Electrorheological (ER) materials develop yield stresses on the order of 5–10 kPa in the presence of strong electric fields. Viscoelastic and yielding material properties can be modulated within milli-seconds. An analysis of flowing ER materials in the limiting case of fully developed steady flow results in simple approximations for use in design. Small-scale experiments show that these design equations can be applied to designing devices in which the flow is unsteady. More exact models of ER device behavior can be determined using curve-fitting techniques in multiple dimensions. A previously known curve-fitting technique is extended to deal with variable electric fields. Experiments are described which illustrate the potential for ER devices in large-scale damping applications and the accuracy of the modeling technique.

1.
Beyer, W. H., ed., 1984, CRC Standard Mathematical Tables, 27th ed., CRC Press, Boca Raton, FL.
2.
Block
H.
, and
Kelly
J. P.
,
1988
, “
Review Article: Electrorheology
,”
Journal of Physics D: Applied Physics
, Vol.
21
, pp.
1661
1677
.
3.
Brooks, D. A., 1991, “Design And Development Of Flow Based Electro-Rheological Devices,” Proceedings of the International Conference on Electrorheological Fluids, 15–16 Oct. 1991, Carbondale, IL, World Scientific, Singapore, pp. 367–397.
4.
Department of Energy, 1993, “Electrorheological (ER) Fluids: A Research Needs Assessment Final Report,” DOE/ER/30172, Office of Scientific and Technical Information, Oak Ridge, TN.
5.
Ehrgott
R. C.
, and
Masri
S. F.
,
1992
, “
Modeling the oscillatory dynamic behavior of electrorheological materials in shear
,”
Smart Materials and Structures
, Vol.
1
, pp.
275
285
.
6.
Gamota
D. R.
, and
Filisko
F. E.
,
1991
, “
Dynamic mechanical studies of electrorheological materials: Moderate frequencies
,”
Journal of Rheology
, Vol.
35
, No.
3
, pp.
399
425
.
7.
Gamota
D. R.
, and
Filisko
F. E.
,
1991
, “
High frequency dynamic mechanical study of an aluminosilicate electrorheological material
,”
Journal of Rheology
, Vol.
35
, No.
7
, pp.
1411
1425
.
8.
Gavin, H. P., 1994, “Electrorheological Dampers for Structural Vibration Suppression,” Ph.D. Dissertation, The University of Michigan, Ann Arbor, MI.
9.
Gavin
H. P.
,
Hanson
R. D.
, and
Filisko
F. E.
,
1996
, “
Electrorheological Dampers I: Analysis and Design
,”
ASME JOURNAL OF APPLIED MECHANICS
, Vol.
63
, pp.
669
675
.
10.
Jordan
T. C.
, and
Shaw
M. T.
,
1989
, “
Electrorheology
,”
IEEE Transactions on Electrical Insulation
, Vol.
24
, No.
5
, pp.
849
878
.
11.
Masri
S. F.
, and
Caughey
T. K.
,
1979
, “
A Nonparametric Identification Technique for Nonlinear Dynamic Problems
,”
ASME JOURNAL OF APPLIED MECHANICS
, Vol.
46
, pp.
433
447
.
12.
McClamroch, N. H., Ortiz, D. S., Gavin, H. P., and Hanson, R. D., 1994, “Electrorheological Dampers and Semi-Active Structural Control,” Proceedings of the 33rd IEEE Conference on Decision and Control, Orlando, FL.
13.
McClamroch, N. H., and Gavin, H. P., 1995, “Structural Control using Feedback Operated Electrorheological Dampers,” 34th IEEE Conference on Decision and Control, New Orleans, LA, submitted for publication.
14.
Phillips, R. W., 1969, “Engineering Applications of Fluids with a Variable Yield Stress,” Ph.D. Dissertation, Department of Mechanical Engineering, University of California, Berkeley, CA.
15.
Hamming, R. W., 1986, Numerical Methods for Scientists and Engineers, Dover Press, New York.
16.
Stanway, R., Sproston, J. L., and Stevens, N. G., 1985, “Non-Linear Identification of an Electrorheological Vibration Damper,” IFAC Identification and System Parameter Estimation, pp. 195–200.
17.
Stanway
R.
,
Sproston
J. L.
, and
Firoozian
,
1989
, “
Identification of the Damping Law of an Electro-Rheological Fluid: A Sequential Filtering Approach
,”
ASME Journal of Dynamic Systems, Measurement, and Control
, Vol.
111
, pp.
91
96
.
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