Eulerian equation

Eulerian equation

[ȯi′ler·ē·ən i‚kwā·zhən]
(fluid mechanics)
A mathematical representation of the motions of a fluid in which the behavior and the properties of the fluid are described at fixed points in a coordinate system.
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In fluid field, Bernard [2] described the equations of motion for six velocity potentials of perfect fluids which led to a variational principle that reproduced the Eulerian equation of motion.
Christodoulou addresses the problem of the development of shocks in the context of the Eulerian equations of the mechanics of compressible fluids.
Toorman [35] derived Eulerian equations for the vertical flux and momentum of suspended particles in dilute sediment-laden open-channel flow in equilibrium using the two-fluid approach.
DYTRAN software package is used as the solver, enabling solving Lagrangian and Eulerian equations. For this unique reason, it is possible to effectively model and solve fluid and elastic body interaction tasks.
Coverage includes (for example) Eulerian equations of hydrodynamics, Navier- Stokes equations, stellar structure equations, and equations of radiation hydrodynamics.