  I introduce in kappa-Minkowski noncommutative spacetime the basic tools of
quantum differential geometry, namely bicovariant differential calculus, Lie
and inner derivatives, the integral, the Hodge-star and the metric. I show the
relevance of these tools for field theory with an application to complex scalar
field, for which I am able to identify a vector-valued four-form which
generalizes the energy-momentum tensor. Its closedness is proved, expressing in
a covariant form the conservation of energy-momentum.
