The flow structure and isotherms of hard disk drives (HDD) are investigated
using a finite element method (FEM). The governing equations are based on
the three-dimensional axisymmetric Navier-Stokes partial differential equat
ions (PDEs) with Galerkin FE formulation. Go-rotating models are selected t
hat include the non-ventilated configuration within an enclosure. With vari
ous operating conditions for the disk system, the following important param
eters are considered: disk number (n), rotational speed (Ro), and wall temp
erature. The flow structure changes rapidly when the rotational Reynolds nu
mber (Re-phi) is increased. The flow has a greater tendency to flow radiall
y outwards and the swirling velocity tends to be more vertically orientated
, especially for high Re-phi values. The isotherms only have small varying
regions near the rotating axis, forming outward arcs near the wall and inwa
rd arcs near the end gap of the disk. Different from the case without the e
nclosure, the vorticities exist along the outer disk ends. Both the swirlin
g velocity and isotherms indicate nearly symmetrical characteristics, as ex
pected. A higher temperature gradient occurs near the right outer disk ends
, which implies the characteristic of higher heat flux. A commercial comput
ational fluid dynamic (CFD) code, CFX-5, was chosen to validate the results
. Copyright (C) 2001 John Wiley & Sons, Ltd.