• Title/Summary/Keyword: Two-row overlap pile wall

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A Study on Flexural Rigidity of Two-row Overlap Pile Wall for Deep Excavation Support (대심도 굴착면 지지를 위한 2열 겹침말뚝의 휨 강성에 관한 연구)

  • Choi, Won-Hyuk;La, You-Sung;Kim, Bum-Joo
    • Journal of the Korean Geosynthetics Society
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    • v.17 no.1
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    • pp.33-43
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    • 2018
  • Two-row Overlap Pile wall is a novel retaining wall system with high flexural rigidity and waterproofing for deep excavation support currently being developed in Korea. The Two-row Overlap Pile wall is constructed by making an overlap between consecutive four-axis (or two-axis) auger piles which themselves are overlapped and arranged in zigzag manner. In this study, the flexural rigidity of the Two-row Overlap Pile wall, including the effect of cross-sectional shape, was examined using both theoretical and numerical approaches. The results of investigation suggested that the Two-row Overlap Pile wall formed with two-row piles exhibit greatly higher flexural rigidity than conventional one-row pile walls such as Cast in place pile (CIP) and Secant pile wall (SPW), whereas the effect of overlap length between piles on the flexural rigidity is relatively minimal.

Derivation of Flexural Rigidity Formula for Two-row Overlap Pile Wall (2열 겹침주열말뚝의 휨 강성 산정식 유도)

  • Choi, Wonhyuk;Kim, Bumjoo
    • Journal of the Korean Geosynthetics Society
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    • v.17 no.4
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    • pp.109-118
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    • 2018
  • Two-row overlap pile wall, currently under development for use in deep excavations, is a novel retaining structure designed to perform itself as a cutoff wall as well as a high-stiffness wall by constructing four overlapping piles arranged in zigzag manner at a time using a tetra-axis auger. This wall has a relatively complex cross-section, compared with other types of pile wall, which would make it difficult to determine design parameters related to cross-section. In this study, a flexural rigidity equation has been derived by analyzing both theoretically and statistically various wall cross-sections with different pile diameters and overlap lengths. The flexural rigidity equation was found to show the maximum error rate of 3%.