|
[Sponsors] |
June 10, 1999, 15:04 |
Question on 3D potential flow
|
#1 |
Guest
Posts: n/a
|
Assume we have potential flow normal to a zero thickness square-shaped flat panel.
The question is "is the surface potential jump at the perimeter of the plate zero or non-zero - and why?" A little background: We know the velocities at the edges are infinite due to the geometric singularity. However, it is not immediately obvious whether the potential jump there must have a value or not. In standard 2D potential flow books the potenial at the edges is found to be zero (for flow normal to a flat plate). However, I have a problem with this - the solution is obtained as a degenerate case of flow normal to an ellipse which implicitly assumes single-valued and continuous potential on the boundary. Thanks in advance for any input Adrin Gharakhani |
|
|
|
Similar Threads | ||||
Thread | Thread Starter | Forum | Replies | Last Post |
transform navier-stokes eq. to euler-eq. | pxyz | Main CFD Forum | 37 | July 7, 2006 08:42 |
potential energy& static enthalpy in buoyant flow | Atit | CFX | 0 | May 3, 2006 10:05 |
Can 'shock waves' occur in viscous fluid flows? | diaw | Main CFD Forum | 104 | February 16, 2006 05:44 |
Potential Flow : Laminar or Turbulent | Brindaban Ghosh | Main CFD Forum | 1 | June 24, 2000 04:02 |
fluid flow fundas | ram | Main CFD Forum | 5 | June 17, 2000 21:31 |