Shallow quaternary deposited and sedimentary soil-rock mixtures (SRMs) are widely distributed on the earth. One of the most effective approaches to solve the increasingly complex geotechnical problems is to study the mechanical properties of SRMs from their structural characteristics. At present, the quantification of the structure of SRMs is mainly and indirectly described by macroscopic indicators, such as density, stone content, and void ratio; while the multiscale correlation between microscopic and mesoscopic structural indexes is still a technical bottleneck. To better understand the influence of the structure on the mechanical behavior of SRMs, the layered distribution form of rock blocks created in the deposited and sedimentary evolution was quantified via the standard variance based on the idea of comprehensive structural potential. The structural parameter (ms) was defined as the ratio of the deviator stress of uniform SRMs to that of non-uniform SRMs. The variations of ms with the axial strain (ε1), the non-uniformity (s) and the confining pressure (σ3c) were examined, and the quantitative expression of ms was obtained and incorporated into an elastic-plastic constitutive model with double yield surfaces. The results show that the variation of ms well reflects the influence of the layered structural characteristics on the mechanical behavior of SRMs. The comprehensive structural potential of SRMs is released almost completely as the axial strain reaches 5%, and the feature value (i.e., ms (5%)) reflects the macroscopic influence of structural characteristics on the mechanical behavior of SRMs. Meanwhile, the modified constitutive model with ms improves the accuracy of the deviator stress by about 28%. It proves that the modified constitutive model can reasonably reflect the macroscopic mechanical properties of layered SRMs.
Key words
soil-rock mixture /
layered /
structural characteristics of rock blocks /
structural parameter /
modified constitutive model
{{custom_sec.title}}
{{custom_sec.title}}
{{custom_sec.content}}
References
[1] 油新华, 李 晓, 何 刚. 土石混合体的随机结构模型及其生成技术研究[C]//全国岩土与工程学术大会论文集. 北京:人民交通出版社,2003:468-469.
[2] SASS O, KRAUTBLATTER M. Debris Flow-dominated and Rockfall-dominanted Talus Slopes: Genetic Models Derived from GPR Measurements[J]. Geomorphology, 2007, 86(1/2):176-192.
[3] PASCAL B, JEAN-PIERRE T. Facies and Microfacies of Slope Deposits[J]. Catena, 1999, 35(2/3/4): 99-121.
[4] COLI N, BERRY P, BOLDINI D, et al. The Contribution of Geostatistics to the Characterization of Some Bimrock Properties[J]. Engineering Geology, 2012, 137/138: 53-63.
[5] 油新华. 土石混合体的随机结构模型及其应用研究[J]. 岩石力学与工程学报,2002,21(11):173.
[6] LI X, LIAO Q L, HE J M. In-situ Tests and a Stochastic Structural Model of Rock and Soil Aggregate in the Three Gorges Reservoir Area, China[J]. International Journal of Rock Mechanics & Mining Sciences, 2004, 41(3):702-707.
[7] 严 颖, 赵金凤, 季顺迎. 块石含量和空间分布对土石混合体抗剪强度影响的离散元分析[J]. 工程力学,2017,34(6):157-167.
[8] 邵 帅, 季顺迎. 块石空间分布对土石混合体边坡稳定性的影响[J]. 工程力学,2014,31(2):177-183.
[9] 胡 伟, 闵 弘, 陈 健,等. 碎石对土石体无侧限力学特性影响研究[J]. raybet体育在线
院报,2015,32(11):55-61.
[10]李 晓,郝建明,廖秋林,等. 土石混合体结构及力学特征[M]. 北京:科学出版社,2017.
[11]谢定义, 齐吉琳. 土结构性及其定量化参数研究的新途径[J]. 岩土工程学报,1999,21(6):651-656.
[12]DONG H, HUANG R, GAO Q F. Rainfall Infiltration Performance and Its Relation to Mesoscopic Structural Properties of a Gravelly Soil Slope[J]. Engineering geology, 2017, 230: 1-10.
[13]孙海忠, 黄茂松. 考虑粗粒土应变软化特性和剪胀性的本构模型[J]. 同济大学学报(自然科学版),2009,37(6):727-732.
[14]INDRARATNA B, IONESCU D, CHRISTIE H D. Shear Behavior of Railway Ballast Based on Large-Scale Triaxial Tests[J]. Journal of Geotechnical and Geoenvironmental Engineering, 1998, 124(5):439-449.
[15]秦红玉, 刘汉龙, 高玉峰,等. 粗粒料强度和变形的大型三轴试验研究[J]. 岩土力学,2004,25(10):1575-1580.