  We study various perturbations and their holographic interpretation for
non-Abelian T-dual of $ AdS_5 \times S^5 $ where the T-duality is applied along
the $ SU(2) $ of $ AdS_5 $. This paper focuses on two types of perturbations,
namely the scalar and the vector fields on NATD of $ AdS_5 \times S^5 $. For
scalar perturbations, the corresponding solutions could be categorised into two
classes. For one of these classes of solutions, we build up the associated
holographic dictionary where the asymptotic radial mode sources scalar
operators for the $ (0+1) $d matrix model. These scalar operators correspond to
either a marginal or an irrelevant deformation of the dual matrix model at
strong coupling. We calculate the two point correlation between these scalar
operators and explore their high as well as low frequency behaviour. We also
discuss the completion of these geometries by setting an upper cut-off along
the holographic axis and discuss the corresponding corrections to the scalar
correlators in the dual matrix model. Finally, we extend our results for vector
perturbations where we obtain asymptotic solutions for a particular class of
modes. These are further used to calculate the boundary charge density at
finite chemical potential.
