A modified discrete element model for sea ice dynamics

被引:0
|
作者
Baohui Li
Hai Li
Yu Liu
Anliang Wang
Shunying Ji
机构
[1] Chinese Academy of Sciences,Institute of Oceanology
[2] Chinese Academy of Sciences,Key Laboratory of Ocean Circulation and Waves (KLOCAW)
[3] Graduate School of Chinese Academy of Sciences,National Marine Environment Forecast Center
[4] State Oceanic Administration,Key Laboratory of Research on Marine Hazards Forecasting
[5] State Oceanic Administration,State Key Laboratory of Structural Analysis for Industrial Equipment
[6] Dalian University of Technology,undefined
来源
Acta Oceanologica Sinica | 2014年 / 33卷
关键词
sea ice dynamics; modified discrete element model; contact force model; numerical simulation;
D O I
暂无
中图分类号
学科分类号
摘要
Considering the discontinuous characteristics of sea ice on various scales, a modified discrete element model (DEM) for sea ice dynamics is developed based on the granular material rheology. In this modified DEM, a soft sea ice particle element is introduced as a self-adjustive particle size function. Each ice particle can be treated as an assembly of ice floes, with its concentration and thickness changing to variable sizes under the conservation of mass. In this model, the contact forces among ice particles are calculated using a viscous-elastic-plastic model, while the maximum shear forces are described with the Mohr-Coulomb friction law. With this modified DEM, the ice flow dynamics is simulated under the drags of wind and current in a channel of various widths. The thicknesses, concentrations and velocities of ice particles are obtained, and then reasonable dynamic process is analyzed. The sea ice dynamic process is also simulated in a vortex wind field. Taking the influence of thermodynamics into account, this modified DEM will be improved in the future work.
引用
收藏
页码:56 / 63
页数:7
相关论文
共 50 条
  • [31] A bonded discrete element method for modeling ship–ice interactions in broken and unbroken sea ice fields
    Oriol Jou
    Miguel Angel Celigueta
    Salvador Latorre
    Ferrán Arrufat
    Eugenio Oñate
    Computational Particle Mechanics, 2019, 6 : 739 - 765
  • [32] Ocean circulation and sea ice distribution in a finite element global sea ice-ocean model
    Timmermann, Ralph
    Danilov, Sergey
    Schroeter, Jens
    Boening, Carmen
    Sidorenko, Dmitry
    Rollenhagen, Katja
    OCEAN MODELLING, 2009, 27 (3-4) : 114 - 129
  • [33] Effects of sea ice dynamics on the Antarctic sea ice distribution in a coupled ocean atmosphere model
    Ogura, T
    Abe-Ouchi, A
    Hasumi, H
    JOURNAL OF GEOPHYSICAL RESEARCH-OCEANS, 2004, 109 (C4) : C040251 - 14
  • [34] A Lagrangian description of sea ice dynamics using the finite element method
    Wang, LR
    Ikeda, M
    OCEAN MODELLING, 2004, 7 (1-2) : 21 - 38
  • [35] A continuum anisotropic model of sea-ice dynamics
    Wilchinsky, AV
    Feltham, D
    PROCEEDINGS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 2004, 460 (2047): : 2105 - 2140
  • [36] An idealised stochastic model of sea ice thickness dynamics
    Godlovitch, D.
    Monahan, A.
    Flato, G.
    COLD REGIONS SCIENCE AND TECHNOLOGY, 2012, 78 : 14 - 30
  • [37] A VEP constitutive model with cohesion for sea ice dynamics
    Gang, Wang
    Han, Daxu
    Ji, Shunying
    Yue, Qianjin
    RECENT DEVELOPMENT OF OFFSHORE ENGINEERING IN COLD REGIONS, VOLS 1 AND 2, PROCEEDINGS, 2007, : 611 - +
  • [38] Effective material properties of a finite element-discrete element model of an ice sheet
    Lilja, Ville-Pekka
    Polojarvi, Arttu
    Tuhkuri, Jukka
    Paavilainen, Jani
    COMPUTERS & STRUCTURES, 2019, 224
  • [39] A finite element sea ice model of the Canadian Arctic Archipelago
    van Scheltinga, Arjen D. Terwisscha
    Myers, Paul G.
    Pietrzak, Julie D.
    OCEAN DYNAMICS, 2010, 60 (06) : 1539 - 1558
  • [40] A finite element sea ice model of the Canadian Arctic Archipelago
    Arjen D. Terwisscha van Scheltinga
    Paul G. Myers
    Julie D. Pietrzak
    Ocean Dynamics, 2010, 60 : 1539 - 1558