2015
DOI: 10.1002/pen.24258
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A novel unified wall slip model for Poiseuille flow of polymer melt in the circular tube

Abstract: In this study, to better reflect the slip effect of Poiseuille flow for polymer melt extruded through a circular tube, a novel unified wall slip model and flow equation based on two phase fluid system were proposed via a purely phenomenological approach. According to the different combinations of boundary conditions and flow parameters, the novel slip model was transformed into other models, such as adsorption-desorption model, entanglement-disentanglement model, lubrication layer model, Z-W model, and no-slip… Show more

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Cited by 11 publications
(7 citation statements)
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“…At the entrance of the channel, the volumetric flow rate of the melt is imposed with the fully developed axial velocity, v x = f ( y , Q ), v y = 0 mm/s. On the die walls, it is noted that the wall slip phenomenon has a relatively larger influence on the velocity distribution of melt inside the die, [ 33,34 ] but little impact on the viscoelastic swelling behavior of extrudate outside the die in comparison with other factors at the low apparent shear rate range. [ 5 ] Thus, to simplify the simulation, it is commonly assumed that the boundary condition is nonslip as follows: v x = v y = v z = 0 mm/s.…”
Section: Numerical Modeling and Experimental Methodsmentioning
confidence: 99%
“…At the entrance of the channel, the volumetric flow rate of the melt is imposed with the fully developed axial velocity, v x = f ( y , Q ), v y = 0 mm/s. On the die walls, it is noted that the wall slip phenomenon has a relatively larger influence on the velocity distribution of melt inside the die, [ 33,34 ] but little impact on the viscoelastic swelling behavior of extrudate outside the die in comparison with other factors at the low apparent shear rate range. [ 5 ] Thus, to simplify the simulation, it is commonly assumed that the boundary condition is nonslip as follows: v x = v y = v z = 0 mm/s.…”
Section: Numerical Modeling and Experimental Methodsmentioning
confidence: 99%
“…Wall slip is one of the rheological behaviors of polymer melts in the flow process and has been suggested to be true through experimentation . Molten polymers slip macroscopically over wall surfaces when the wall shear stress exceeds a critical value, this slip is known as weak slip or adhesion‐detachment wall slip, subsequently, for the linear polymer, another slip occurs when a second critical value is exceeded, which is known as the strong slip or entanglement‐disentanglement wall slip .…”
Section: Introductionmentioning
confidence: 99%
“…However, in some cases, such as spreading of fluid on a solid surface (moving contact line) [8][9][10][11][12][13][14], corner flow [15][16][17] and extrusion of polymer melts [18][19][20], assuming no-slip at the boundary leads to velocity and stress singularities, and the breakdown of the no-slip boundary condition. While steady flow boundary conditions for simple regular interfaces are fairly well understood [21][22][23], there is still a significant void in our understanding of the behavior near the intersection of multiple interfaces, such as a moving contact line (MCL) or a corner point.…”
Section: Introductionmentioning
confidence: 99%