Decay estimates of heat transfer to melton polymer flow in pipes with viscous dissipation.
A penalty method for approximations of the stationary power-law Stokes problem.
Traveling wave solutions of Burgers equation for power-law non-Newtonian flows.
On the global regularity of subcritical Euler–Poisson equations with pressure
We prove that the one-dimensional Euler–Poisson system driven by the Poisson forcing together with the usual -law pressure, , admits global solutions for a large class of initial data. Thus, the Poisson forcing regularizes the generic finite-time breakdown in the -system. Global regularity is shown to depend on whether or not the initial configuration of the Riemann invariants and density crosses an intrinsic critical threshold.
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