A method
for calculating the activation energy for the shear viscosity
of a liquid from simulations at a single temperature is demonstrated.
Importantly, the approach provides a route to the rigorous decomposition
of the activation energy into contributions due to different motions
and interactions, e.g., kinetic, Coulombic, and Lennard-Jones energies,
that are otherwise not accessible. The method is illustrated by application
to the case of liquid water under ambient conditions. The shear viscosity
activation energy and its components are examined and compared to
the analogous results for the time scales of diffusion and reorientation
that have been previously calculated, providing a test of the Stokes–Einstein
relation for water.