  In this paper we produce noncommutative algebras derived equivalent to
deformations of schemes with tilting bundles. We do this in two settings, first
proving that a tilting bundle on a scheme lifts to a tilting bundle on an
infinitesimal deformations of that scheme and then expanding this result to
$\mathbb{C}^*$-equivariant deformations over schemes with a good
$\mathbb{C}^*$-action. In both these situations the endomorphism algebra of the
lifted tilting bundle produces a deformation of the original endomorphism
algebra, and this is a graded deformation in the $\mathbb{C}^*$-equivariant
case.
  We apply our results to rational surface singularities, generalising the
deformed preprojective algebras, and also to symplectic situations where the
deformations produced are related to symplectic reflection algebras.
