A saturated discrete particle model and characteristic‐based SPH method in granular materials

Keywords

Discretization, Granular material, Compressibility, Mechanics, Smoothed-particle hydrodynamics

References

• Modeling Sand Production with Darcy-Flow Coupled with Discrete ElementsRichard Jensen, D.S. Preece — 2000
• A discrete particle model and numerical modeling of the failure modes of granular materialsXikui Li, Xihua Chu, Y.T. Feng — 2005
• Fluid Mechanical Description of Fluidized Beds. Equations of MotionT. B. Anderson, R. Jackson — 1967
• INCOMPRESSIBLE SPH METHOD FOR SIMULATING NEWTONIAN AND NON-NEWTONIAN FLOWS WITH A FREE SURFACESongdong Shao, Edmond Y. M. Lo — 2003
• Numerical study of soil collapse behavior by discrete element modellingS.H. Liu, De’an Sun, Yisen Wang — 2003
• Experimental micromechanical evaluation of strength of granular materials: Effects of particle rollingMasanobu Oda, Junichi Konishi, S. Nemat-Nasser — 1982
• Rolling friction in the dynamic simulation of sandpile formationYu Zhou, Bryan Wright, Runyu Yang — 1999
• A pore‐scale numerical model for flow through porous mediaYi Zhu, Patrick J. Fox, Joseph P. Morris — 1999
• Discrete particle simulation of two-dimensional fluidized bedYutaka Tsuji, Toshihiro Kawaguchi, Toshitsugu Tanaka — 1993
• Liquid–solid flows using smoothed particle hydrodynamics and the discrete element methodAlexander V. Potapov, Melany L Hunt, Charles S. Campbell — 2001
• Dynamic behaviour of saturated porous media; The generalized Biot formulation and its numerical solutionO. C. Zienkiewicz, Tadahiko Shiomi — 1984
• A Theoretical Study of the Liquid Bridge Forces between Two Rigid Spherical BodiesGuoping Lian, Colin Thornton, M.J. Adams — 1993
• An elastoplastic contact force–displacement model in the normal direction: displacement–driven versionL. Vu‐Quoc, Xiang Zhang — 1999
• Modeling Low Reynolds Number Incompressible Flows Using SPHJoseph P. Morris, Patrick J. Fox, Yi Zhu — 1997
• Interparticle sliding in the presence of adhesionColin Thornton — 1991
• A continuum‐discrete hydromechanical analysis of granular deposit liquefactionMourad Zeghal, Usama El Shamy — 2004
• An efficient calculation method for particle motion in discrete element simulationsDejian ZHANG, W. J. Whiten — 1998
• Comparison of different models for tangential forces using the particle dynamics methodT. Elperin, E. Golshtein — 1997
• Normal and tangential force-displacement relations for frictional elasto-plastic contact of spheresL. Vu‐Quoc, Xiang Zhang, Lee Lesburg — 2001
• Smoothed particle hydrodynamicsJ. J. Monaghan — 2005

Cited by

• Numerical simulation of internal fluidisation and cavity evolution due to a leaking pipe using the coupled DEM-LBM techniqueXilin Cui — 2013
• Three-dimensional variable-node elements based upon CS-FEM for elastic-plastic analysisKyehyung Lee, Youngtak Son, Seyoung Im — 2015
• Fluid–particle flow simulations using two-way-coupled mesoscale SPH–DEM and validationMartin Robinson, Marco Ramaioli, Stefan Luding — 2013
• Numerical investigations of the coupled DEM-LBM technique with application to leakage-soil interaction due to a leaking pipeJun Li — 2013
• An efficient three-dimensional adaptive quasicontinuum method using variable-node elementsSungjin Kwon, Youngmin Lee, Jong Youn Park — 2009
• Mixing characteristics of wet granular matter in a bladed mixerStefan Radl, Eva Kalvoda, Benjamin J. Glasser — 2010
• Lagrangian analysis of multiscale particulate flows with the particle finite element methodEugenio Oñate, Miguel Ángel Celigueta, Salvador Latorre — 2014
• Space decomposition based parallelization solutions for the combined finite–discrete element method in 2DTino Lukas, Guillermo Gonzalo Schiava D'Albano, A. Munjiza — 2014
• Pore pressure evolution in deforming granular material: A general formulation and the infinitely stiff approximationLiran Goren, Einat Aharonov, D. W. Sparks — 2010
• Discrete simulation and micromechanical analysis of two-dimensional saturated granular mediaYounes Khalili, Ahmad Mahboubi — 2014
• Variable-node finite elements with smoothed integration techniques and their applications for multiscale mechanics problemsJae Hyuk Lim, Dongwoo Sohn, Jun Ho Lee — 2010
• Computational Coupled Method for Multiscale and Phase Analysis.Moonho Tak, Duhee Park, Taehyo Park — 2013
• Multiscale seamless‐domain method for linear elastic analysis of heterogeneous materialsYoshiro Suzuki — 2016
• Simulation of Fluid Flow through Porous Media Using Smoothed Particle Hydrodynamics MethodWei Chen, Tong Qiu — 2011
• Smoothed particle hydrodynamics method for fluid flows, towards industrial applications: Motivations, current state, and challengesMostafa Safdari Shadloo, G. Oger, David Le Touzé — 2016
• Comparative study on mesh-based and mesh-less coupled CFD-DEM methods to model particle-laden flowDarius Markauskas, Harald Kruggel‐Emden, Rakulan Sivanesapillai — 2016
• An Eulerian model for the motion of granular material with a large Stokes number in fluid flowKum-Song Ku, Chol‐Ho An, Kum-Chol Li — 2017
• Mesoscale fluid-particle interaction using two-way coupled SPH and the Discrete Element MethodMartin Robinson, M. Ramaoli — 2011
• Mechanisms of Soil Erosion due to Defective Sewer PipesYao Tang — 2017
• Transport properties of concrete-like granular materials interacted by their microstructures and particle componentsWenxiang Xu, HongGuang Sun, Wen Chen — 2017

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