2013
DOI: 10.1007/s11663-013-9900-2
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An Enhanced Herschel–Bulkley Model for Thixotropic Flow Behavior of Semisolid Steel Alloys

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Cited by 13 publications
(8 citation statements)
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“…An enhanced model based on the Herschel-Bulkley equation was proposed also for other metallic alloys, as such as steels [79] and Mg alloys [80]. Pouyafar et al [79] calculated the yield stress of M2 steel from the flow curve obtained from experiments in steady-state flow by interpolation of the experimental results to evaluate the stress at zero shear rate. The enhanced model was compared to the classical one and it was found that the new model could predict in a more precise way the behavior of the material, especially at high shear rate, than the conventional one.…”
Section: Yield Stressmentioning
confidence: 99%
“…An enhanced model based on the Herschel-Bulkley equation was proposed also for other metallic alloys, as such as steels [79] and Mg alloys [80]. Pouyafar et al [79] calculated the yield stress of M2 steel from the flow curve obtained from experiments in steady-state flow by interpolation of the experimental results to evaluate the stress at zero shear rate. The enhanced model was compared to the classical one and it was found that the new model could predict in a more precise way the behavior of the material, especially at high shear rate, than the conventional one.…”
Section: Yield Stressmentioning
confidence: 99%
“…The prevalent correlation of shear stress and shear rate is the Herschel-Bulkley model (Kelessidis et al, 2006;Kelessidis & Maglione, 2008;Pouyafar & Sadough, 2013), a tri-parametric nonlinear correlation combining the effects of yield stress and power law behavior which outperforms the bi-parametric Bingham, power law and Casson models. The rheological parameters estimated from experimental campaigns are temperatureand concentration-dependent, and literature models are usually condition-dependent.…”
Section: Rheology Modeling and Parameter Estimationmentioning
confidence: 99%
“…After yielding, the suspension contains nanoparticle aggregates, idealised as doublets (Flatt & Bowen, 2007). Pouyafar and Sadough (2013) suggested a further breakdown in the percolating nanoparticle isostructure under increasing shear rate; on this assumption we postulate a shear dependent average interparticle distance. It is assumed that the nanoparticle doublets are cubically distributed, increasing shear rate disperses particles into a final cubic distribution, with fixed interparticle distance (δ) which is a function of nanoparticle volume fraction as shown by Eq.…”
Section: Shear Stress Modelmentioning
confidence: 92%
“…A quasi-equilibrium condition is applied to the shear-dependant structuring term (λ τ ) in Eq. (3) (Pouyafar & Sadough, 2013). The role of the percolation threshold volume fraction (ϕ o ), at which long-range connectivity is observed, is considered in the structuring term (Flatt & Bowen, 2006).…”
Section: Shear Stress Modelmentioning
confidence: 99%