The effect of the loading velocity on the loading process in the computer hard disk drive air slider system with multiple flying height states was studied numerically. The results of the static analysis were compared with the dynamic loading trajectories. The air lubrication problem was solved using the finite-element method. The static flying height states for variable suspension forces were considered as solution branches and were found by using a numerical continuation method. The dynamic loading trajectory was obtained iteratively by applying the Newmark method for the slider position and an implicit scheme for the air film pressure. Close agreement was found between the solution branches and the trajectories of dynamic loading with a velocity of 5 mm/s. At the higher velocities, the unstable negative pitching motion and the slider-disk contact at the slider’s leading edge were detected. Increasing the x-offset of the suspension point made it possible to complete loading with 10 mm/s. At the same time, increasing the x-offset led to the slider-disk contact at the slider’s trailing edge in the beginning of loading with a velocity exceeding 25 mm/s.

1.
Tanaka
,
K.
,
Takeuchi
,
Y.
,
Odaka
,
T.
,
Saitoh
,
Y.
, and
Nakamura
,
T.
, 1987, “
Some Unique Phenomena of Negative Pressure Type Slider With Reverse Step Bearings
,”
Tribology and Mechanics of Magnetic Storage System
, STLE Special Publication No. SP-22, pp.
21
25
.
2.
Suk
,
M.
,
Ruiz
,
O.
, and
Gillis
,
D.
, 2004, “
Load/Unload Systems With Multiple Flying Height States
,”
ASME J. Tribol.
0742-4787,
126
(
2
), pp.
367
371
.
3.
Hua
,
W.
, and
Lui
,
B.
, 2006, “
Mechanism Studies of the Multiple Flying Height States of the Air Bearing Slider
,”
Tribol. Int.
0301-679X,
39
(
7
), pp.
649
656
.
4.
Hwang
,
P.
, and
Khan
,
P. V.
, 2006, “
Bifurcation Analysis of the Load/Unload Systems With Multiple Flying Height States
,”
ASME J. Tribol.
0742-4787,
128
(
3
), pp.
665
669
.
5.
Jeong
,
T. J.
, and
Bogy
,
D. B.
, 1993, “
Numerical Simulation of Dynamic Loading in Hard Disk Drives
,”
ASME J. Tribol.
0742-4787,
115
, pp.
370
375
.
6.
Wahl
,
M. H.
,
Lee
,
P. R.
, and
Talke
,
F. E.
, 1996, “
An Efficient Finite Element-Based Air Bearing Simulator for Pivoted Slider Bearings Using Bi-Conjugate Gradient Algorithms
,”
STLE Tribol. Trans.
1040-2004,
39
(
1
), pp.
130
138
.
7.
Brooks
,
A. N.
, and
Hughes
,
T. J. R.
, 1982, “
Streamline Upwind/Petrov-Galerkin Formulations for Convection Dominated Flows With Particular Emphasis on the Incompressible Navier-Stokes Equations
,”
Comput. Methods Appl. Mech. Eng.
0045-7825,
32
, pp.
199
259
.
8.
Zhang
,
A.
, and
Zhang
,
L.
, 2004, “
Performance of Certain Krylov Sub-Space Methods for Solving Convection-Diffusion Equations
,”
Appl. Math. Comput.
,
156
, pp.
695
704
. 0096-3003
9.
Weissner
,
S.
,
Zander
,
U.
, and
Talke
,
F. E.
, 2003, “
A New Finite-Element Based Suspension Model Including Displacement Limiters for Load/Unload Simulations
,”
ASME J. Tribol.
0742-4787,
125
, pp.
162
167
.
10.
Newmark
,
N. M.
, 1959, “
A Method of Computation for Structural Dynamics
,”
J. Engrg. Mech. Div.
0044-7951,
85
, pp.
67
94
.
11.
Hwang
,
P.
, and
Khan
,
P. V.
, 2005, “
Application of Optimization Approach to Static FE Analysis of Hard Disk Drive Slider
,”
ASME J. Tribol.
0742-4787,
127
, pp.
387
393
.
12.
Fukui
,
S.
, and
Kaneko
,
R.
, 1990, “
A Database for the Interpolation of Poiseuille Flow Rate for the High Knudsen Number Lubrication Problems
,”
ASME J. Tribol.
0742-4787,
112
, pp.
78
83
.
13.
Bogy
,
D.
, and
Zeng
,
Q.-H.
, 2000, “
Design and Operating Conditions for Reliable Load/Unload Systems
,”
Tribol. Int.
0301-679X,
33
, pp.
357
366
.
14.
Ono
,
K.
, 1975, “
Dynamic Characteristics of Air-Lubricated Slider Bearing for Noncontact Magnetic Bearing
,”
ASME J. Lubr. Technol.
0022-2305,
97
(
2
), pp.
250
260
.
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