dc.description.abstract |
Application of surface wave method is being increasingly used in geotechnical site
characterization of near surface materials. The dispersion property, which makes the
Rayleigh wave velocity frequency dependent is utilized in surface wave methods. Surface
wave methods determine the small strain shear modulus of shallow subsurface materials,
and this shear modulus is the key input in the evaluation of the soil response under dynamic
loading. So, the accuracy of testing is very much important, otherwise it may lead to serious
consequences on the seismic hazard studies. There are different uncertainties associated
with surface wave methods. These uncertainties can be broadly classified into three
categories: Model based uncertainty, Data measurement uncertainty and Inversion
uncertainty. In this study, these uncertainties are studied with the help of numerical
simulations and experimental studies to examine the error associated with each of them in
order to increase the reliability of the application of surface wave methods.
Surface wave methods, which may suffer from near-field effects result in underestimation
or overestimation of Rayleigh wave phase velocity due to the contamination of body waves
near to the source. A detailed numerical and experimental study have been conducted to
simulate the near-field effects. The study shows that the impedance contrast between the
half-space and overlying soil layer is having a considerable effect on the underestimation
of phase velocity. With the increase of impedance contrast the level of underestimation
also increases. The near-field effects not only depend on impedance contrast, number of
receivers and type of soil profiles also play an important role. Lesser number of receivers
and inversely dispersive soil profiles are found to have a much significant effect. Finally,
the underestimation of Rayleigh wave phase velocity for different types of soil profiles with
different impedance scenarios is quantified in terms of two normalized parameters.
Data measurement uncertainty is another major source of uncertainty, which arises while
conducting the surface wave tests. Data measurement uncertainty basically arises from the
noise present in the surroundings in the form of continuous or transient signals. Noise
results in a scatter in the measured dispersion curve and makes the results uncertain. Now,
while to extract the shear wave velocity profiles, this scatter in the dispersion curve may
provide different velocity profiles which are falling in the range of measured data variation.
Data uncertainty largely depends on the noise present in the surrounding environment.
ii
Different sites may show variable data error if a repetition test is performed keeping the
configuration same. All the experimental results from large number of repetition tests at 9
different sites are compiled to generate a data variation bound after statistical analysis. The
equations of the upper bound curve and mean curve are proposed, which can be used to
account the effect of data uncertainty, where the repetition tests are not conducted. The
consequence of data uncertainty on 1D seismic ground response analysis is also studied.
The study shows the considerable effect of data uncertainty on seismic ground response
analysis.
In surface wave tests, experimental dispersion curve is constructed from the field data using
different processing techniques. This experimental dispersion curve is then used to extract
the shear wave velocity profile using inverse problem solution. The solution of the inverse
problem is non-unique and results in several equivalent velocity profiles, with a good fit
with the experimental dispersion curve. In this study, an attempt has been made to quantify
the consequences of inversion uncertainty in the surface wave methods on 1D seismic site
response. The study shows that equivalent profiles resulting from non-uniqueness of
surface wave inversion are not equivalent in terms of their seismic site response. It is also
found that effect of non-uniqueness of surface wave inversion on seismic ground response
is considerably influenced by characteristics of the input ground motion. |
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