Report - Oregon State Library: State Employee Information Center ...
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Report - Oregon State Library: State Employee Information Center ...
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Figure 7.2: Illustration of Bracketed Intensity<br />
A simple spreadsheet program was used to calculate both the Bracketed Intensity and<br />
displacement using the Newmark sliding block method. This program was applied to a suite of<br />
acceleration time histories scaled to different peak accelerations, and applied for various values<br />
of the yield acceleration for sliding blocks. The acceleration time histories were recorded at rock<br />
and soil sites during earthquakes ranging in magnitude from 5.6 to 8.5. Several of the time<br />
histories were scaled to provide a comprehensive range of peak ground acceleration (PGA)<br />
values. The application of this simplified deformation-based procedure requires four steps as<br />
discussed below.<br />
1. Determine the static FS of the slope using appropriate dynamic soil strengths. The static<br />
stability analysis accounts for dynamic soil strengths; however, the pseudostatic lateral<br />
force coefficient (k h ) is not incorporated into the analysis when determining the FS. The<br />
critical, or yield, acceleration is then computed using standard slope stability programs.<br />
For the sake of approximate solutions, the yield acceleration can be estimated from the<br />
formula a crit = (FS – 1.0)/b, where the parameter b is commonly between 3 and 4. A value<br />
for b of 3.33 has been recommended as an appropriate value for earthdams (Sarma and<br />
Bhave 1974). This simplification can be used to bracket the likely range of a crit values.<br />
2. Obtain the PGA on rock from a seismic hazard study (Geomatrix 1995; USGS 2000) and<br />
modify the PGA to account for site effects. The difference (PGA - a crit ) can be computed<br />
giving a preliminary indication of the seismic stability of the slope.<br />
3. The Bracketed Intensity of the ground motions contributing to the slope movement can<br />
be estimated from Figure 7.3.<br />
4. Given I b , the displacement of the slope is then estimated from Figure 7.4.<br />
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