Multiscale simulations for polymer melt spinning process using Kremer–Grest CG model and continuous fluid mechanics model

IF 2.7 2区 工程技术 Q2 MECHANICS Journal of Non-Newtonian Fluid Mechanics Pub Date : 2024-01-30 DOI:10.1016/j.jnnfm.2024.105195
Yan Xu, Yuji Hamada, Takashi Taniguchi
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Abstract

We succeeded in developing a multiscale simulation (MSS) method for a spinning process of a polymer melt. A previous work by Sato and Taniguchi (2017) developed a MSS method where the microscopic model and macroscopic model for the spinning process are respectively modeled by using a slip-link model and a continuous fluid mechanics model. Here we replace the microscopic model with the Kremer–Grest coarse-grained (CG) model, and investigate the state of the polymer chains at steady state in the spinning process, by changing the draw ratio Dr. Unlike the previous MSS, where the microscopic simulator is a slip-link model, in which polymer chains are simulated in virtual space and entanglements are treated by virtual links, in the present MSS, a real space molecular dynamics simulator is used as the microscopic simulator. The replacement brings the advantage that we can obtain more information on the state of polymer chains, but also brings two computational difficulties, (I) the requirement of a huge computational cost, and (II) the simulation box problem related to the periodic boundary condition in the microscopic system. To deal with (I), we considered a micro-macro coupling method different from previous MSS. To resolve problem (II), we used the UEF (uniform extensional flow) method developed by Nicholson and Rutledge (2016) and Murashima et al. (2018) for a polymer melt system. By using these two ideas, we performed MSS simulations, and established a correspondence between the macroscopic flow and the microscopic polymer conformations at any position along the spinning line. Furthermore, we investigated the influence of Dr on the stretching and orientation of polymers chains and the spatial correlation between polymer chains.

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利用克雷默-格雷斯特 CG 模型和连续流体力学模型对聚合物熔融纺丝过程进行多尺度模拟
我们成功地开发了聚合物熔体纺丝过程的多尺度模拟(MSS)方法。Sato 和 Taniguchi(2017 年)之前的研究开发了一种 MSS 方法,其中纺丝过程的微观模型和宏观模型分别采用滑移连杆模型和连续流体力学模型。在这里,我们将微观模型替换为 Kremer-Grest 粗粒度(CG)模型,并通过改变牵伸比 Dr 来研究纺丝过程中聚合物链在稳定状态下的状态。与之前的 MSS 不同,之前的 MSS 的微观模拟器是滑移链接模型,其中聚合物链在虚拟空间中模拟,并通过虚拟链接处理纠缠,而在本 MSS 中,则使用真实空间分子动力学模拟器作为微观模拟器。这种替代带来的好处是我们可以获得更多关于聚合物链状态的信息,但同时也带来了两个计算上的困难:(I)巨大的计算成本要求;(II)与微观系统中周期性边界条件有关的模拟箱问题。为了解决(I)问题,我们考虑了一种不同于以往 MSS 的微观-宏观耦合方法。为解决问题(II),我们使用了 Nicholson 和 Rutledge(2016 年)以及 Murashima 等人(2018 年)针对聚合物熔体系统开发的 UEF(均匀扩展流)方法。利用这两种思路,我们进行了 MSS 模拟,并建立了沿纺丝线任意位置的宏观流动与微观聚合物构象之间的对应关系。此外,我们还研究了 Dr 对聚合物链拉伸和取向的影响,以及聚合物链之间的空间相关性。
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来源期刊
CiteScore
5.00
自引率
19.40%
发文量
109
审稿时长
61 days
期刊介绍: The Journal of Non-Newtonian Fluid Mechanics publishes research on flowing soft matter systems. Submissions in all areas of flowing complex fluids are welcomed, including polymer melts and solutions, suspensions, colloids, surfactant solutions, biological fluids, gels, liquid crystals and granular materials. Flow problems relevant to microfluidics, lab-on-a-chip, nanofluidics, biological flows, geophysical flows, industrial processes and other applications are of interest. Subjects considered suitable for the journal include the following (not necessarily in order of importance): Theoretical, computational and experimental studies of naturally or technologically relevant flow problems where the non-Newtonian nature of the fluid is important in determining the character of the flow. We seek in particular studies that lend mechanistic insight into flow behavior in complex fluids or highlight flow phenomena unique to complex fluids. Examples include Instabilities, unsteady and turbulent or chaotic flow characteristics in non-Newtonian fluids, Multiphase flows involving complex fluids, Problems involving transport phenomena such as heat and mass transfer and mixing, to the extent that the non-Newtonian flow behavior is central to the transport phenomena, Novel flow situations that suggest the need for further theoretical study, Practical situations of flow that are in need of systematic theoretical and experimental research. Such issues and developments commonly arise, for example, in the polymer processing, petroleum, pharmaceutical, biomedical and consumer product industries.
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