岩土材料的混合模相场材料点法

IF 2.9 3区 工程技术 Q1 ENGINEERING, MULTIDISCIPLINARY
Guangdong Luo, Xiaoping Zhou, Guilin Wang
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引用次数: 0

摘要

在复杂的环境条件下,岩土材料的破坏方式多种多样,包括拉伸破坏、剪切破坏和拉剪混合破坏。前两种情况是后者的极端情况。针对这一问题,提出了一种改进B-K准则的相场物质点法来处理拉剪混合破坏。与有限元方法不同的是,耦合场系统的控制方程是在材料点上定义的,并在规则的背景网格上使用双线性插值函数求解。允许材料点在背景网格内灵活移动,使其更容易准确地跟踪故障区域。采用标准的交错迭代算法求解耦合场系统。通过一组具有代表性的算例验证了该方法的有效性和可靠性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Mixed-Mode Phase-Field Material Point Method for Geomaterials

Under complex environmental conditions, geomaterial can fail in numerous ways, such as tensile failure, shear failure, and mixed tensile-shear failure. The first two are extreme cases of the latter. To address this issue, a phase field material point method enhanced by modified B-K criteria is proposed to handle mixed tensile-shear failure. Unlike the finite element method (FEM), the governing equations of the coupled-field system are defined on material points and solved using bilinear interpolation functions on a regular background grid. The material points are allowed to move flexibly within the background grid, making it easier to accurately track the failure zone. A standard iterative staggered algorithm is utilized to solve the coupled-field system. The effectiveness and reliability of this approach are validated through a set of representative examples.

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来源期刊
CiteScore
5.70
自引率
6.90%
发文量
276
审稿时长
5.3 months
期刊介绍: The International Journal for Numerical Methods in Engineering publishes original papers describing significant, novel developments in numerical methods that are applicable to engineering problems. The Journal is known for welcoming contributions in a wide range of areas in computational engineering, including computational issues in model reduction, uncertainty quantification, verification and validation, inverse analysis and stochastic methods, optimisation, element technology, solution techniques and parallel computing, damage and fracture, mechanics at micro and nano-scales, low-speed fluid dynamics, fluid-structure interaction, electromagnetics, coupled diffusion phenomena, and error estimation and mesh generation. It is emphasized that this is by no means an exhaustive list, and particularly papers on multi-scale, multi-physics or multi-disciplinary problems, and on new, emerging topics are welcome.
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