基于CPT结果的振动桩性能预测

IF 0.7 Q4 MECHANICS
Paweł Więcławski
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引用次数: 0

摘要

振动桩属于扩基全位移桩,具有很高的承载能力,特别是在非粘性土中。问题是采用可靠的方法确定荷载-沉降(Q-s)曲线。由于荷载-沉降曲线的过程具有线性性质,因此基于静载试验确定承载能力极限是一个常见的困难。本出版物提出了实证方法。它可以直接预测全轴向荷载下桩的沉降曲线,根据锥贯入试验(CPT)中获得的qc锥阻力值。与其他基于原位测试中获得的土壤参数的方法相比,该程序提供的优点是获得的与实际承载能力相关的极限值的准确性。另一个优点是Q-s特性,它可以设计中间值,允许最小或相等沉降的标准。将分析曲线的形状与静桩荷载试验曲线进行了比较。这种比较表明,分析曲线和实测曲线之间有很大的收敛性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Vibro piles performance prediction using result of CPT
Abstract Vibro piles belong to the group of full displacement piles with an expanded base, characterised by a very high load capacity, especially in non-cohesive soils. The problem is to adopt a reliable method for the determination of full load–settlement (Q–s) curve. A frequent difficulty is the determination of the load capacity limit based on the static load test because the course of the load–settlement curve is of a linear nature. This publication presents the empirical method. It allows direct prediction of a full axially loaded pile settlement curve based on the values of qc cone resistance obtained in cone penetration test (CPT). The advantage offered by this procedure is the accuracy of the obtained limit values in relation to the actual load-bearing capacity as compared to other methods based on soil parameters obtained in in situ testing. An additional advantage is the Q–s characteristics, which enable designing for intermediate values, allowing for the criterion of minimal or equal settlements. The shape of analytical curves was compared with static pile load test (SPLT) curves. This comparison showed large convergences between the analytical and measured curves.
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来源期刊
CiteScore
1.30
自引率
16.70%
发文量
20
审稿时长
16 weeks
期刊介绍: An international journal ‘Studia Geotechnica et Mechanica’ covers new developments in the broad areas of geomechanics as well as structural mechanics. The journal welcomes contributions dealing with original theoretical, numerical as well as experimental work. The following topics are of special interest: Constitutive relations for geomaterials (soils, rocks, concrete, etc.) Modeling of mechanical behaviour of heterogeneous materials at different scales Analysis of coupled thermo-hydro-chemo-mechanical problems Modeling of instabilities and localized deformation Experimental investigations of material properties at different scales Numerical algorithms: formulation and performance Application of numerical techniques to analysis of problems involving foundations, underground structures, slopes and embankment Risk and reliability analysis Analysis of concrete and masonry structures Modeling of case histories
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