  We provide examples of an explicit submanifold in Bridgeland stabilities
space of a local Calabi-Yau, and propose a new variant of definition of
stabilities on a triangulated category, which we call a "real variation of
stability conditions". We discuss its relation to Bridgeland's definition; the
main theorem provides an illustration of such a relation. We also state a
conjecture by the second author and Okounkov relating this structure to quantum
cohomology of symplectic resolutions and establish its validity in some special
cases.
  More precisely, let X be the standard resolution of a transversal slice to an
adjoint nilpotent orbit of a simple Lie algebra over C. An action of the affine
braid group on the derived category of coherent sheaves on X and a collection
of t-structures on this category permuted by the action have been constructed
in arXiv:1101.3702 and arXiv:1001.2562 respectively. In this note we show that
the t-structures come from points in a certain connected submanifold in the
space of Bridgeland stability conditions.
  The submanifold is a covering of a submanifold in the dual space to the
Grothendieck group, and the affine braid group acts by deck transformations. In
the special case when dim (X)=2 a similar (in fact, stronger) result was
obtained in arXiv:math/0508257.
