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Earthquake Engineering Research - HKU Libraries - The University ...

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475<br />

4.2 Effect of Coefficient of Friction<br />

It is seen from Figs. 4.3 to 4.6 that for a particular time period and coefficient of critical damping, as<br />

the coefficient of friction increases, the peak displacement decreases in the case of building with free<br />

sliding base. This is logical, since the resistance against sliding of the system decreases as the<br />

coefficient of friction between the sliding surface decreases and the buildup of a large inertia force in<br />

the superstructure becomes restricted. Thus, the spectral acceleration of such a system decreases.<br />

Similar trend is generally true in the buildings with restricted base sliding system. <strong>The</strong> slight departure<br />

in this trend observed in few cases is due to the fact that positions of stopper are different in different<br />

building parametric cases.<br />

4.3 Time Period Effect<br />

It is observed from Figs. 4.3 to 4.6 that for both the El Centre and Koyna shocks, the acceleration of<br />

the restricted base sliding buildings -decreases in general as the time period increases for a particular<br />

viscous damping coefficient and coefficient of friction. For same building systems, the acceleration<br />

values are more when they are subjected to Koyna shock than that in the case of El Centre shock. But,<br />

the acceleration response of the free sliding system is independent of its time period for different<br />

values of coefficient of friction.<br />

4.4 Influence of Stopper's Position<br />

It is seen from Figs. 4.3 to 4.6 that if the stopper is placed close to the building (before its sliding), then<br />

its acceleration approaches to the corresponding values as obtained in the case of fixed base. But, if the<br />

stopper is placed at a distance approximately equal to the peak displacement of the free sliding system,<br />

far away from the building, then its acceleration is very near to that of the corresponding values of the<br />

free sliding system. This trend is observed in all the building systems subjected to both the earthquakes<br />

(Koyna and El Centro).<br />

Table 3.1 shows the position of the stopper for different time periods of the system ranging from 0.4 to<br />

0.8 seconds subjected to Koyna and El Centro shocks. <strong>The</strong>se are the most feasible ranges of stopper<br />

positions for different mass ratios. This study shows that if the stopper is placed anywhere in this<br />

range, then the absolute acceleration of the top mass of the system is much less than the corresponding<br />

fixed base system. <strong>The</strong> occupants of the multistory buildings will have psychological comfort by<br />

providing stopper in the sliding base system.<br />

4.5 Effect of Mass Ratio<br />

From Figs, 4.3 to 4.6, it may be observed that as the mass ratio increases, generally, the acceleration<br />

response decreases in all the cases of parametric combinations for a particular time period and<br />

damping coefficient in the case of free sliding base. But, generally, no definite pattern of acceleration<br />

response variation has been observed in the case of buildings with restricted base sliding with varying<br />

values of the mass ratio.<br />

5. CONCLUSIONS<br />

<strong>The</strong> following conclusions are drawn from the seismic response study of multistory masonry building<br />

with restricted base sliding system:

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