  Links between certain stochastic evolutions of conformal maps and conformal
field theory have been studied in the realm of SLE and by utilizing singular
vectors in highest-weight modules of the Virasoro algebra. It was recently
found that this scenario could be extended to stochastic evolutions of
superconformal maps of N=1 superspace with links to superconformal field theory
and singular vectors of the N=1 superconformal algebra in the Neveu-Schwarz
sector. Here we discuss the analogous extension to the Ramond sector. We also
discuss how the links are modified when an unconventional superconformal
structure or superderivative is employed.
