This work addresses two problems concerning continuous dynamic flows.
A model is presented for a network that incorporates continuous time-v
arying flows, link capacities, node storage capacities, as well as tim
e dependent link delays. It is an enhancement of previous results whic
h do not incorporate time varying link delays. We present a generalize
d min-cut max-flow theorem for that model. A second result deals with
universal flows, originally dealt with for the discrete case. We show
how such flows can be constructed in a way that involves parallelism.