Abstract

Rheological properties of MR fluids under large step strain shear are presented in this paper. The experiments were carried out using a rheometer with parallel-plate geometry. Under the large step strain shear, MR fluids behave as nonlinear viscoelastic properties, where the stress relaxation modulus, G( t, γ), shows a decreasing trend with step strain. The experimental results indicate that G( t, γ) obeys time-strain separability. Thus, a mathematical form based on finite exponential serials is proposed to predict MR behavior. In this model, G( t, γ) is represented as the product of a linear stress relaxation, G( t), and the damping function, h( γ), i.e. G( t, γ)= G( t) h( γ). G( t) is simply represented as a three-parameter exponential serial and h( γ) has a sigmoidal form with two parameters. The parameters are identified by adopting an efficient optimization method proposed by Stango et al. The comparison between the experimental results and the model-predicted values indicates that this mathematical model can accurately predict MR behavior.

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