Biomedical Engineering Reference
In-Depth Information
CFL
Courant-Friedrichs-Lewy is a value or condition used to de-
termine the convergence condition for solving hyperbolic
partial differential equations. The CFL number should al-
ways be checked when dealing with transient simulations
(i.e. explicit time marching schemes)
Coanda effect
Is the tendency for a stream of fluid to remain attached to a
surface
Compressible flow
Fluid flow is considered compressible if there is variation in
its density within the flow domain. This is important when
setting up a CFPD problem so that the density changes are
accounted for
Continuity
Is the name given to the mass conservation equation, (e.g.
describes how mass in = mass out)
Convergence
When the solution being iterated does not change with each
successive iteration
The mass of fluid per unit volume (kg/m 3 )
Density
Diffussion
The process whereby random motion of molecules move
from regions of higher concentration to regions of lower
concentration
Domain
The entire region where the mesh encompasses
Drag coefficient
An opposing force in the flow direction exerted on an ob-
ject by the fluid flowing around it, normalised by dynamic
pressure and frontal area
Dynamic pressure
The pressure relative to a velocity reference
Eddy
See vortex
Euler equations
Simplified equations of fluid motion which describe the flow
of a compressible inviscid fluid
Eulerian description
Describes fluid motion by following an individual fluid par-
ticle as it moves through space and time (compare with
Eulerian description )
Favourable pressure
When the static pressure decreases in the direction of the flow
gradient
i.e. when the rate of change in pressure is negative (compare
with favourable pressure gradient)
Finite difference
A numerical technique to solve differential and integral
(FD)
equations (see Sect. 7.21 of topic)
Finite element
A numerical technique to solve differential and integral
equations. An alternative to the finite difference and finite
volume
Finite volume (FV)
A numerical technique to solve differential and integral
equations (see Sect. 7.22)
Flow separation
The fluid boundary layer detaches from a surface when an
adverse pressure gradient dominates the flow
Gauss divergence
From vector calculus, which states that the outward flux
theorem
through a closed surface (how much fluid flows out of a vol-
ume through its surface) is equal to the volume integral of the
divergence of the vector field inside the volume (total sources
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