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Tsunami Bore Uplift Effects on Coastal Structures Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson (University of Hawaii) HARP REU Program 8/3/2011

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Page 1: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Tsunami Bore Uplift Effects on Coastal Structures

Computational Analysis and Experimental Comparison

Ben Anderson (University of Minnesota)Huiquing Yao (University of Hawaii)

Advisor: Dr. Ian Robertson (University of Hawaii)HARP REU Program

8/3/2011

Page 2: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Introduction Computational Models 2D vs. 3D Computational data comparison with

experimental data Conclusions and Recommendations

Overview

Page 3: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

A blocked tsunami wave under a slab can caused a large uplift force –– piers, harbors, and building floor slabs

As a tsunami wave approaches the shore, it transform into a turbulent bore –– Turbulence model

Introduction

Page 4: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Potential gap designs

Example pier structure -- Ryan Takakura

Page 5: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

The Samoa Tsunami on September 29, 2009

Failure of new ferry dock caused by 2009 Samoa tsunami (Robertson, et al, 2010)

Page 6: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Simulating tsunami waves with a dam break

In the Lab

Plan drawing of wave flume -- Ryan Takakura

Page 7: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Slab and wall setup --Ryan Takakura

Dam break swing gate

Dam break flume

Page 8: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson
Page 9: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

http://www.youtube.com/watch?v=DIxqe1FSPbk-- “The Effects of Tsunamis on Coastal Structures”

Experimental Video

Back

Page 10: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Dimensions Mesh Size k-ε and k-ω SST 3D and 2D Comparison

Computer Modeling

Page 11: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Dimensions

5.7404m 6.286m

Total length : 12.02637mGap : 0m2D model extended to equate extra volume at the end of the flume

Page 12: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Mesh Size• Area surrounding the slab and tank

floor were designed with a smaller cell size

Back

Page 13: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

k-ε◦ based on model transport equations for the

turbulence kinetic energy (k) and its dissipation rate (ε)

k-ω SST◦ based on model transport equations for the

turbulence kinetic energy (k) and the specific dissipation rate (ω)

◦ “Shear-stress transport” (SST) accounts for the transport of the turbulent shear stress

k-ε and k-ω SST Comparison

Page 14: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

k-ε Side View

Page 15: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

k-ω SST Half Speed

Page 16: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

k-ω SST Side View

-incorporates standing water

Page 17: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

k-ω SST has a more realistic bore and pressure results

Used k-ω SST for our simulations

Page 18: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

The biggest issue with the two dimension model is the air that gets trapped under the slab

3D may give a more realistic representation of what actually happens

3D and 2D Comparison

Page 19: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

3D Side View

Page 20: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

2D Slab (k-ω SST)

Page 21: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

3D Slab

Page 22: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

3D View of Slab

Page 23: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Chose to use 2D model 2D has a faster computational speed

Page 24: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Software: OpenFoam Focused on the maximum uplift force (N) k-ω SST for all cases 2D Graphs: 0 cm gap

Comparing Experimental and Computer Models

Page 25: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Slab height : 14cmUpstream : 60cmDownstream: 5cm

Page 26: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Load cell measured net load Computational model only measured

integral of the uplift load on the slab

Computational and Experimental Measurement Differences

Page 27: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Slab height : 14cmUpstream : 60cmDownstream: 5cm

Page 28: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Slab height : 5cmUpstream : 60cmDownstream: 2.5cm

Page 29: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Slab height : 10cmUpstream : 45cmDownstream: 2.5cm

Page 30: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Slab height : 14cmUpstream : 45cmDownstream: 5cm

Page 31: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Slab height : 14cmUpstream : 45cmDownstream: 2.5cm

Page 32: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Slab height : 14cmUpstream : 60cmDownstream: 2.5cm

Page 33: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Recommend making mesh finer to eliminate variances due to mesh size

Extend fine mesh out in front of the slab Different cases use different mesh sizes Try more simulations in 3D

Conclusions and Recommendations

Page 34: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

"This material is based upon work supported by the National Science Foundation under Grant No. 0852082. Any opinions, findings, and conclusions or recommendations expressed in this material are those of the author(s) and do not necessarily reflect the views of the National Science Foundation."

Page 35: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Christy Allison, Taylor Dizon, Deanna Quickle . “The Effects of Tsunamis on Coastal Structures” REU, University of Hawaii at Manoa, summer 2010

Ge, Ming. “Uplift Loading On Elevated Floor Slab Due To A Tsunami Bore.” Thesis for Master’s Degree, Dept of Civil Engineering, University of Hawaii at Manoa, December 2010

Robertson, Ian, et al. “Reconnaissance Following the September 29, 2009 Tsunami in Samoa.” Research Report, Dept of Civil Engineering, University of Hawaii at Manoa, January 20 2010

Takakura, Ryan. “Reducing Tsunami Bore Uplift Forces By Providing A Breakaway Panel.” Thesis for Master’s Degree, Dept of Civil Engineering, University of Hawaii at Manoa, December 2010

Works Cited

Page 36: Computational Analysis and Experimental Comparison Ben Anderson (University of Minnesota) Huiquing Yao (University of Hawaii) Advisor: Dr. Ian Robertson

Any Questions?