2010
DOI: 10.1002/app.31565
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Viscous behavior of PS, PP, and ABS in terms of temperature and pressure‐dependent hole fraction

Abstract: ABSTRACT:We have developed a zero-shear viscous model in terms of temperature-and pressure-dependent hole fraction computed from Simha-Somcynsky Hole Theory. This model successfully interprets the viscosity data of PS, PP, and ABS as a function of hole fraction for a broad range of temperature and pressure. We have also introduced and discussed a new term: Viscoholibility; the derivative of logarithm of viscosity with respect to hole fraction. When the hole fraction takes highest available value, the viscoholi… Show more

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Cited by 14 publications
(12 citation statements)
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“…On this basis, it appears that free volume is more significant to the pressure dependence of viscosity rather than other factors such as proximity to a melting transition. A similar trend is well established for the temperature dependence of relaxation time, whereby increasing temperature increases free volume [7,13,14].…”
Section: Pressure Dependent Rheologysupporting
confidence: 77%
“…On this basis, it appears that free volume is more significant to the pressure dependence of viscosity rather than other factors such as proximity to a melting transition. A similar trend is well established for the temperature dependence of relaxation time, whereby increasing temperature increases free volume [7,13,14].…”
Section: Pressure Dependent Rheologysupporting
confidence: 77%
“…in the viscosity equation, defined as the ratio of shear‐stress to shear‐rate, the following expression is obtained η=η01+θ1Γtrue(q+1true)true(η0γ̇τtrue)italicq+θ2Γtrue(2q+1true)true(η0γ̇τtrue)2q where Γtrue(qtrue) is a gamma function, θn=2πicosnq+2θi,(n=1,2), and τ=4RT/6υ. Here the zero‐shear viscosity defined as the zeroth order approximation of eq. is η0=ηeEa/kT.…”
Section: Theoriesmentioning
confidence: 99%
“…As having a great essence of viscosity‐hole fraction behavior, the derivative of eq. with respect to h at constant T is defined and coined a name “viscoholibility” (as a combination of viscosity and hole fraction) is given as follows: lnη0htrue|T=αh2T …”
Section: Theoriesmentioning
confidence: 99%
See 1 more Smart Citation
“…It could be studied through viscosity and PVT data relation using Simha-Somcynsky [4][5][6] or modified Miller [7] equations. Furthermore an investigation of pressure affected viscosity employing modified rheometers and followed by evaluation of flow behavior by the help of pressure coefficient using some mathematical models could be employed.…”
Section: Introductionmentioning
confidence: 99%