  We examine a recently proposed class of integrable deformations to
two-dimensional conformal field theories. These {\lambda}-deformations
interpolate between a WZW model and the non-Abelian T-dual of a Principal
Chiral Model on a group G or, between a G/H gauged WZW model and the
non-Abelian T-dual of the geometric coset G/H.
  {\lambda}-deformations have been conjectured to represent quantum group
q-deformations for the case where the deformation parameter is a root of unity.
In this work we show how such deformations can be given an embedding as full
string backgrounds whose target spaces satisfy the equations of type-II
supergravity. One illustrative example is a deformation of the Sl(2,R)/U(1)
black-hole CFT. A further example interpolates between the $\frac{SU(2)\times
SU(2)}{SU(2)}\times\frac{SL(2,R)\times SL(2,R)}{SL(2,R)} \times U(1)^4$ gauged
WZW model and the non-Abelian T-dual of $AdS_3\times S^3\times T^4$ supported
with Ramond flux.
