A SIMPLE EMPIRICAL-MODEL DESCRIBING THE STEADY-STATE SHEAR VISCOSITY AND ITS USE IN PREDICTION OF THE 1ST NORMAL STRESS FUNCTION IN SHEAR-FLOW

Authors
SEO, Y
Issue Date
1994-02
Publisher
ELSEVIER SCIENCE BV
Citation
JOURNAL OF NON-NEWTONIAN FLUID MECHANICS, v.51, no.2, pp.179 - 194
Abstract
To describe the nonlinear behavior of polymer melts and solutions with few parameters, a simple model for the shear viscosity function is proposed and applied to the first normal stress coefficient prediction using Wagner's relationship. Its prediction was compared with experimental data for seven polymer melts and four solutions. The nonlinear form of the model correlates very well with the experimental data over many decades of shear rate. From the correlation, the damping constant of Wagner's equation was obtained and its values were compared with Wagner's optimized values. Its agreement with previous results shows that it can be applied to model polymeric fluid behavior. The current model has some additional merits when compared to the finite series approach of Wagner. The proposed model also describes the elongational viscosity very well. Possible applications are discussed.
Keywords
INTEGRAL CONSTITUTIVE EQUATION; POLYMER MELTS; INTEGRAL CONSTITUTIVE EQUATION; POLYMER MELTS; DAMPING COEFFICIENT; FIRST NORMAL STRESS COEFFICIENT; INVERSE TANGENT FUNCTION; SHEAR AND ELONGATIONAL VISCOSITY; WAGNERS EQUATION
ISSN
0377-0257
URI
https://pubs.kist.re.kr/handle/201004/145631
DOI
10.1016/0377-0257(94)85011-9
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KIST Article > Others
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