Page 174 - Numerical Analysis and Modelling in Geomechanics
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MODELLING OF GROUND WAVES 155

























            Figure 5.17 Schematics of stage I model for vibrodriving, and for shaft/soil.

                                  Vibrodriving at Flitwick

            The case considered was that of a 12m long steel H-pile being installed using a
            PTC 13HF1 vibrodriver, with an eccentric moment of 13 m.kg, operating at 19.1
            Hz.  The  pile  toe  depth  at  the  time  of  the  record  was  7  m.  The  soil  conditions
            comprised topsoil and soft clays to 2.4 m, loose sand and gravel at 2.4–4.8 m,
            then very dense uniform sands to considerable depth. The water table was at 2.4
            m. Although the static elastic moduli for the three layers were estimated to be 5
            MPa, 20 MPa and 50 MPa respectively, the dynamic stiffness used for the second
            stage  of  the  computation  was  a  uniform  value  of  155  MPa.  The  pile  shaft-soil
            interface  slip  was  controlled  by  a  Coulomb  friction  factor  µ=0.5.  A  damping
            ratio  of  5%  was  applied  for  small  strain  dynamic  behaviour.  Ground  surface
            vibrations  were  recorded  at  2  m,  7  m  and  16.5  m  from  the  pile,  and  the  radial
            values are compared in Figure 5.18 with the computed values.
              The  form  of  the  traces  is  strongly  sinusoidal,  although  the  closest  measured
            trace  has  a  slight  kick,  suggesting  either  poor  contact  with  the  ground  of  one
            geophone or a contact somewhere within the driver or guide mechanisms. It is
            interesting  to  note  that  both  the  measured  and  computed  ppv’s  show  little
            attenuation between 2 m and 7 m, but with a stronger reduction at 16.5 m. The
            reasons for this observation are unclear, and may be due either to interaction of
            shaft  and  toe  effects  or  to  locations  chosen  with  respect  to  a  standing  wave
            component of the signal.
              Overall,  adequate  agreement  is  obtained  between  measured  and  computed
            vibrations by careful selection of appropriate values for a number of pile and soil
            parameters.
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