  We report the renormalization and mixing constants to one-loop order for the
quark and gluon energy-momentum (EM) tensor operators on the lattice. A unique
aspect of this mixing calculation is the definition of the glue EM tensor
operator. The glue operator is comprised of gauge-field tensors constructed
from the overlap Dirac operator. The resulting perturbative calculations are
performed using methods similar to the Kawai approach using the Wilson action
for all QCD vertices and the overlap Dirac operator to define the glue EM
tensor. Our results are used to connect the lattice QCD results of quark and
glue momenta and angular momenta to the $\overline{\text{MS}}$ scheme at input
scale $\mu$
