Meshfree simulation of dynamic brittle and quasi-brittle fracture using a local damage model based on lattice particle method

K. C. Ng, Hailong Chen, W. C. Low

Research output: Contribution to journalArticlepeer-review

5 Scopus citations

Abstract

In this paper, the particle size-dependent issue of Lattice Particle Method (LPM) for simulating dynamic brittle and quasi-brittle fracture is addressed by coupling LPM with a local damage model based on fracture energy. The proposed model is simple and more robust than the Stress Intensity Factor (SIF)-based approach as it can model mixed-mode fracture with multiple cracks without any application-dependent tuning parameter. Numerical procedures for estimating the dissipative energy and the crack tip velocity for LPM simulation are also proposed. A series of benchmark problems involving dynamic fracture and crack branching are simulated using the proposed model. Good agreements are found against existing experimental observation and solutions from other numerical methods. Although a Cartesian-like (structured) lattice configuration is employed in the current LPM method, physically meaningful and accurate crack patterns can still be captured without any special numerical treatment.

Original languageEnglish
Article number104386
JournalTheoretical and Applied Fracture Mechanics
Volume131
DOIs
StatePublished - Jun 2024

Bibliographical note

Publisher Copyright:
© 2024 The Authors

Funding

The financial supports given by Ministry of Higher Education (MoHE), Malaysia under the Fundamental Research Grant Scheme: FRGS/1/2021/TK0/UNIM/02/6 is greatly acknowledged. The first author would like to thank Dr. Alejandro Cornejo for his guidance on the local damage model implemented in the current work.

FundersFunder number
Ministry of Higher Education, MalaysiaFRGS/1/2021/TK0/UNIM/02/6

    Keywords

    • Dynamic fracture
    • Isotropic damage model
    • Lattice Particle Method (LPM)
    • Lattice Spring Model (LSM)
    • Local damage model
    • Meshfree models

    ASJC Scopus subject areas

    • General Materials Science
    • Condensed Matter Physics
    • Mechanical Engineering
    • Applied Mathematics

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