有限元法分析降雨条件下斜坡稳定性——以邻水县马鞍坪滑坡为例     

程思  王运生  屈伯强 《物探化探计算技术》2013,(6):743-747

通过对华蓥市马鞍坪滑坡现有变形监测情况表明,斜坡变形位移与降雨的关系十分密切,马鞍坪滑坡的后部强变形区,斜坡位移与50mm以上持续降雨几乎呈对应关系。研究人员采用工程地质条件分析与有限元分析法相结合,对马鞍坪滑坡进行了滑坡体在降雨条件下饱和一非饱和渗流分析与坡体稳定性分析。分析结果表明,降雨量是华蓥山地区斜坡失稳下滑的主要引发因素,不同雨量决定斜坡演化成滑坡的不同阶段,其影响作用也不近相同。计算结果表明,当日降雨量达到150mm左右且累积降雨量超过300mm的情况下,斜坡土体将出现变形,出现滑坡可能性大。该分析结果为今后华蓥山地区地质灾害监测预警示范中的地质灾害单体预警预报,提供了可靠预警参数。  相似文献   

Implication of the flow resistance formulae on the prediction of flood wave propagation     

Yongwon Seo  Sun Young Park  Arthur R. Schmidt 《水文科学杂志》2013,58(4):683-695

ABSTRACT

This study examines the difference in the predictions of flood wave propagation in open channels depending on the flow resistance formulae, such as the Chézy and Manning’s equation. The celerity and diffusion coefficient are functions of the channel geometry, slope, roughness as well as the resistance formulae. The results suggest that substituting the Chézy equation with Manning’s equation results in different characteristics of flood propagation, which are consistent regardless of the cross-sectional geometry except for a circular cross-section: increasing celerity and decreasing diffusion coefficient. The celerity is more sensitive to the selection of resistance formulae than the diffusion coefficient. Geometry has a greater effect on the celerity and diffusion coefficient, and consequently on the resulting hydrographs. Manning’s equation results in a larger difference in celerity and diffusion coefficient compared to Chézy equation regardless of the water depth. Overall, this study shows that the selection of resistance formulae is important in terms of the resulting hydrographs and peak flow.