Method for obtaining local stress field based on interpolation and numerical simulation method
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Method for obtaining local stress field based on interpolation and numerical simulation method
Vol. 29, Issue 8, (2008)
作者机构:
1. 中国科学院武汉岩土力学研究所 岩土力学与工程国家重点实验室,武汉,430071
2. 三峡大学 三峡库区地质灾害教育部重点实验室,湖北,宜昌,443002
3. 中国水电顾问集团 昆明勘测设计研究院,昆明,650051
作者简介:
基金信息:
DOI:
CLC:TU443
Online First:02 August 2013,
Published:2008
稿件说明:
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ZHANG Chuan-qing, ZHOU Hui, FENG Xia-ting, et al. Method for obtaining local stress field based on interpolation and numerical simulation method[J]. 2008, 29(8).
DOI:
ZHANG Chuan-qing, ZHOU Hui, FENG Xia-ting, et al. Method for obtaining local stress field based on interpolation and numerical simulation method[J]. 2008, 29(8).DOI:
Method for obtaining local stress field based on interpolation and numerical simulation method
It is a basic problem that obtainment of the local stress field from the large stress field. The usual methods consist of two steps including interpolation of stress field or boundary conditions and calculation of the local stress field once again. But the previous methods are too complex
high calculation cost or special for a class of problems to being applied. From the engineering angle of view
it is unessential for the high degree of accuracy as to stress field interpolation affected by the complicated geology construction. So
the improved IDW (inverse distance to a power) method which considers the volume effect is presented aiming to the above problems. Based on this method
the obtainment methods of local stress field
in which two kinds of boundary conditions are proposed
are presented for solving the corresponding plane problems
3-D ground problems and 3-D underground problems. Their rationalities are verified through the settlement of several cases. Finally
the methods are applied to the stability analysis of high rock slope in Nuozhadu Hydropower Project. The results indicate that the improved IDW method is simple and practical; the corresponding solving methods for local stress field are efficient and of satisfied accuracy.