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Combined boundary singularity method and finite volume method with application to viscous deformation of polymer film in synthesis of sub-micron fibers

机译:边界奇异度与有限体积相结合的方法在聚合物膜粘性变形中的应用

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For sub-micron fiber production involving interaction of melted polymer with flow, the inner sub-domain has the Reynolds number smaller then unity while the outer domain has the Reynolds number exceeding unity. The flow in the inner sub-domain is described by the Stokes equations while the outer flow is described by either the Navier-Stokes equations or Reynolds equations. A combined boundary singularity method (BSM) for the solution of the Stokes equation and finite volume method (FVM) for the solution of the Reynolds equations is developed and applied to the viscous deformation of 2-D tracks by air impinging into polymer film. The proposed FVM-BSM predicts viscous deformation of perturbed surface for the manufacturing process of sub-micron fibers. Sole use of FVM would require highly refined grid and re-meshing of gas flow domain. The FVM-BSM facilitates the advantage of BSM to mesh only the boundary of BSM sub-domain. The advantage of FVM also enables the solving of the Navier-Stokes equations for an arbitrary Reynolds number. In frame of the proposed coupled FVM-BSM approach, the velocity vector field at the boundaries of the low-Reynolds number region in the vicinity of the stagnation point, where deformation occurs, was computed by FVM. This method is used to obtain the deformation of melted pitch for the range of jet impingement angles.
机译:对于涉及熔融聚合物与流动相互作用的亚微米纤维生产,内部子域的雷诺数小于然后为1,而外部域的雷诺数超过1。内部子域中的流动由Stokes方程描述,而外部流体则由Navier-Stokes方程或Reynolds方程描述。提出了结合边界奇异性方法(BSM)和有限体积方法(FVM)来解决Stokes方程的问题,并将有限体积方法(FVM)应用于解决了雷诺方程的问题,并将其应用于通过空气撞击聚合物薄膜的二维轨道的粘性变形。提出的FVM-BSM预测了亚微米纤维制造过程中受扰表面的粘性变形。单独使用FVM将需要高度精炼的网格并重新划分气流域。 FVM-BSM有利于BSM仅对BSM子域的边界进行网格划分。 FVM的优势还使得能够求解任意雷诺数的Navier-Stokes方程。在提出的FVM-BSM耦合方法框架内,通过FVM计算停滞点附近发生变形的低雷诺数区域边界处的速度矢量场。此方法用于获得射流撞击角度范围内的熔融沥青变形。

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