Study on pile drivability with one dimensional wave propagation theory

被引:0
|
作者
Chen Ren-peng
Wang Shi-fang
Chen Yun-min
机构
[1] Zhejiang University,Geotechnical Engineering Institute, Dept. of Civil Engineering
[2] Wenling Construction Bureau,undefined
来源
关键词
Pile; Drivability; Stress-wave theory; TU473;
D O I
10.1631/BF02851609
中图分类号
学科分类号
摘要
Pile drivability is a key problem during the stage of design and construction installation of pile foundations. The solution to the one dimensional wave equation was used to determine the impact force at the top of a concrete pile for a given ram mass, cushion stiffness, and pile impedance. The kinematic equation of pile toe was established and solved based on wave equation theory. The movements of the pile top and pile toe were presented, which clearly showed the dynamic displacement, including rebound and penetration of pile top and toe. A parametric study was made with a full range of practical values of ram weight, cushion stiffness, dropheight, and pile impedance. Suggestions for optimizing the parameters were also presented. Comparisons between the results obtained by the present solution and in-situ measurements indicated the reliability and validity of the method.
引用
收藏
页码:683 / 693
页数:10
相关论文
共 50 条
  • [31] ONE DIMENSIONAL WAVE PROPAGATION IN FLUIDSATURATED POROUS ELASTIC MEDIA
    门福录
    Acta Mathematica Scientia, 1984, (04) : 441 - 450
  • [32] Acoustic wave propagation in a one-dimensional layered system
    Luan, PG
    Ye, Z
    PHYSICAL REVIEW E, 2001, 63 (06): : 1 - 066611
  • [33] Wave propagation in one-dimensional optical quasiperiodic systems
    Hollingworth, JM
    Vourdas, A
    Backhouse, N
    PHYSICAL REVIEW E, 2001, 64 (03): : 7
  • [34] Wave propagation in one-dimensional microscopic granular chains
    Lin, Wei-Hsun
    Daraio, Chiara
    PHYSICAL REVIEW E, 2016, 94 (05)
  • [35] Wave propagation in a one-dimensional photonic crystal with metamaterial
    Awasthi, Suneet Kumar
    Mishra, Ashish
    Malaviya, U.
    Ojha, S. P.
    SOLID STATE COMMUNICATIONS, 2009, 149 (33-34) : 1379 - 1383
  • [36] Polynomial Chaos for Wave Propagation in a One Dimensional Inhomogeneous Slab
    Barzegar, E.
    van Beurden, M. C.
    van Eijndhoven, S. J. L.
    Tijhuis, A. G.
    2014 8TH EUROPEAN CONFERENCE ON ANTENNAS AND PROPAGATION (EUCAP), 2014, : 1720 - +
  • [37] Simulation technique for one-dimensional elastic wave propagation
    Shibata, H.
    Tanabe, Y.
    Ishihara, S.
    INTERNATIONAL JOURNAL OF MODERN PHYSICS B, 2008, 22 (9-11): : 1564 - 1569
  • [38] TRAVELING WAVE PROPAGATION IN A ONE-DIMENSIONAL FLUCTUATING MEDIUM
    Perez-Munuzuri, V.
    Gomez-Gesteira, M.
    Perez-Villar, V.
    Chua, L. O.
    INTERNATIONAL JOURNAL OF BIFURCATION AND CHAOS, 1993, 3 (01): : 211 - 215
  • [39] On the one-dimensional wave propagation in inhomogeneous elastic layer
    Wesolowski, Z.
    BULLETIN OF THE POLISH ACADEMY OF SCIENCES-TECHNICAL SCIENCES, 2007, 55 (04) : 397 - 403
  • [40] A Study on Propagation Characteristic of One-dimensional Stress Wave in Functionally Graded Armor Composites
    Yang, S. Y.
    Liu, X.
    Cao, D. F.
    Mei, H.
    Lei, Z. T.
    Liu, L. S.
    12TH INTERNATIONAL SYMPOSIUM ON MULTISCALE, MULTIFUNCTIONAL AND FUNCTIONALLY GRADED MATERIALS (FGM 2012), 2013, 419