Super Finite Layer Method for Layered Ground Analysis
返回论文页
|更新时间:2023-12-11
|
Super Finite Layer Method for Layered Ground Analysis
Acta Scientiarum Naturalium Universitatis SunYatseniVol. 52, Issue 2, Pages: 1-7(2013)
作者机构:
1. 中山大学 地球科学系,广州,510275
2. 中山大学 应用力学与工程系,广州,510275
3. 广东省地质过程与矿产资源探查重点实验室,广东,广州,510275
作者简介:
基金信息:
DOI:
CLC:
Published:2013,
Published Online:25 March 2013,
扫 描 看 全 文
TIAN Guanfeng, TANG Liansheng. Super Finite Layer Method for Layered Ground Analysis. [J]. Acta Scientiarum Naturalium Universitatis SunYatseni 52(2):1-7(2013)
DOI:
TIAN Guanfeng, TANG Liansheng. Super Finite Layer Method for Layered Ground Analysis. [J]. Acta Scientiarum Naturalium Universitatis SunYatseni 52(2):1-7(2013)DOI:
Super Finite Layer Method for Layered Ground Analysis
the 6-parameter common finite layer method is proposed based on the basic principle of conventional method. The displacement mode of a layer element is taken in the product form of five complete polynomial and double series. By applying the static equilibrium equations of elastic medium to the layer element
the correlation rules among three-dimensional displacement polynomial coefficients are discovered. Thus six unknown and independent displacement parameters can be obtained
whose number is the same as nodal surface displacement with the result that completeness requirement for the displacement mode can be ensured. Secondly
the 6-paramter super finite layer method has been deduced by transforming operational matrix between the super finite layer element and its interior small elements
in which the coordination of higher order deformations between adjacent small layer elements can be satisfied. At last
it is concluded that the 6parameter common finite layer method is suitable for thin layered ground
while the super finite layer method is for layered ground with various thickness.
关键词
超级有限层法6参数一般有限层法位移模式的完备性高阶变形的协调性
Keywords
super finite layer method6-parameter common finite layer methodcompleteness requirement of displacement modecoordination of higher order deformation