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A UNIFIED DESIGN EQUATION FOR CYLINDRICAL DRILLED SHAFTS IN COMPRESSION

机译:圆柱轴压制的统一设计方程

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The 1988 edition of the FHWA drilled shaft manual provides equations for drilled shafts in eompression in clay and in sand. The equations used, proposed by Reese and O'Neill, were based on data from load tests and are empirical. The design equations appear to do well in clays and in loose to medium dense sand. Practitioners who are designing drilled shafts for soils of relatively density of 50% to 100%, often consider other design methods including the one proposed by Mayne and Harris. The 1999 edition of the FHWA drilled shaft manual added to the earlier edition an equation for designing for compression in gravelly sand or gravel and also adopted the Mayne and Harris equation for "intermediate geomalerials". The authors of this paper started working on a new design equation for cohesionless soil materials of all relative densities around 1998. The development of thai equation was based in part on results of the full-scale fully instrumented tests. A nonlinear large-deformation capable finite element program, GEOT2D, was also. The design equation was published in 2000. Subsequently that design equation was advanced to include cohesive soil materials and is the unified design equation presented here. The unified equation predicts side resistance of a cylindrical drilled shaft in compression. A procedure for estimating the end-bearing capacity is also presented. The end-bearing equation is related to the side resistance near the tip of the shaft. The proposed unified equation is rational and simple to use and involves lateral earth pressure coefficients. These earth pressure coefficients depend only on the cohesion, the angle of internal resistance, and the overburden pressure. The unified equation complements the FHWA procedure and enhances the understanding of the FHWA equations. It is shown that by using specific values of cohesion and friction angle in the unified equation, one could obtain predictions similar to that of the FHWA equations for clay, for sand, and for gravelly sand or gravel.
机译:1988年的FHWA钻轴手册提供了在粘土和沙子中渗压的钻轴方程。 Reese和O'Neill提出的方程是基于负载测试的数据,并且是经验性的。设计方程似乎适用于粘土和松散至中等密度的沙子。设计用于相对密度为50%至100%的土壤的钻探井的从业人员,通常会考虑其他设计方法,包括Mayne和Harris提出的方法。 FHWA钻轴手册的1999年版在较早的版本中增加了砾石或砂砾中压缩设计的方程式,并且还对“中间土质”采用了Mayne和Harris方程式。本文的作者在1998年左右开始针对所有相对密度的无粘性土壤材料设计新的设计方程式。Thai方程式的开发部分基于全面测试的结果。一个非线性的大变形能力有限元程序,GEOT2D,也是。该设计方程式于2000年发布。随后,该设计方程式得到了改进,以包括粘性土材料,是此处介绍的统一设计方程式。统一方程可预测圆柱钻轴在压缩状态下的侧向阻力。还提出了一种估算端承能力的程序。端部轴承方程式与轴顶端附近的侧向阻力有关。所提出的统一方程式合理且易于使用,并且涉及侧向土压力系数。这些土压力系数仅取决于内聚力,内阻角度和上覆压力。统一的方程式补充了FHWA程序,并增强了对FHWA方程式的理解。结果表明,通过在统一方程式中使用内聚力和摩擦角的特定值,可以得到与FHWA方程式类似的对粘土,沙子以及砾石或砂砾的预测。

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