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用刚体弹簧元法研究全级配混凝土力学性能 被引量:10

Numerical simulation of mechanical behavior of fully-graded concrete based on rigid body spring model
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摘要 提出了采用刚体弹簧元法在细观层次上对全级配混凝土的力学特性及破坏机理进行数值研究的方法.该方法首先根据全级配混凝土骨料级配曲线和Walraven函数,使用蒙特卡罗随机理论建立起考虑细观各相力学特性分布不均匀性的随机骨料结构,并对其进行三角形或任意多边形的网格剖分;然后应用刚体弹簧元模型,对全级配混凝土在单轴及双轴荷载下的变形和力学性能进行了系统性的数值试验,并探讨了不同骨料级配及试件尺寸对混凝土力学性能的影响.与实际试验结果的比较表明运用该方法数值模拟全级配混凝土的力学性能是可行的. The mechanical and failure behaviour of fully-graded concrete is analyzed using the mesoscopic approach based on the rigid body-spring element discrete model. First, according to the aggregate grading curve of the fully-graded concrete and Walraven function, a random aggregate structure is generated by the Monte Carlo random sampling principle. In order to reflect the heterogeneity of each phase in concrete at mesoscopic level, the mechanical parameters of these elements in three phases of concrete are assumed to conform to specific normal distribution and a method of mesh generation in which the polygon elements are produced is developed. Then based on the rigid body-spring discrete element model, a procedure for mesoscopic study behaviour of fully-graded concrete under the two-dimensional stress state is presented. At last, the proposed numerical method is validated to simulate some routine tests of concrete carried out in delaboratory and it is proved that this method could effectively describe the failure behaviour of concrete under various plane stress state.
出处 《大连理工大学学报》 EI CAS CSCD 北大核心 2006年第z1期105-117,共13页 Journal of Dalian University of Technology
基金 国家自然科学基金资助项目(50179002).
关键词 全级配混凝土 细观结构 随机骨料 刚体弹簧元法 强度 fully-graded concrete mesoscopic structure random aggregate rigid body-spring model (RBSM) strength
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参考文献19

  • 1[1]ACI Committee 207.Mass concrete[R] // Report ACI 207 IR-87.Detroit:American Concrete Institute,1987
  • 2杨成球,吴政.全级配混凝土基本力学特性试验研究[J].水利水电科技进展,2000,20(3):29-32. 被引量:16
  • 3[3]KAWAI T.New element models in discrete structural analysis[J].Jap Civil Eng Soc Symp,1976,7(15):584-59
  • 4[4]WALRAVEN J C,REINHARDT H W.Theory and experiments on the mechanical behavior of cracks in plain and reinforced concrete subjected to shear loading[J].Mater Sci and Eng,1991,26(1):26-35.
  • 5[5]WITTMANN F.H.Simulation and analysis of composite structure[J].Mater Sci and Eng,1985,6(8):239-248
  • 6马怀发,陈厚群,黎保琨.混凝土试件细观结构的数值模拟[J].水利学报,2004,35(10):27-35. 被引量:187
  • 7彭一江,黎保琨,刘斌.碾压混凝土细观结构力学性能的数值模拟[J].水利学报,2001,32(6):19-22. 被引量:47
  • 8[8]WANG Bao-ting,ZHOU Xian-gui.Model of random polygon particles for concrete and mesh automatic subdivision[J].J of Wuhan Univ of Technol (Mater Sci Ed),2001,16(4):36-40
  • 9[10]BOLANDER J E,SUKUMAR N.Irregular lattice model for quasistatic crack propagation[J].Phys Rev,2005,71(94):6-18
  • 10[11]KOHEI Nagai,YASUHIKO Sato,TAMON Ueda.Mesoscopic simulation of failure of mortar and concrete by 2D RBSM[J].J of Adv Concr Technol,2004,2(3):359-374

二级参考文献25

  • 1刘光廷,郝巨涛.碾压混凝土拱坝坝体应力的简化计算[J].清华大学学报(自然科学版),1996,36(1):27-33. 被引量:13
  • 2刘光廷,王宗敏.用随机骨料模型数值模拟混凝土材料的断裂[J].清华大学学报(自然科学版),1996,36(1):84-89. 被引量:181
  • 3杨成球,李光伟,周友耕.二滩水电站全级配混凝土性能试验[J].水电站设计,1988,(4):35-44.
  • 4[2] 内维尔 A M.混凝土性能[M].北京:中国建筑出版社,1983.
  • 5邓宗才.[D].北京:清华大学,2002.
  • 6Evans R H, Marathe M S. Micro-cracking and stress-strain curve for concrete in direct tension [J]. Materials and Structures, 1968,1(1): 61-64.
  • 7Phillips D, Zheng B. Direct tension tests on notched and unnotched plain concrete specimens [J]. Mag. of Concrete Research, 1993,145(162):25-32.
  • 8Rajesh C. Tank and Nicholas J. Rate constant functions for strength development of concrete[J]. ACI Materials J., 1991,88(1):74- 83.
  • 9Reinhardt H W,et al.Tensile tests and failure analysis of concrete[J] .Engrg. Div. ASCE,1986,112(11) :2462-2477.
  • 10Van Mier J G M, van Vliet M R A. uniaxial tension test for the determination of fracture parameters of concrete: state of the art[J]. Engineering Fracture Mechanics,2002,69:235-247.

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