Effect of coefficient of uniformity on cyclic liquefaction resistance of granular materials

被引:22
作者
Banerjee, Sounik Kumar [1 ]
Yang, Ming [1 ,2 ]
Taiebat, Mahdi [1 ]
机构
[1] Univ British Columbia, Dept Civil Engn, Vancouver, BC, Canada
[2] Northwestern Univ, Dept Civil & Environm Engn, Evanston, IL USA
基金
加拿大自然科学与工程研究理事会;
关键词
Cyclic liquefaction; Particle size distribution; Coefficient of uniformity; Relative density; Discrete element method; Granular material; NUMERICAL SIMULATIONS; PARTICLE-SHAPE; SAND; MODELS; SHEAR; DEFORMATION; STRENGTH; BEHAVIOR;
D O I
10.1016/j.compgeo.2022.105232
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
Using three-dimensional discrete element method, we analyze the particle size distribution (PSD) effect on the cyclic liquefaction resistance of spherical particle assemblies. For the same mean particle size and log-linear type PSD, the coefficient of uniformity (Cu) is chosen as a descriptor of the PSD. Samples with five levels of Cu are isotropically compressed to the same pressure and two relative densities (Dr) informed by the maximum and minimum achieved void ratios determined for each Cu. The ten samples are subjected to constant volume cyclic simple shearing at different cyclic stress ratios until reaching initial liquefaction, in 56 simulations. The simulations suggest that at each Dr the evolution pattern of excess pore pressure ratio against the number of loading cycles normalized by the number of cycles to liquefaction is minimally affected by the Cu. For the samples with lower Dr, increasing the Cu in the range 1-3 first increases and then decreases the liquefaction resistance; this trend reverses at the higher Dr. Two critical state parameters based on the void ratio and the coordination number at the pre-shearing state of the samples correlate well with the cyclic liquefaction resistance for the ranges of Cu and Dr considered in this study.
引用
收藏
页数:12
相关论文
共 61 条
[1]   Internal states of model isotropic granular packings. I. Assembling process, geometry, and contact networks [J].
Agnolin, Ivana ;
Roux, Jean-Noel .
PHYSICAL REVIEW E, 2007, 76 (06)
[2]   Assessment of rolling resistance models in discrete element simulations [J].
Ai, Jun ;
Chen, Jian-Fei ;
Rotter, J. Michael ;
Ooi, Jin Y. .
POWDER TECHNOLOGY, 2011, 206 (03) :269-282
[3]  
Banerjee S., 2022, THESIS U BRIT COLUMB, DOI [10.14288/1.0413026, DOI 10.14288/1.0413026]
[4]  
Barrero AR, 2018, GEOTECH SP, P100
[5]   A STATE PARAMETER FOR SANDS [J].
BEEN, K ;
JEFFERIES, MG .
GEOTECHNIQUE, 1985, 35 (02) :99-112
[6]   Liquefaction resistance of christchurch sandy soils from direct simple shear tests [J].
Cappellaro, Claudio ;
Cubrinovski, Misko ;
Bray, Jonathan D. ;
Chiaro, Gabriele ;
Riemer, Michael F. ;
Stringer, Mark E. .
SOIL DYNAMICS AND EARTHQUAKE ENGINEERING, 2021, 141
[7]  
Castro G., 1977, Journal of Geotechnical Engineering Division, ASCE, V103, P501, DOI [10.1061/AJGEB6.0000433, DOI 10.1061/AJGEB6.0000433]
[8]   Effects of initial static shear on liquefaction and large deformation properties of loose saturated Toyoura sand in undrained cyclic torsional shear tests [J].
Chiaro, Gabriele ;
Koseki, Junichi ;
Sato, Takeshi .
SOILS AND FOUNDATIONS, 2012, 52 (03) :498-510
[9]   Particle shape effects on packing density, stiffness, and strength: Natural and crushed sands [J].
Cho, GC ;
Dodds, J ;
Santamarina, JC .
JOURNAL OF GEOTECHNICAL AND GEOENVIRONMENTAL ENGINEERING, 2006, 132 (05) :591-602
[10]   DISCRETE NUMERICAL-MODEL FOR GRANULAR ASSEMBLIES [J].
CUNDALL, PA ;
STRACK, ODL .
GEOTECHNIQUE, 1979, 29 (01) :47-65