Using FAO NewClim to Build Climatologies Primary attempt – May a. verdin 08/20/2010.

Slides:



Advertisements
Similar presentations
Application of satellite rainfall products for estimation of Soil Moisture Class project – Environmental Application of remote sensing (CEE – 6900) Course.
Advertisements

Minimum temperature mapping in complex terrain for fruit frost warning Jin I. Yun Kyung Hee University Suwon, Korea.
Exercise 19: Sample Size. Part One Explore how sample size affects the distribution of sample proportions This was achieved by first taking random samples.
CHG rainfall products Make best possible rainfall products for monitoring crop stress in areas of rain fed agriculture. Objectives:
1 Alberta Agriculture and Food (AF) Surface Meteorological Stations and Data Quality Control Procedures.
Developing the Self-Calibrating Palmer Drought Severity Index Is this computer science or climatology? Steve Goddard Computer Science & Engineering, UNL.
HEDAS ANALYSIS STATISTICS ( ) by Altug Aksoy (NOAA/AOML/HRD) HEDAS retrospective/real-time analyses have been performed for the years
Elsa Nickl and Cort Willmott Department of Geography
The Climate Prediction Center Rainfall Estimation Algorithm Version 2 Tim Love -- RSIS/CPC.
Spatial Statistics in Ecology: Case Studies Lecture Five.
University of Wisconsin-Milwaukee Geographic Information Science Geography 625 Intermediate Geographic Information Science Instructor: Changshan Wu Department.
WFM 6202: Remote Sensing and GIS in Water Management © Dr. Akm Saiful IslamDr. Akm Saiful Islam WFM 6202: Remote Sensing and GIS in Water Management Akm.
Copyright (c) Bani Mallick1 Lecture 2 Stat 651. Copyright (c) Bani Mallick2 Topics in Lecture #2 Population and sample parameters More on populations.
Z – Surface Interpolation…. INTERPOLATION Procedure to predict values of attributes at unsampled points Why? Can’t measure all locations: Time Money Impossible.
Climate Variability and Prediction in the Little Colorado River Basin Matt Switanek 1 1 Department of Hydrology and Water Resources University of Arizona.
Regression Diagnostics Checking Assumptions and Data.
Augmenting Hydro-MET Data Demands of Impact Assessment Models Team: IWMI (Charlotte, Solomon) Cornell (Tamo, Dan, Zach) BDU (Seifu, Esayas)
Copyright © Cengage Learning. All rights reserved. 1 Overview and Descriptive Statistics.
Regional Climate Modeling in the Source Region of Yellow River with complex topography using the RegCM3: Model validation Pinhong Hui, Jianping Tang School.
Spatial Interpolation of monthly precipitation by Kriging method
Interpolation.
1 LAVAL UNIVERSITY DEPARTMENT OF GEOMATICS Mohammed Boukhecha (Laval University) Marc Cocard (Laval University) René Landry (École technique supérieure.
TEMPLATE DESIGN © Assessing the Potential of the AIRS Retrieved Surface Temperature for 6-Hour Average Temperature Forecast.
Interpolation Tools. Lesson 5 overview  Concepts  Sampling methods  Creating continuous surfaces  Interpolation  Density surfaces in GIS  Interpolators.
June 19, 2007 GRIDDED MOS STARTS WITH POINT (STATION) MOS STARTS WITH POINT (STATION) MOS –Essentially the same MOS that is in text bulletins –Number and.
Declustering in the Spatial Interpolation of Air Quality Data Stefan R. Falke and Rudolf B. Husar.
How to find measures variability using SPSS
ENVIRONMENTAL LAYERS IPLANT MEETING WEBEX Roundup 3 Benoit Parmentier.
Why are there more kinds of species here compared to there? Theoretical FocusConservation Focus – Latitudinal Gradients – Energy Theory – Climate Attributes.
Combining CMORPH with Gauge Analysis over
Chapter 8 – Geographic Information Analysis O’Sullivan and Unwin “ Describing and Analyzing Fields” By: Scott Clobes.
Quality control of daily data on example of Central European series of air temperature, relative humidity and precipitation P. Štěpánek (1), P. Zahradníček.
