  We probe type IIA geometries with \emph{folded} semiclassical strings those
encode the strong coupling dynamics associated with long operators in a class
of SCFTs pertaining to spacetimes whose dimension vary from $6d$ down to $2d$.
We particularly focus on folded string configurations those are extended
through stack of flavor $ Dp $ ($ p=6,8 $) branes localized along the internal
manifold. Considering some specific examples within the realm of $
\mathcal{N}=2 $ linear quivers, we show that the associated string spectrum
exhibits a pole as the string approaches flavor D6 branes. We identify this as
a \emph{fragmentation} of long operators in the dual $ \mathcal{N}=2 $ SCFTs.
On the other hand, a similar analysis for $ \mathcal{N}=(1,0) $ SCFTs in $6d$
as well as $ \mathcal{N}=(0,4) $ SCFTs in $ 4d $ reveals a set of new
dispersion relations at strong coupling. Based on semiclassical calculations,
we set an argument that explains either of these cases.
