Case Study: Slope Stabilization for Trunk Highway 2 in Crookston, MN

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Presentation transcript:

Case Study: Slope Stabilization for Trunk Highway 2 in Crookston, MN CEEn 544 – Seepage and Slope Stability Alex Arndt, Shawn Crawley, Kristin Ulmer

Location of the Slope

Previous Slope Failures in Crookston House south of TH 2 (September 2003)

Previous Slope Failures in Crookston Another section of TH2 (2008)

Objectives Develop appropriate soil parameters and slope geometry cross-sections for use in UTEXAS analysis software Agree on an appropriate target FS Identify potential stabilization solutions Verify that the proposed stabilization solution will achieve the target FS

Soil Properties Ancient Lake Agassiz Sediment 80 ft thick Very low shear strengths High clay content “Huot formation” Red River eroding the toe of the slope Incremental slope failures

Soil Properties Original analysis (2006) performed using these values (modified from triaxial data) ----------------------- Due to uncertainty, we assigned the Failure Zone (residual) strength as c=0 and φ’=15°

Initial UTEXAS Analysis Three cross sections (A, B, C) across the site.

Initial UTEXAS Analysis Distributed Loads: Highway (500 psf) River at the toe Defined failure surface Piezometric line

Initial UTEXAS Analysis – factors of safety Current Conditions A: 1.11 B: 1.18 C: 1.23 Extreme Conditions A: 1.06 B: 1.05 C: 1.16

Possible Stabilization Solutions Slope grading Physical constraints May be insufficient in the long term Driven piles Vibrations could be problematic Retaining structure (wall) Difficult to implement, high cost Drilled shafts

L-Pile Analysis of Drilled Shaft Assumed amount of displacement Based on inclinometer data Maximum displacement = 4 inches Assumed shaft dimensions Output: lateral resistance of the shaft

UTEXAS Analysis with Reinforcement Reinforcement at the failure surface: A: 100 kip B: 45 kip C: 100 kip Factor of Safety with Reinforcement: A: 1.47 B: 1.33 C: 1.47

Conclusion A drilled shaft approach is sufficient to provide a FS = 1.33