Abstract

In this study, we conducted a stage loading consolidation test with varying load increment ratio and investigated its effect. By adjusting the primary consolidation ratio of one-dimensional consolidation analysis with secondary consolidation taken into account, it is possible to reproduce the consolidation amount-time curve affected by the load increment ratio.

Highlights

  • In the incremental loading consolidation test (JIS A 1210), load increment ratio Δp/p is set to 1 and loaded at one-day intervals

  • As the secondary compression is dominant, the primary consolidation may be less than half of the total consolidation in some cases

  • Test was performed by varying the load incremental ratio to investigate its effects. It shows that adjusting the primary consolidation ratio of one-dimensional consolidation analysis considering secondary consolidation can reproduce the consolidation-time curve subject to the effect of the load incremental ratio

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Summary

Introduction

In the incremental loading consolidation test (JIS A 1210), load increment ratio Δp/p is set to 1 and loaded at one-day intervals. It has been pointed out that the e-logp curve of the test with varying loading conditions (loading time interval, load increment ratio, and strain rate) varies greatly as shown in Figure 1 (a) and (b)[1,2,3]. Showing the presence of such a resultant sample leads to settlement prediction accuracy. It is a well-known fact that when the increment ratio is small, the consolidation-time curve becomes convex upwards and does not become an inverted S-shaped settlement curve[5]. Test was performed by varying the load incremental ratio to investigate its effects It shows that adjusting the primary consolidation ratio of one-dimensional consolidation analysis considering secondary consolidation can reproduce the consolidation-time curve subject to the effect of the load incremental ratio

Samples and test method
Test results and consideration
Change of consolidation–time curve
Observed
Findings
Conclution
Full Text
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