Journal of Applied Polymer Science · 1973 · 50 citations · 4 references
EngineeringMechanical EngineeringPhysicsComputational Fluid DynamicsFluid DynamicsFluid MechanicsFlow ModelingNewtonian FlowNon-newtonian FlowNon-newtonian Fluid FlowNon-newtonian Fluid MechanicsViscous FlowComputational Non-newtonian Fluid DynamicsComputational RheologyHydrodynamic ModellingNon-newtonian Fluid ModelsPolymer Melt FlowPolymeric Fluid DynamicsPower-law Fluid BehaviorPower-law Model
Abstract Equations are derived to predict the one‐dimensional behavior of a hyperbolic tangent fluid model flowing between calendering rollers. The equations were solved numerically on a computer, and results were obtained for maximum roller pressure and the exit thickness of the fluid sheet as a function of roller speed and reservoir size for three polymers. The numerical integration employed Gauss‐Legendre quadrature and a cascading iteration scheme to solve equations in which unknowns appeared in the limits of the integrals. Unlike existing power law solutions, these results show a definite relation between roller speed and exit thickness.
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The Calendering of Plastic Materials
R. E. Gaskell · Journal of Applied Mechanics · 1950 · 132 citations
Calendering thermoplastic materials
J. S. Chong · Journal of Applied Polymer Science · 1968 · 48 citations
Unsteady flow of viscoelastic fluids
J. S. Chong, D. M. Vezzi · Journal of Applied Polymer Science · 1970 · 10 citations