破损
膨胀的
材料科学
剪切(地质)
复合材料
粒子(生态学)
抗剪强度(土壤)
粒状材料
各向异性
物理
地质学
光学
海洋学
土壤科学
土壤水分
作者
Chuanfeng Fang,Jian Ping Gong,Ming-tao Jia,Zhihong Nie,Bo Li,Ashiru Mohammed,Lianheng Zhao
标识
DOI:10.1016/j.apt.2021.09.009
摘要
• Effects of particle angularity on the shear strength and dilatancy of breakable granular materials were studied. • Relationship between particle breakage characteristics and particle angularity was found. • Contact forces effected by particle angularity are studied. • Variation of shear strength can be highlighted by the analysis of anisotropies. Particle shape is an important factor that affects particle breakage and the mechanical behaviour of granular materials. This report explored the effect of angularity on the mechanical behaviour of breakable granular materials under triaxial tests. Various angular particles are generated using the quasi-spherical polyhedron method. The angularity α is defined as the mean exterior angle of touching faces in a particle model. A breakable particle is constructed as an aggregate composed of coplanar and glued Voronoi polyhedra. After being prepared under the densest conditions, all assemblies were subjected to triaxial compression until a critical state was reached. The macroscopic characteristics, including the shear strength and dilatancy response, were investigated. Then, particle breakage characteristics, including the extent of particle breakage, breakage pattern and correlation between the particle breakage and energy input, were evaluated. Furthermore, the microscopic characteristics, including the contact force and fabric anisotropy, were examined to probe the microscopic origins of the shear strength. As α increases, the peak shear strength increases first and then remains constant, while the critical shear strength generally increases. Assemblies with larger angularity tend to cause more serious particle breakage. The relative breakage is linearly correlated with α under shear loading. Compared with unbreakable particles, the peak shear strength and the critical volumetric strain decline, and the degree of decline linearly increases with increasing α .
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