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Axial laminar flow of viscoplastic fluids in a concentric annulus subject to wall slip

机译:粘塑性流体在同心环空中的轴向层流受壁滑移的影响

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The flow of non-Newtonian fluids in annular geometries is an important problem, especially for the extrusion of polymeric melts and suspensions and for oil and gas exploration. Here, an analytical solution of the equation of motion for the axial flow of an incompressible viscoplastic fluid (represented by the Hershel-Bulkley equation) in a long concentric annulus under isothermal, fully developed, and creeping conditions and subject to true or apparent wall slip is provided. The simplifications of the analytical model for Hershel-Bulkley fluid subject to wall slip also provide the analytical solutions for the axial annular flows of Bingham plastic, power-law, and Newtonian fluids with and without wall slip at one or both surfaces of the annulus.
机译:非牛顿流体在环形几何形状中的流动是一个重要的问题,特别是对于聚合物熔体和悬浮液的挤出以及油气勘探而言。在这里,是在等温,充分展开和蠕变条件下并经受真实的或明显的壁面滑移的长同心环空中,不可压缩粘塑性流体(以Hershel-Bulkley方程表示)的轴向流动的运动方程的解析解。提供。承受壁滑的Hershel-Bulkley流体的分析模型的简化也提供了Bingham塑性,幂律和牛顿流体的轴向环形流动的分析解决方案,该环流在环面的一个或两个表面上有或没有壁滑。

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