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吴红刚, 马惠民, 张红利. 基于相互作用矩阵的山区公路展线路基稳定性评价[J]. 岩土工程学报, 2011, 33(zk1): 202-206.
引用本文: 吴红刚, 马惠民, 张红利. 基于相互作用矩阵的山区公路展线路基稳定性评价[J]. 岩土工程学报, 2011, 33(zk1): 202-206.
WU Hong-gang, MA Hui-min, ZHANG Hong-li. Evaluation of subgrade stability of mountainous highway exhibition based on interaction matrix[J]. Chinese Journal of Geotechnical Engineering, 2011, 33(zk1): 202-206.
Citation: WU Hong-gang, MA Hui-min, ZHANG Hong-li. Evaluation of subgrade stability of mountainous highway exhibition based on interaction matrix[J]. Chinese Journal of Geotechnical Engineering, 2011, 33(zk1): 202-206.

基于相互作用矩阵的山区公路展线路基稳定性评价

Evaluation of subgrade stability of mountainous highway exhibition based on interaction matrix

  • 摘要: 山区公路展线路基与普通路基的稳定性评价主要区别在于各盘公路路基的变形存在相互作用问题,即因局部盘的路基失稳引发临近盘甚至整个盘山段路基失稳。而相互作用矩阵特别适合于解决多种因素之间的相互作用和相互耦合等复杂问题。引入 “ 相互作用矩阵 ” 构建一种可以考虑展线路基基本参数和变量间彼此相互影响的稳定性评价方法——展线协调法。采用该方法对一个包含两盘路的展线路基和坡体系统的稳定性进行了评价,综合考虑了该系统的工程设计、施工和运营中的所有信息,这种方法不仅可以考虑了系统中每个参数对整个系统的影响,而且还考虑了参数之间的相互作用对整个系统的贡献。

     

    Abstract: The main difference of stability evaluation between the mountainous highway exhibition subgrade and the ordinary subgrade lies in the interacting distortion of various highway subgrades. Namely the partial subgrade deformation initiates the deformations of nearby subgrade and even the entire subgrade around a mountainous section. Meanwhile the interaction matrix especially qualifies to solve complex questions concernign interactions and mutual coupling of various factors. The interaction matrix is introduced to establish a stability evaluation method which is possible to consider the basic parameters of highway exhibition subgrade and the mutual influence among variables, that is the coordinated method of highway exhibition. This method is used to evaluate the stability of a highway exhibition subgrade and slope system that contains two roads. In the overall evaluation all informations about engineering design, construction and operation of this system are considered. The method considers influences of each parameter on the overall system and the contribution of parametric interaction to the overall system.

     

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