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三向应力状态下球形孔扩张问题的弹塑性解
引用本文:周小平,张永兴,王建华. 三向应力状态下球形孔扩张问题的弹塑性解[J]. 土木建筑与环境工程, 2004, 26(1): 73-76
作者姓名:周小平  张永兴  王建华
作者单位:重庆大学,土木工程学院,重庆,400045;上海交通大学,建工学院,上海,200030;重庆大学,土木工程学院,重庆,400045;上海交通大学,建工学院,上海,200030
基金项目:国家自然科学基金资助(59879012)
摘    要:基于Mohr—Coulomb理论推导的球形孔扩张问题的弹塑性解,没有考虑中间主应力的影响.因而与实际结果有误差。为此,本文利用统一强度理论建立了球形孔扩张问题的统一解形式。利用此解可以合理地得出不同材料的相应解,并且能充分发挥材料自身的承载能力,对实际工程具有重要意义。

关 键 词:统一强度理论  球形孔扩张  弹塑性解  统一解
修稿时间:2003-08-29

Elastic-plastic Solution of Expansion of Spherical Cavities under 3D Loading
ZHOU Xiao-ping. Elastic-plastic Solution of Expansion of Spherical Cavities under 3D Loading[J]. Journal of Civil,Architectrual & Environment Engineering, 2004, 26(1): 73-76
Authors:ZHOU Xiao-ping
Affiliation:ZHOU Xiao-ping~
Abstract:In elastic-plastic solution of expansion of spherical cavities, based on Mohr-Coulomb strength criterion, the effect of intermediate principal stress on yield and failure of soil is not analyzed. Therefore, there is disparity between results obtained by Mohr-Coulomb strength criterion and those obtained from experimental data. In this paper, the elastic-plastic solution of expansion of spherical cavities, based on unified strength theory is established and unified solutions are obtained. The corresponding solutions of different materials can be obtained. The unified solution cannot only be used to fit the properties of the materials with different tension-pressure strength, but also those with equal tension-pressure strength. The results show that by this solution, full use of the properties of the materials can be attained to reduce supports, which is of important significance for engineering
Keywords:unified strength theory  expansion of spherical cavities  elastic-plastic solution  unified solution
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