dc.description.abstract |
In order to simplify the aseismic design of dams, it is
conventional to replace the dynamic forces by equivalent static
forces and these are usually given as a function of the weight of
the structure. This function depends upon the seismicity of the
site, mass and stiffness distribution and damping of the structure
and is generally known as seismic coefficient. In actual practice,
the design seismic coefficient is adopted keeping in view the
seismicity of the site but without giving any regard to the dynamic
properties of the structure itself. The codes of practice of
various countries specify different values of seismic coefficients
for the design of dams but these appear to be essentially empirical
and have no rational justification. The seismic coefficient method
may be reasonable for preliminary design purposes but will generally
lead to inefficient final designs. In order to arrive at an effi
cient design, adetailed dynamic analysis of the dams is essential.
This thesis deals with the dynamic analysis of dams
subjected to earthquake excitation. Gravity dams, both concrete
as well as earth have been analysed. The analysis has been carried
out considering elastic behaviour of the dam material. Two dimensional
behaviour ofr t+huea dAa*mms* hnaass bDeeeenn considered. Finite element
method has been useda iinM t+hKoe sannaallvyssiiss.. One dimensional analysis
has also been carried out at aopropriate places for comparison
„lth two dimensional Saviour. Dynamic response has been evalua
te superposition method. The ground motion data of ted using mode superposltl
two typioal accelerograms, namely, Koyna
a I- evaluating dynamic response. Extensive (1940) has been used in evaluating
Ill
use of digital computer has been made in this investigation. An
efficient digital computer program has been developed for this
purpose.
The analysis gives dynamic displacements, accelerations,
static stresses, dynamic stresses and total stresses throughout
the dam cross-section. Two points investigated are the effect of
the vertical component of ground motion and the influence of reser
voir water. The investigation shows that in the finite element
method of analysis, a dam can have both horizontal and vertical
motions even under horizontal excitation alone unlike in the one
dimensional analysis where horizontal excitation will cause hori
zontal motions only. When the analysis is based on the finite
element method, the contribution of the vertical component of
ground motion on the dynamic response is small. The additional
forces due to reservoir water when compared with the hydrodynamic
pressures may be obtained if the hydrodynamic pressures are eva
luated corresponding to the peak ground acceleration of an earth
quake. The accelerations in the dams during an earthquake vary
along the height and width of the dams and the constant acceleration
usually assumed for design purposes is not justified.
In earth dams, in addition to the effect of the vertical
component of ground motion and the influence of reservoir water,
the effect of the core on the dynamic behaviour of an earth dam
has been studied by considering a central core dam and a sloping
core dam.
An experimental investigation has been carried out on a
'#**
IV
model of a homogeneous earth dam. The model has been tested on
a shake table. The model is also analysed theoretically for the
base motion of the table. The accelerations in the model obtained
experimentally and analytically have been compared to verify the
method of analysis.
Bqsed on this investigation, design accelerations for
concrete and earth gravity dams have been suggested.. |
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