TY - JOUR
T1 - Nonlinear rheological behavior of magnetorheological fluids
T2 - step-strain experiments
AU - Li, W. H.
AU - Du, H.
AU - Chen, G.
AU - Yeo, S. H.
AU - Guo, N. Q.
N1 - Copyright:
Copyright 2008 Elsevier B.V., All rights reserved.
PY - 2002/4
Y1 - 2002/4
N2 - Relaxation experiments under simple step-strain shear were performed on MRF-132LD using a rheometer with parallel-plate geometry. The applied step strains vary from 0.01 to 100%, covering both the pre-yield and post-yield regimes. For small step-strain ranges, the stress relaxation modulus G(t, γ) is independent of step strain, where magnetorheological (MR) fluids behave as linear viscoelastic solids. For large step-strain ranges, the stress relaxation modulus decreases gradually with increasing step strain. Moreover, the stress relaxation modulus G(t, γ) was found to obey time-strain factorability. That is, G(t, γ) can be represented as the product of a linear stress relaxation G (t) and a strain-dependent damping function h(γ). The linear stress relaxation modulus is represented as a three-parameter solid viscoelastic model, and the damping function h(γ) has a sigmoidal form with two parameters. The comparison between the experimental results and the model-predicted values indicates that this model can accurately describe the relaxation behavior of MR fluids under step strains.
AB - Relaxation experiments under simple step-strain shear were performed on MRF-132LD using a rheometer with parallel-plate geometry. The applied step strains vary from 0.01 to 100%, covering both the pre-yield and post-yield regimes. For small step-strain ranges, the stress relaxation modulus G(t, γ) is independent of step strain, where magnetorheological (MR) fluids behave as linear viscoelastic solids. For large step-strain ranges, the stress relaxation modulus decreases gradually with increasing step strain. Moreover, the stress relaxation modulus G(t, γ) was found to obey time-strain factorability. That is, G(t, γ) can be represented as the product of a linear stress relaxation G (t) and a strain-dependent damping function h(γ). The linear stress relaxation modulus is represented as a three-parameter solid viscoelastic model, and the damping function h(γ) has a sigmoidal form with two parameters. The comparison between the experimental results and the model-predicted values indicates that this model can accurately describe the relaxation behavior of MR fluids under step strains.
UR - http://www.scopus.com/inward/record.url?scp=0036539993&partnerID=8YFLogxK
U2 - 10.1088/0964-1726/11/2/304
DO - 10.1088/0964-1726/11/2/304
M3 - Article
AN - SCOPUS:0036539993
SN - 0964-1726
VL - 11
SP - 209
EP - 217
JO - Smart Materials and Structures
JF - Smart Materials and Structures
IS - 2
ER -