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作者:

Yang, Liang (Yang, Liang.) | Yang, Yongtao (Yang, Yongtao.) | Zheng, Hong (Zheng, Hong.) (学者:郑宏)

收录:

EI SCIE

摘要:

In the present work, a phase field numerical manifold method (PFNMM) is proposed for crack growth in brittle materials. The advantages of the phase field method (PFM) in modeling crack initiation and crack branching, and those of the numerical manifold method (NMM) in discretizing the computational model are integrated together in the proposed numerical model. The proposed numerical model is very suitable for simulating multiple crack propagation problems. The implementation details of the proposed numerical model are well presented. Several benchmark examples are adopted to validate the proposed numerical approach. The results indicate that the crack propagation topologies and force-displacement curves obtained by the proposed numerical model are in good agreement with others, e.g. Miehe et al. (2010) and Molnar and Gravouil (2017) [3]. The convergence of numerical solution from the proposed numerical model is also investigated. The PFNMM deserves a further investigation. © 2020 Elsevier Ltd

关键词:

Brittleness Crack propagation Cracks Numerical methods Numerical models Phase transitions Topology

作者机构:

  • [ 1 ] [Yang, Liang]State Key Laboratory of Geomechanics and Geotechnical Engineering, Institute of Rock and Soil Mechanics, Chinese Academy of Sciences, Wuhan; 430071, China
  • [ 2 ] [Yang, Liang]University of Chinese Academy of Sciences, Beijing; 100049, China
  • [ 3 ] [Yang, Yongtao]State Key Laboratory of Geomechanics and Geotechnical Engineering, Institute of Rock and Soil Mechanics, Chinese Academy of Sciences, Wuhan; 430071, China
  • [ 4 ] [Zheng, Hong]Key Laboratory of Urban Security and Disaster Engineering, Ministry of Education, Beijing University of Technology, Beijing; 100124, China

通讯作者信息:

  • [yang, yongtao]state key laboratory of geomechanics and geotechnical engineering, institute of rock and soil mechanics, chinese academy of sciences, wuhan; 430071, china

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来源 :

Engineering Fracture Mechanics

ISSN: 0013-7944

年份: 2021

卷: 241

5 . 4 0 0

JCR@2022

ESI学科: ENGINEERING;

ESI高被引阀值:9

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WoS核心集被引频次: 0

SCOPUS被引频次: 46

ESI高被引论文在榜: 0 展开所有

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