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Basic Principles and Practical Applications of the Cahn-Hilliard Equation

机译:Cahn-Hilliard方程的基本原理和实际应用

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摘要

The celebrated Cahn-Hilliard (CH) equation was proposed to model the process of phase separation in binary alloys by Cahn and Hilliard. Since then the equation has been extended to a variety of chemical, physical, biological, and other engineering fields such as spinodal decomposition, diblock copolymer, image inpainting, multiphase fluid flows, microstructures with elastic inhomogeneity, tumor growth simulation, and topology optimization. Therefore, it is important to understand the basic mechanism of the CH equation in each modeling type. In this paper, we review the applications of the CH equation and describe the basic mechanism of each modeling type with helpful references and computational simulation results.
机译:提出了著名的Cahn-Hilliard(CH)方程,以模拟Cahn和Hilliard在二元合金中的相分离过程。从那时起,该方程式已扩展到各种化学,物理,生物学和其他工程领域,例如旋节线分解,二嵌段共聚物,图像修复,多相流体流动,具有弹性不均匀性的微结构,肿瘤生长模拟和拓扑优化。因此,重要的是要了解每种建模类型中CH方程的基本机理。在本文中,我们回顾了CH方程的应用,并描述了每种建模类型的基本机制,并提供了有用的参考和计算仿真结果。

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  • 来源
    《Mathematical Problems in Engineering》 |2016年第11期|9532608.1-9532608.11|共11页
  • 作者单位

    Korea Univ, Dept Math, Seoul 02841, South Korea;

    Natl Inst Math Sci, Daejeon 34047, South Korea;

    Korea Univ, Dept Math, Seoul 02841, South Korea;

    Hongik Univ, Coll Engn, Dept Liberal Arts, 94 Wausan Ro, Seoul 04066, South Korea;

    Korea Univ, Dept Math, Seoul 02841, South Korea;

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