The idealized shape of the impact load applied to the model foundation is shown in Fig. 7.31, in which tr and td are rise and decay times, and qt (max) is the maximum intensity of the impact load. For these tests the average values of tr and td were approximately 1.75 s and 1.4 s, respectively. The maximum settlements observed due to the impact loading Set (max) are shown in a nondimensional form in Fig. 7.32. In this figure, qu and Se (u) , respectively, are the ultimate bearing capacity and the corresponding foundation settlement on unreinforced sand. From this figure it is obvious that
1. For a given value of qt (max) /qu, the foundation settlement decreases with an increase in the number of geogrid layers.
2. For a given number of reinforcement layers, the magnitude of Set (max)
increases with the increase in qt (max) /qu .
The effectiveness with which geogrid reinforcement helps reduce the settlement can be expressed by a quantity called the settlement reduction factor R or
Based on the results given in Fig. 7.32, the variation of R with qt (max) /qu and d/dcr is shown in Fig. 7.33. From the plot it is obvious that the geogrid reinforcement acts as an excellent settlement retardant under impact loading.
FIGURE 7.31 Nature of transient load
FIGURE 7.32 Variation of Set(max) /Se(u) with qt(max) /qu
and d/B (after Das [13])
FIGURE 7.33 Plot of settlement reductionfactor with qt(max)
/qu and d/dcr (after Das [14])
/qu and d/dcr (after Das [14])
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