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Effects of molecular weight distribution on the flow-enhanced crystallization of poly(1-butene) Stefano Acierno 1, Salvatore Coppola 2, Nino Grizzuti 3 1 Dipartimento di Ingegneria, Università del Sannio di Benevento 2 Centro Ricerche Elastomeri, Polimeri Europa S.p.A. 3 Dip. di Ingegneria Chimica, Università di Napoli Federico II
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J. BRAUN, H. WIPPEL, G. EDER, and H. JANESCHITZ-KRIEGL, Polym. Eng. Sci., 43, 188-203 (2003) “Depending on the shear rates and shearing times, either spherulitic or shish-kebab crystallization takes place. In the mechanical work done on the sample, the number of spot-like nuclei increases tremendously…” “In duct flow, high shear rates lead to highly oriented surface layers, consisting of a kind of shish-kebab…” “Shear-induced crystallization is apparently caused by a change in the structure of the polymer melt…” CRYSTALLIZATION UNDER ROCESSING CONDITIONS
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Flow induces changes to crystallizationFlow induces changes to crystallization Crystallization induces changes to rheologyCrystallization induces changes to rheology Polymerprocessing Thermalhistory Flowhistory FinalPropertiesCRYSTALLINITY
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Outline Crystallization under shear flow Concluding remarks Rheological behaviour of the molten phase Motivation Materials: HMW – LMW iPB blends Model comparison
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RHEOLOGY OF THE MOLTEN PHASE Crystallization implies a reorganization of the molten phase A good micro-rheological model is highly desirable Doi-Edwards model
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THE STEP-STRAIN EXPERIMENT
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Characteristic time Shear rate Chain neither oriented nor stretched Chain oriented but not stretched Chain oriented and stretched ORIENTATION VS. STRETCHING
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MICRO-RHEOLOGICAL MODELING No flowFlow Isothermal nucleation rate*: * Lauritzen and Hoffman, 1960 and Ziabicki, 1996
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FLOW-INDUCED FREE ENERGY Reptation is considered as the only relaxation mechanism (no constraint release) Chain segments are considered as non-interacting rigid rods (Independent Alignment Approximation, IAA) For shear deformation*: * Marrucci & Grizzuti, 1983
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Memory function For simple reptation* the memory function is given by: *Doi & Edwards, 1986 **des Cloizeaux,1990 Simple reptation does not account for any constraint release coming from reptation of the surrounding chains. double reptation For this reason we choose the double reptation** approach:
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CRYSTALLIZATION + MICRO- RHEOLOGY K n, H 0, T m, M e, d (in De) ARE NOT ADJUSTABLE PARAMETERS! (only at one single temperature is fitted)
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Materials & methods Blends of two isotactic iPB’s System A: “diluted”, i.e. H-Molecular weight component up to 10 wt% System B: “concentrated”, i.e. H-Molecular weight component form 30 to 90 wt%
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Quiescent crystallization K n = 2.6 10 10 K J/m 3 and n = 1
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System A: Linear viscoelasticity
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Rheology during crystallization 10 min annealing at 160°C to erase any crystalline memory Rapid cooling to the crystallization temperature of 95°C A constant shear rate is applied and the polymer viscosity is monitored The crystallization time scale is characterize by an induction time (time needed for the viscosity jump)
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System A: crystallization under flow Sample A0Shear rate 0.01 s -1
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System A: crystallization under flow
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System B: Linear viscoelasticity
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System B: crystallization under flow Sample B91Shear rate 0.01 s -1
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System B: crystallization under flow
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Conclusions Shear flow accelerates crystallization kinetics and higher molecular weights are more sensitive to flow intensity (i.e., the shear rate). The addition of a small amount of high MW-polymer (< 6 wt%) to a low MW sample does not produce any appreciable effect upon the crystallization kinetics under both quiescent and shear flow conditions. Greater elevated amounts of high MW-polymer produce evident effects upon (both quiescent and flow-enhanced) crystallization. Nevertheless the effect is not dramatic. This behavior can be attributed to constraint release of high MW chains due to the relaxation of the shorter chains. Such a physical phenomenon is successfully described by the double reptation theory, which can be used to predict the flow-induced enhancement in crystallization rate under steady flow conditions. In the case of steady shear flow the agreement between calculations and experimental results is good.
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