期刊文献+

复杂应力状态下砌体匀质化RVE数值模拟分析 被引量:3

Numerical simulation of homogenized masonry RVE under complex stress states
下载PDF
导出
摘要 针对无筋砌体力学性能研究,基于匀质化理论,利用二次开发的有限元分析软件,考虑砌体RVE各边的应变状态,建立周期性边界条件,对砌体RVE匀质化过程中RVE单轴、双轴、三轴以及剪压复杂应力条件下的力学响应进行了数值模拟分析,得到了各状态下的应力应变曲线.分析结果表明,在受压状态下,砌体RVE受压应力应变曲线表现出一定塑性,并且双轴、三轴受压状态下RVE强度高于单轴受压;拉-压状态下,砌体RVE受拉应力应变曲线表现出材料脆性特性;拉-压-剪状态下,砌体RVE强度受剪压比、拉剪比影响,这些都很好地反映了无筋砌体的细观力学特性. According to homogenization theory, this article focuses a study on mechanical properties of brick masonry. Considering strain state on each side of the RVE, periodic boundary conditions are established, in which constraint equation in finite element analysis is discussed and set up. Element analysis software of redevelopment is applied and with which stress-strain curve of RVE under equivalent stress states of homotaxial, uniaxial, blaxial, shear-compression. The analysis result shows that stress-strain curve of RVE pres- ents plastic characteristic and compressive strength of RVE is higher under uniaxial or blaxi- al state than that of homotaxial state. It can refer from tension stress strain curve that RVE presents fragile characteristic under state of tension-compression. Strength of RVE is influ- enced by different shear-compression ratio and shear-tension ratio under tension-shear-com- pression condition. All the results reflect the mechanical properties of brick masonry accu- rately on meso-level.
出处 《长沙理工大学学报(自然科学版)》 CAS 2013年第1期47-53,60,共8页 Journal of Changsha University of Science and Technology:Natural Science
基金 湖南省自然科学基金资助项目(10JJ2039)
关键词 匀质化理论 无筋砌体 RVE(等效体积单元) 数值模拟 homogenization theory brick masonry RVE(Representative Volume Ele-ment) numerical simulation
  • 相关文献

参考文献13

  • 1Toledano A Murakamih. A high order mixture model for periodic particular composites[J]. Int J Solids Struct, 1987,23(7) : 989-1002.
  • 2Guedes J M,Kikuchi N. Preproeessing and postprocess- ing for materials based on the homogenization method with adaptive finite element methods[J]. Comput Meth- ods Appl Mech Engrg,1990,83(2):143-198.
  • 3Fish J, Yu Oo Multimateseale damage modeling for com- posite materials: theory and computational framework [J]. International Journal for Numerical Methods in En- gineering,2001,52(1) : 161-191.
  • 4朱其志,胡大伟,周辉,谢守益,邵建富.基于均匀化理论的岩石细观力学损伤模型及其应用研究[J].岩石力学与工程学报,2008,27(2):266-272. 被引量:19
  • 5唐欣薇,张楚汉.基于均匀化理论的混凝土宏细观力学特性研究[J].计算力学学报,2009,26(6):876-881. 被引量:24
  • 6G N Pande,J X Liang, J Middleton. Equivalent elastic moduli for brick masonry[J]. Computers and Geotech- nics, 1989,8(3) :243-265.
  • 7Anthoine A. Derivation of in-plane elastic characteristics of masonry through homogenization theory [ J ]. Intena- tional Journal Solidsand Structure, 1995(32) :137o163.
  • 8Guowei Ma, Hong Hao, Yong Lu . Homogenization of masom'y using numerical simulations[J]. Journal of Eng- ingeering Mechanies,ASCE,2001,127(5) :421-431.
  • 9王达诠,武建华.砌体RVE均质过程的有限元分析[J].重庆建筑大学学报,2002,24(4):35-39. 被引量:34
  • 10刘振宇,叶燎原,潘文.等效体积单元(RVE)在砌体有限元分析中的应用[J].工程力学,2003,20(2):31-35. 被引量:43

二级参考文献52

  • 1CURTIN W A, MILLERR R E. Atomistie continuum coupling in computational materials science[J]. Modeling Simulate Material Science Eng, 2003,11 (3) : 33-68.
  • 2BENSOUSSAN A, LIONS J L, PAPANICOLAOU G. Asymptotic Analysis for Periodic Structures [M]. Amsterdam: North Holland, 1978.
  • 3TOLEDANO A, MURAKAMI H. A high order mixture model for periodic particulate composites[J]. Int J Solids Struct, 1987,23(7) :989-1002.
  • 4GUEDES J M, KIKUCHI N. Preprocessing and postprocessing for materials based on the homogenization method with adaptive finite element methods [J]. Comput Mehods Appl Mech Engrg, 1990, 83 (2) : 143-198.
  • 5HASSANI B, HINTON E. Review of homogenization and topology optimization Ⅰ-homogenization theory for media with periodic structure[J]. Computers and Structures, 1998,69(6) : 707-717.
  • 6HASSANI B, HINTON E. Review of homogenization and topology optimization Ⅱ-analytical and numerical solution of homogenization equations [J]. Computers and Structures, 1998,69(6) : 719-738.
  • 7GHOSH S, LEE K, MOORTHY S. Multiple scale analysis of heterogeneous elastic structures using homogenization theory and Voronoi cell finite element method[J], Int J Solids Struct, 1995,32(1) :27-62.
  • 8FISH J, YU Q. Multiscale damage modeling for composite materials: Theory and computational framework[J]. International Journal for Numerical Methods in Engineering, 2001,52(1) : 161-191.
  • 9LI Y Y, CUI J Z. The multi-scale computational method for the mechanics parameters of the materials with random distribution of multi-scale grains [J]. Composites Science and Technology, 2005,65 (9) : 1447-1458.
  • 10LIU S, CHENG G D, et al. Prediction of themo-elastic properties and optmal design of gradient material[J]. 7^th AIAA/USAF/NASA/ISSNO Symposium on Multidisciplinary Analysis and Optimization : A collection of Technical Paper, 1998,3:2046-2054.

共引文献154

同被引文献19

引证文献3

二级引证文献4

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部