  Marginal LTB models with corrections from loop quantum gravity have recently
been studied with an emphasis on potential singularity resolution. This paper
corroborates and extends the analysis in two regards: (i) the whole class of
LTB models, including non-marginal ones, is considered, and (ii) an alternative
procedure to derive anomaly-free models is presented which first implements
anomaly-freedom in spherical symmetry and then the LTB conditions rather than
the other way around. While the two methods give slightly different equations
of motion, not altogether surprisingly given the ubiquitous sprawl of
quantization ambiguities, final conclusions remain unchanged: Compared to
quantizations of homogeneous models, bounces seem to appear less easily in
inhomogeneous situations, and even the existence of homogeneous solutions as
special cases in inhomogeneous models may be precluded by quantum effects.
However, compared to marginal models, bouncing solutions seem more likely with
non-marginal models.
