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Advisor
Dr. Dat Duthinh
Materials & Structural Division
Engineering Laboratory
Rahul Menon
Analyzing Wind Pressure on Building
Enclosures
 Background
 Project Description
 Contour Plots
 Introduction to Extreme Value Distributions
 Comparing Different Distributions
Outline
Hurricane Wilma
 Wind is chaotic and random
 Its speed fluctuates in time and space
 Need to design for peaks of pressure
Background
 Different building scale models were tested
 Variables Changed:
 Eave height
 Model Size
 Roof Slope
 Width
 Length
 Terrain Type
 cp: unit less coefficient describing wind pressure
Wind Tunnel Testing
Fluctuating Wind Pressure
 Plot 2D and 3D contour maps of pressure coefficients at
unevenly distributed taps
 Analyzes the peak pressure coefficients and wind direction
of chosen tap
 Alternative method of estimating peak wind pressure with
a given probability of exceedance
Software
Low-Rise Gable Roofed Buildings
𝛼
s
1
3
2
Time Series Data
3D Contour Maps - 90º
Face 3Face 2
3D Contour Maps - 315º
Face 3Face 2
What Do We Design For?
 Fit peak values to a distribution function
 Able to estimate values with a probability of exceedance
 Only limit distribution for large sets of random variables
Introduction to Extreme Value Distributions
 Unbiased
 The estimator function, which is a random variable, should equal the
value being estimated
𝐸 𝑓 = 𝑙𝑜𝑐𝑎𝑡𝑖𝑜𝑛 𝐸 𝑔 = 𝑠𝑐𝑎𝑙𝑒 𝐸 ℎ = 𝑠ℎ𝑎𝑝𝑒
 Minimum Variance
 The estimator function becomes more accurate as sample size
increases
Conditions for Extreme Value Distributions
 Gumbel (Type I):
𝐹 𝑥; 𝜇, 𝜎, 0 = 𝑒−𝑒
−
𝑥−𝜇
𝜎
, 𝜀 = 0
 Frechet (Type II):
𝐹 𝑥; 𝜇, 𝜎, 𝜀 = 𝑒−(
𝑥−𝜇
𝜎 )
−
1
𝜀
, 𝜀 > 0
 Reversed Weibull (Type III):
𝐹 𝑥; 𝜇, 𝜎, 𝜀 = 𝑒−(−
𝑥−𝜇
𝜎 )
1
𝜀
, 𝜀 < 0
Types of Extreme Value Distributions
Type I Distribution (BLUE method)
P = 0.78 Min
0 Partitions -2.2248
8 Partitions -3.0747
Type III Distribution (GEV)
P = 0.78 Min
Type III -1.1763
Type I -2.2248
 Made tools that will be used to analyze wind pressure data
from wind tunnels
 Extended peak analysis to more general extreme value
distributions
Conclusions
 Dr. Dat Duthinh
 Emil Simiu
 Adam Pintar
 Joe Main
 Luke Amatucci
 Matt Kovarek
 SURF Directors
 SURF Peers
Acknowledgements
 http://fris2.nist.gov/winddata/uwo-data/uwo-data.html
 http://fris2.nist.gov/winddata/uwo-data/blwt-ss20-2003.pdf
 http://www.itl.nist.gov/div898/winds/homepage.htm
 https://en.wikipedia.org/wiki/Generalized_extreme_value_
distribution
 http://www.palmbeachpost.com/news/weather/hurrican
es/hurricane-wilma-five-years-later-storm-taught-
hard/nMByM/
Citations

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Analyzing Wind Pressure on Buildings Using Extreme Value Distributions

  • 1. Advisor Dr. Dat Duthinh Materials & Structural Division Engineering Laboratory Rahul Menon Analyzing Wind Pressure on Building Enclosures
  • 2.  Background  Project Description  Contour Plots  Introduction to Extreme Value Distributions  Comparing Different Distributions Outline
  • 4.  Wind is chaotic and random  Its speed fluctuates in time and space  Need to design for peaks of pressure Background
  • 5.  Different building scale models were tested  Variables Changed:  Eave height  Model Size  Roof Slope  Width  Length  Terrain Type  cp: unit less coefficient describing wind pressure Wind Tunnel Testing
  • 7.  Plot 2D and 3D contour maps of pressure coefficients at unevenly distributed taps  Analyzes the peak pressure coefficients and wind direction of chosen tap  Alternative method of estimating peak wind pressure with a given probability of exceedance Software
  • 8. Low-Rise Gable Roofed Buildings 𝛼 s 1 3 2
  • 10. 3D Contour Maps - 90º Face 3Face 2
  • 11. 3D Contour Maps - 315º Face 3Face 2
  • 12. What Do We Design For?
  • 13.  Fit peak values to a distribution function  Able to estimate values with a probability of exceedance  Only limit distribution for large sets of random variables Introduction to Extreme Value Distributions
  • 14.  Unbiased  The estimator function, which is a random variable, should equal the value being estimated 𝐸 𝑓 = 𝑙𝑜𝑐𝑎𝑡𝑖𝑜𝑛 𝐸 𝑔 = 𝑠𝑐𝑎𝑙𝑒 𝐸 ℎ = 𝑠ℎ𝑎𝑝𝑒  Minimum Variance  The estimator function becomes more accurate as sample size increases Conditions for Extreme Value Distributions
  • 15.  Gumbel (Type I): 𝐹 𝑥; 𝜇, 𝜎, 0 = 𝑒−𝑒 − 𝑥−𝜇 𝜎 , 𝜀 = 0  Frechet (Type II): 𝐹 𝑥; 𝜇, 𝜎, 𝜀 = 𝑒−( 𝑥−𝜇 𝜎 ) − 1 𝜀 , 𝜀 > 0  Reversed Weibull (Type III): 𝐹 𝑥; 𝜇, 𝜎, 𝜀 = 𝑒−(− 𝑥−𝜇 𝜎 ) 1 𝜀 , 𝜀 < 0 Types of Extreme Value Distributions
  • 16. Type I Distribution (BLUE method) P = 0.78 Min 0 Partitions -2.2248 8 Partitions -3.0747
  • 17. Type III Distribution (GEV) P = 0.78 Min Type III -1.1763 Type I -2.2248
  • 18.  Made tools that will be used to analyze wind pressure data from wind tunnels  Extended peak analysis to more general extreme value distributions Conclusions
  • 19.  Dr. Dat Duthinh  Emil Simiu  Adam Pintar  Joe Main  Luke Amatucci  Matt Kovarek  SURF Directors  SURF Peers Acknowledgements
  • 20.  http://fris2.nist.gov/winddata/uwo-data/uwo-data.html  http://fris2.nist.gov/winddata/uwo-data/blwt-ss20-2003.pdf  http://www.itl.nist.gov/div898/winds/homepage.htm  https://en.wikipedia.org/wiki/Generalized_extreme_value_ distribution  http://www.palmbeachpost.com/news/weather/hurrican es/hurricane-wilma-five-years-later-storm-taught- hard/nMByM/ Citations