  The self-adjoint angular flux and streamline-upwind Petrov-Galerkin transport
equations are discretized using reproducing kernels with the collocation method
to produce a discretization that is compatible with conservative reproducing
kernel smoothed particle hydrodynamics. A novel second derivative is derived
for the diffusion-like term in the self-adjoint angular flux equation. The
resulting equations involve only evaluations of kernels and physical data at
the nodal centers.
