incompressible annulus - Definition. Was ist incompressible annulus
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Was (wer) ist incompressible annulus - definition

FLUID FLOW IN WHICH DENSITY REMAINS CONSTANT
Incompressible; Incompressible fluid flow; Incompressible Fluid; Incompressible fluid; Numerical methods for incompressible flow

Annulus theorem         
IN MATHEMATICS, THE REGION BETWEEN TWO WELL-BEHAVED SPHERES
Annulus conjecture; Stable homeomorphism; Stable homeomorphism conjecture; Annulus Conjecture; Draft:Torus trick; Torus trick
In mathematics, the annulus theorem (formerly called the annulus conjecture) states roughly that the region between two well-behaved spheres is an annulus. It is closely related to the stable homeomorphism conjecture (now proved) which states that every orientation-preserving homeomorphism of Euclidean space is stable.
Incompressible flow         
In fluid mechanics or more generally continuum mechanics, incompressible flow (isochoric flow) refers to a flow in which the material density is constant within a fluid parcel—an infinitesimal volume that moves with the flow velocity. An equivalent statement that implies incompressibility is that the divergence of the flow velocity is zero (see the derivation below, which illustrates why these conditions are equivalent).
Incompressible         
·adj Not compressible; incapable of being reduced by force or pressure into a smaller compass or volume; resisting compression; as, many liquids and solids appear to be almost incompressible.

Wikipedia

Incompressible flow

In fluid mechanics or more generally continuum mechanics, incompressible flow (isochoric flow) refers to a flow in which the material density is constant within a fluid parcel—an infinitesimal volume that moves with the flow velocity. An equivalent statement that implies incompressibility is that the divergence of the flow velocity is zero (see the derivation below, which illustrates why these conditions are equivalent).

Incompressible flow does not imply that the fluid itself is incompressible. It is shown in the derivation below that (under the right conditions) even compressible fluids can – to a good approximation – be modelled as an incompressible flow. Incompressible flow implies that the density remains constant within a parcel of fluid that moves with the flow velocity.