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Last modified
2/16/2017 11:33:02 AM
Creation date
10/6/2015 9:56:35 AM
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Reference Library
Title
WESTERN DAM ENGINEERING NEWSLETTER, VOLUME 3, ISSUE 1, FEBRUARY 2015
Author/Source
AECOM
Keywords
SINKHOLES, HYDRAULIC DESIGN OF OUTLET WORKS, SOIL CHARACTERIZATIONS, SLOPE STABILITY ANALYSIS
Document Type - Reference Library
Research, Thesis, Technical Publications
Document Date
2/28/2015
Year
2015
Team/Office
Dam Safety
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<br /> <br /> <br /> <br />22 <br />measured strengths in terms of an undrained shear <br />strength ratio, Su/σ’v. Shear strength ratios increase <br />with higher OCRs; meaning overconsolidated clays <br />have higher shear strength than normally <br />consolidated. See reference [2] for further discussion. <br />A field test used for direct measurement of the <br />undrained shear strength (Su) of clays is the vane shear <br />test, which has been successfully used for measuring <br />the undrained shear strength of soft to medium stiff <br />clays. Limitations are that the test can be affected by <br />sand lenses and seams and the raw undrained shear <br />strength measured from the test requires an empirical <br />correction factor that varies with plasticity index and <br />accounts for anisotropy and strain rate effects. The <br />data on which the correction factor is based are widely <br />scattered and therefore vane strengths should not be <br />viewed as precise. The pocket penetrometer test and <br />torvane test can be used to obtain very quick, <br />approximate measurements of undrained shear <br />strength in the field or laboratory. However, the <br />pocket penetrometer and torvane tests are relatively <br />crude and should be considered as only rough <br />indications of shear strength. <br />The laboratory test most commonly used to measure <br />the drained shear strength (c’, φ‘) of clays is the CU’ <br />triaxial shear test. The CU’ test is more practical than <br />the CD test because the strain rates required for a CD <br />test are typically extremely slow, requiring an <br />impractically long test time. In addition, the CU’ test <br />can be used to obtain both undrained (total stress) and <br />drained (effective stress) shear strength parameters. <br />However, the CD triaxial test and DS test can also be <br />used, if the long test times can be accommodated. For <br />stiff-fissured clays, laboratory tests are performed on <br />remolded specimens to evaluate fully softened and/or <br />residual drained shear strengths. The DS test is <br />commonly used to measure the fully softened shear <br />strength of stiff-fissured clays. Torsional ring shear <br />tests are most suitable for estimating the residual <br />shear strength of stiff-fissured clays since the test can <br />measure shear stresses over any magnitude of <br />displacement through continuous rotation. <br />Laboratory tests provide the best strength data for <br />clays, and reasonably undisturbed samples of these <br />materials can typically be obtained. However, various <br />empirical correlations developed to estimate strengths <br />for clays may be sufficient in some cases. It is <br />recommended these methods and correlations be <br />used with caution, since the behavior, and hence <br />strength characterization, for clays is typically more <br />complex than for granular soils. A few of the more <br />common shear strength correlations are presented <br />below. These correlations, and others, are further <br />described in reference [2]. It may also be useful to use <br />these correlations as a check to validate the results of <br />laboratory tests. <br />Results of field tests including the SPT, CPT, and shear <br />wave velocity measurements can be used for <br />estimating the undrained shear strength (Su) of clays <br />through the application of empirical correlations. SPT <br />blow counts (N) in clay can be used to roughly estimate <br />the variation of Su/N with plasticity index, as shown in <br />Figure 10. Su can also be estimated from CPT cone <br />resistance using the following relationship: 𝑆𝑢=𝑞𝑐−𝜎𝑣𝑣𝑁𝑘∗ <br />Where: 𝑞𝑐= cone tip resistance, 𝜎𝑣𝑣= total <br />overburden pressure at test depth, 𝑁𝑘∗= cone factor <br />The variation of 𝑁𝑘∗ with plasticity index for a variety of <br />clays is shown in Figure 11. An 𝑁𝑘∗ value of 14 is <br />typically applied to clays for any value of plasticity <br />index. <br /> <br />Reference: Duncan, Wright, and Brandon (2014) <br />Figure 10: Variation of the ratio of undrained <br />shear strength (Su) divided by SPT blow count <br /> <br />
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