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Coextruded Flow in Partially Miscible Systems

机译:部分混溶系统中的共挤出流动

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Coextrusion technology for solid rocket motors, is proposed to be improved to widen the limits on the range of property variation in functionally graded materials and reduce the associated disparities in processing characteristics. Helical coordinate system is suggested to model the coextruded flow and calculation of interlayer adhesive strength. The design aspects for the material components selected for the coextrusion system is revisited. A finite difference scheme is proposed for the numerical study. The interdiffusion term is proposed to be simulated by considering the concentration independent Diffusion term in Fick's's law of diffusion. A suitable theory for the diffusion in polymer polymer system is needed. Newton-Raphson method is applied for the iterative solution of the algebraic equations. Polymer polymer miscibility and phase behavior is a salient consideration. Marangoni effect can be used to improve interfacial mixing in coextrusion of bifunctional partially miscible and miscible polymer polymer systems. A temperature gradient imposed in addition to the density gradient by arranging the n-layers in certain order of densities leads to a interfacial tension gradient giving rise to the thermocapillary stress and cause flow at the interface. Asymptotic analysis was used at small and large Peclet numbers. This leads to the coupling of momentum and energy equations where convective transport is not negligible. Disturbance flow created by this mechanism has interesting features that are not present in the corresponding problem wherein the motion occurs due to a body force. The implications on the thermocapillary instability by the blend miscibility is discussed.
机译:提出了对用于固体火箭发动机的共挤出技术的改进,以扩大功能梯度材料的性能变化范围的限制,并减少相关的加工特性差异。建议使用螺旋坐标系来模拟共挤出流动并计算层间粘合强度。再次介绍了为共挤系统选择的材料组件的设计方面。为数值研究提出了一个有限差分方案。提议通过考虑菲克扩散定律中与浓度无关的扩散项来模拟互扩散项。需要在聚合物-聚合物体系中扩散的合适理论。牛顿-拉夫森法用于代数方程的迭代解。聚合物与聚合物的混溶性和相行为是一个重要的考虑因素。 Marangoni效应可用于改善双功能部分可混溶和可混溶的聚合物聚合物体系共挤出时的界面混合。通过以一定的密度顺序排列n层,除了密度梯度之外施加的温度梯度还会导致界面张力梯度,从而引起热毛细应力并在界面处引起流动。渐近分析用于小和大Peclet数。这导致了对流输运不可忽略的动量和能量方程的耦合。通过这种机制产生的扰动流具有有趣的特征,而这些特征在相应的问题中不存在,在该问题中,由于体力而发生运动。讨论了共混物对热毛细管不稳定性的影响。

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