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Content available remote Flows of Sisko Fluid Through Symmetrically Curved Capillary Fissures and Tubes
EN
This paper presents a general analytical method for deriving mathematical relationships between pressure losses and the volumetric flow rate for laminar flows of a Sisko fluid. In this paper, only the laminar flow of Sisko type fluids is considered. It was demonstrated that the method can be used to find solutions for other pseudoplastic fluids and for different hapes of fissures and tubes. It can also be a good basis for numerical integration when analytical expressions are hard to obtain due to mathematical complexities. As an example, the following cases of convergent-divergent or divergent-convergent fissures and tubes, namely: parabolic, hyperbolic, hyperbolic cosine and cosine curve were considered. For each example, the formulae for pressure losses, volumetric flow rate and flow velocity were obtained. The most general forms of these formulas can be obtained by introducing hindrance factors.
EN
The present investigation is concerned with basic flows of generalized second grade fluids based on a Sisko fluid. After formulation of the general equations of motion three simple flows of viscoplastic fluids of a Sisko type or fluids similar to them are considered. These flows are: Poiseuille flow in a plane channel, Poiseuille flow in a circular pipe and rotating Couette flow between two coaxial cylinders. After presentation the Sisko model one was presented some models of fluids similar to this model. Next it was given the solutions of equations of motion for three flows mentioned above.
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