可变形液体填充物体的格子博尔兹曼模拟:进展和前景
Danilo P F Silva1,2, Rodrigo C V Coelho1,2, Ignacio Pagonabarraga3,4
1Centro de Física Teórica e Computacional, Faculdade de Ciências, Universidade de Lisboa, P-1749-016 Lisboa, Portugal. dpsilva@fc.ul.pt.
Soft matter
|February 29, 2024
概括
本综述详细介绍了微流体学中充满流体的物体建模的格子博尔兹曼方法. 它对流体结构和流体-流体相互作用的技术进行了分类,这些技术对于药物输送和细胞检测应用至关重要.
科学领域:
- 多相流量建模多相流量建模
- 计算流体动力学 计算流体动力学
- 微流体应用的应用
背景情况:
- 对滴滴微流体,药物输送,细胞检测和微粒子合成日益增长的兴趣,需要精确建模充满液体的物体.
- 水力动力学和流体体相互作用之间的复杂相互作用推动了先进的模拟方法的开发.
研究的目的:
- 为模拟充满液体的物体提供现有方法的综合概述.
- 专注于格子博尔兹曼方法 (LBM) 框架内的技术.
主要方法:
- 格子博尔茨曼法 (LBM) 之所以突出,是因为它在处理动态边界条件和结合新物理方面的效率.
- 方法分为两个主要类别:流体结构和流体-流体相互作用.
- 流体结构方法进一步分为连续和离散 (弹粒子) 边界处理.
主要成果:
- 介绍了基于LBM的流体填充体模拟方法的系统分类.
- 讨论包括用于灵活边界的流体结构方法和用于不可混合接口的流体流体方法.
- 描述了用于验证充满液体的车身模型的基准测试.
结论:
- 液态动力学 (LBM) 为模拟复杂的流体动力学问题提供了一个计算效率高和多功能框架.
- 提出的分类有助于研究人员为各种微流体应用选择合适的方法.
- 经过验证的模型对于推进药物输送和生物传感等领域至关重要.
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