2000
DOI: 10.1016/s0032-3861(99)00865-4
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High pressure capillary rheometry of polymeric fluids

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Cited by 74 publications
(58 citation statements)
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“…6A (intercepts of fits with the pressure axis), the entrance pressure drop increases with increasing exit pressure. These results are in agreement with orifice data by Couch and Binding (2000) and Sorrentino and Pantani (2009) in which was shown that the orifice pressure drop increases with increases exit pressure at constant shear rates.…”
Section: Bagley Plots At Elevated Exit Pressuressupporting
confidence: 92%
See 1 more Smart Citation
“…6A (intercepts of fits with the pressure axis), the entrance pressure drop increases with increasing exit pressure. These results are in agreement with orifice data by Couch and Binding (2000) and Sorrentino and Pantani (2009) in which was shown that the orifice pressure drop increases with increases exit pressure at constant shear rates.…”
Section: Bagley Plots At Elevated Exit Pressuressupporting
confidence: 92%
“…However, obtaining Bagley plots in measurements obtained with acounter pressure chamber in which the exit pressure differs from atmospheric pressure is not straightforward. Therefore, to correct capillary data, measurements are sometimes conducted using an orifice as az ero-length capillary (Couch and Binding, 2000;Sorrentino and Pantani, 2009). The measured orifice pressure drop directly provides an estimate for the entrance pressure drop for acapillary at acertain shear rate and upstream pressure.…”
Section: Introductionmentioning
confidence: 99%
“…HDPE measurements for high shear rate leads to high pressure values up to 60 MPa. At such a pressure level, dissipative heating and pressure dependent viscosity are no longer negligible [5]. Dissipative heating decreases the viscosity, whereas the rise of pressure enhances the viscosity.…”
Section: Flow Hypothesismentioning
confidence: 99%
“…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. The pressure coefficient was incorporated into several nonlinear models such as Barus-Arrhenius combination [8][9], White-Metzner [10], Cross-Vogel [11], modified power law [12], WLF equation [13] and Carreau-Yasuda [1,14]. The accuracy and reliability of different techniques available for determination of pressure influence has been reported by Goubert et al [15] and H. E. Park et.…”
Section: Introductionmentioning
confidence: 99%