2008
DOI: 10.1016/j.jnnfm.2007.04.011
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Measurements of first and second normal stress differences in a polymer melt

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Cited by 29 publications
(19 citation statements)
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“…Since the diameter is measured aer cooling, a correction factor is employed in order to normalize all swell data at the extrusion temperature rather than room temperature. 67 Thus, the ratio of the extrudate diameter (D 2 ) to the die diameter (D 1 ) is multiplied by a density correction factor of: r s r m…”
Section: Capillary Rheometry Measurementsmentioning
confidence: 99%
“…Since the diameter is measured aer cooling, a correction factor is employed in order to normalize all swell data at the extrusion temperature rather than room temperature. 67 Thus, the ratio of the extrudate diameter (D 2 ) to the die diameter (D 1 ) is multiplied by a density correction factor of: r s r m…”
Section: Capillary Rheometry Measurementsmentioning
confidence: 99%
“…Therefore, it is possible to determine N 2 of material by combining the data from cone plate and parallel plate (67)(68)(69)(70). Furthermore, optical and electromagnetic device can be readily installed on the parallel plate, which helps to perform other tests simultaneously with the rheological test.…”
Section: Rotational Rheometermentioning
confidence: 99%
“…Before all rheological testing, the samples were vacuum dried at 110°C during 16 h. Measurements of the steady state shear viscosity $\eta (\mathop \gamma \limits^ \cdot )$ , where $\mathop \gamma \limits^\cdot$ is the shear rate and first normal stress difference $N_1 (\mathop \gamma \limits^ \cdot ) = - (\tau _{11} - \tau _{22} ),$ where 1 is the direction of the fluid velocity, 2 is the direction of velocity variation, τ 11 the normal stress along the direction of the fluid velocity, and τ 22 the normal stress along the direction of velocity variation [44, 45] were made in a controlled strain ARES rheometer, from Rheometric Scientific, using a 25 mm parallel‐plate fixture, gap of 1 mm, at 250°C, under nitrogen atmosphere; the Rabinowitsch correction on the shear stress τ 12 ( $\tau _{12} = \tau _{{\rm measured}} \cdot ((3 + n)/4)$ , where n = power law index) was also done. Regarding N 1 , it must be pointed out that this parameter is usually measured by cone and plate geometry, among other techniques [46, 47]; however, when the nanocomposites were tested on this geometry, they displayed an extremely high elastic behavior, developing extremely high normal forces (or high N 1 ), beyond the equipment limits, and no constant gap was attained. Therefore, N 1 − N 2 was measured by parallel plates, assuming the Weissenberg hypothesis ( N 2 = second normal stress difference = 0); thus, its interpretation was only qualitative.…”
Section: Methodsmentioning
confidence: 99%