Vol.130, No.1, 2022, pp.1-22, doi:10.32604/cmes.2022.018652
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ARTICLE
Numerical Analysis of Ice Rubble with a Freeze-Bond Model in Dilated Polyhedral Discrete Element Method
  • Biyao Zhai, Lu Liu, Shunying Ji*
State Key Laboratory of Structural Analysis for Industrial Equipment, Dalian University of Technology, Dalian, 116023, China
* Corresponding Author:Shunying Ji. Email:
(This article belongs to this Special Issue: Computational Mechanics of Granular Materials and its Engineering Applications)
Received 08 August 2021; Accepted 09 September 2021; Issue published 29 November 2021
Abstract
Freezing in ice rubble is a common phenomenon in cold regions, which can consolidate loose blocks and change their mechanical properties. To model the cohesive effect in frozen ice rubble, and to describe the fragmentation behavior with a large external forces exerted, a freeze-bond model based on the dilated polyhedral discrete element method (DEM) is proposed. Herein, imaginary bonding is initialized at the contact points to transmit forces and moments, and the initiation of the damage is detected using the hybrid fracture model. The model is validated through the qualitative agreement between the simulation results and the analytical solution of two bonding particles. To study the effect of freeze-bond on the floating ice rubble, punch-through tests were simulated on the ice rubble under freezing and nonfreezing conditions. The deformation and resistance of the ice rubble are investigated during indenter penetration. The influence of the internal friction coefficient on the strength of the ice rubble is determined. The results indicate that the proposed model can properly describe the consolidated ice rubble, and the freeze-bond effect is of great significance to the ice rubble properties.
Keywords
Discrete element method; dilated polyhedron; bond-fracture model; ice rubble; freeze bonding; punch-through tests
Cite This Article
Zhai, B., Liu, L., Ji, S. (2022). Numerical Analysis of Ice Rubble with a Freeze-Bond Model in Dilated Polyhedral Discrete Element Method. CMES-Computer Modeling in Engineering & Sciences, 130(1), 1-22.
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