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首页> 外文期刊>International Journal for Numerical Methods in Fluids >Transient finite element analysis of generalized newtonian coextrusion flows in complex geometries
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Transient finite element analysis of generalized newtonian coextrusion flows in complex geometries

机译:复杂几何形状中广义牛顿共挤流动的瞬态有限元分析

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摘要

A two-dimensional transient finite element model capable of simulating problems related to two-layer polymer flows has been developed. This technique represents an effective tool which can be used to study the possibility of the onset of interfacial instability in coextrusion flows, considering melt rheology as well as the fluid-geometry interaction. A code has been developed to solve the transient problem of the flow of bi-component systems of Newtonian and generalized Newtonian fluids through parallel plates and complex geometries, such as: 2:1 abrupt expansion, 2:1 (30°) expansion, 4:1 abrupt contraction and 4:1 tapered (30°) contraction. solutions are compared with experimental data from the literature and results provided by linear stability analysis (LSA) for the case of parallel plate flows. Numerical results are in agreement with LSA results for the parallel plate geometry cases studied. The expansion geometries tend to stabilize flows in the parallel plate section downstream of the expansion. Contractions may give rise to break-up of the interface depending on the flow conditions.
机译:已经建立了能够模拟与两层聚合物流有关的问题的二维瞬态有限元模型。考虑到熔体流变性以及流体-几何学相互作用,该技术代表了一种有效的工具,可用于研究共挤流中界面不稳定性的发生可能性。已经开发了一个代码来解决牛顿流体和广义牛顿流体双组分系统通过平行板和复杂几何形状的流动的瞬态问题,例如:2:1突然膨胀,2:1(30°)膨胀,4 1:1收缩和4:1锥形(30°)收缩。将溶液与文献中的实验数据进行比较,并通过平行板流动情况下的线性稳定性分析(LSA)提供结果。数值结果与所研究的平行板几何案例的LSA结果一致。膨胀几何形状趋于使膨胀下游的平行板部分中的流动稳定。根据流动条件,收缩可能会导致界面破裂。

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