For discontinuous finite element method of time-dependent neutron transport equations in 2D cylindrical geometry,a parallel algorithm with interface prediction and correction is designed.Numerical experiments show that the parallel algorithm with explicit prediction and implicit correction has good precision,parallelism and simplicity.Compared with parallel algorithm based on implicit scheme,the new parallel algorithm has higher parallel efficiency with accuracy-preserving.Especially,it achieves super-linear speedup on hundreds of processors for large-scale problems.

We analyze domain decomposition and priority queuing algorithms for neutron transport equations with 2-D cylindrical geometry. A domain decomposition method based on the lowest surface-to-volume aspect and a corresponding priority queuing algorithm are proposed.Numerical experiments indicate that the method exhibits perfect speedup with hundreds of processors on parallel computers with high network latency.