  WAdS/WCFT correspondence is an interesting realization of non-AdS holography.
It relates 3-dimensional Warped-Anti-de Sitter (WAdS$_3$) spaces to a special
class of 2-dimensional quantum field theory with chiral scaling symmetry that
acts only on right-moving modes. The latter are often called Warped Conformal
Field Theories (WCFT$_2$), and their existence makes WAdS/WCFT particularly
interesting as a tool to investigate a new type of 2-dimensional conformal
structure. Besides, WAdS/WCFT is interesting because it enables to apply
holographic techniques to the microstate counting problem of non-AdS,
non-supersymmetric black holes. Asymptotically WAdS$_3$ black holes (WBH$_3$)
appear as solutions of topologically massive theories, Chern-Simons theories,
and many other models. Here, we explore WBH$_3\times \Sigma_{D-3}$ solutions of
$D$-dimensional higher-curvature gravity, with $\Sigma_{D-3}$ being different
internal manifolds, typically given by products of deformations of hyperbolic
spaces, although we also consider warped products with time-dependent
deformations. These geometries are solutions of the second order
higher-curvature theory at special (critical) points of the parameter space,
where the theory exhibits a sort of degeneracy. We argue that the dual (W)CFT
at those points is actually trivial. In many respects, these critical points of
WAdS$_3 \times \Sigma_{D-3}$ vacua are the squashed/stretched analogs of the
AdS$_D$ Chern-Simons point of Lovelock gravity.
