaces are two-dimensional manifolds with a conformal class of metrics. It is well known that the harmonic action functional and harmonic maps are tools to study the modu…