An Analysis of Observational Cloud Data to Determine Major Sources of Variability Katie Antilla Mentor: Yuk Yung October 18, 2014.
Spatial Interpolation Chapter 13. Introduction Land surface in Chapter 13 Land surface in Chapter 13 Also a non-existing surface, but visualized as a.
Lecture 10 Chapter 23. Inference for regression. Objectives (PSLS Chapter 23) Inference for regression (NHST Regression Inference Award)[B level award]
Daily NDVI relationship to clouds TANG , Qiuhong The University of Tokyo IIS, OKI’s Lab.
Local Prediction of a Spatio-Temporal Process with Application to Wet Sulfate Deposition Presented by Isin OZAKSOY.
I. Introduction to Data and Statistics A. Basic terms and concepts Data set - variable - observation - data value.
Statistical Summary ATM 305 – 12 November Review of Primary Statistics Mean Median Mode x i - scalar quantity N - number of observations Value at.
Panut Manoonvoravong Bureau of research development and hydrology Department of water resources.
NWS Calibration Workshop, LMRFC March, 2009 slide - 1 Analysis of Temperature Basic Calibration Workshop March 10-13, 2009 LMRFC.
Evapotranspiration Estimates over Canada based on Observed, GR2 and NARR forcings Korolevich, V., Fernandes, R., Wang, S., Simic, A., Gong, F. Natural.
Statistical Surfaces Any geographic entity that can be thought of as containing a Z value for each X,Y location –topographic elevation being the most obvious.
Concept of Humidity What is the relationship between water vapor holding and temperature? Air hold more water vapour at higher temperature.
NDFDClimate: A Computer Application for the National Digital Forecast Database Christopher Mello WFO Cleveland.
U.S. Department of the Interior U.S. Geological Survey Evaluating the drought monitoring capabilities of rainfall estimates for Africa Chris Funk Pete.
- 200 hPa geopotential heights in the GDAS analysis are lower than in CDAS between 20 o N to the South Pole hPa geopotential heights are consistently.
- 200 hPa geopotential heights in the GDAS analysis are lower than in CDAS between 20 o N to the South Pole hPa geopotential heights are consistently.
Surface Net SW Radiation Latitude Clouds Albedo Source Reanalysis for
Cooperative Research Programs (CoRP) Satellite Climate Studies Branch (SCSB) 1 1 Reconstruction of Near-Global Precipitation Variations Based on Gauges.
Boulder, June, 2006 Extremes in Ensemble Simulations of the Maunder Minimum: Midlatitude Cyclones, Precipitation, and Wind speed Christoph Raible (1) M.
Joseph Fitzwater Examining Correlations between Elevation, Latitude and Meteorological Phenomena in West Virginia.
Altitude vs Atmpospere vs temp Purpose statement: I am going to investigate the relationship between Mean pressure and Tempurature (degrees C)
Jared Oyler – FOR /17/2010 Point Extrapolation, Spatial Interpolation, and Downscaling of Climate Variables.
MATH-138 Elementary Statistics
Accounting for Variations in TC Size
CHAPTER 2 Modeling Distributions of Data
Unit 4 Statistical Analysis Data Representations
Verifying Precipitation Events Using Composite Statistics
ATM 305 – 16 November 2017 Lance Bosart and Philippe Papin
POTENTIAL METHODS Part 2c Data interpolation
Rainer Froese, Kathleen Kesner-Reyes and Cristina Garilao
Topic 5: Exploring Quantitative data
Multi Linear Regression Lab
Spatial interpolation
Composite Method Results Artificial Cases April 2008
NOAA Objective Sea Surface Salinity Analysis P. Xie, Y. Xue, and A
Interpolating Surfaces
Quantitative Data Who? Cans of cola. What? Weight (g) of contents.
Biostatistics Lecture (2).
Presentation transcript:

Using FAO NewClim to Build Climatologies Primary attempt – May a. verdin 08/20/2010

FAO - LTM Precipitation > 7300 locations within US/S.Canada/N.Mexico Predictors used for interpolation: – LST (land surface temperature) – IRM (infrared mean) – IRS (infrared std. dev.) – DEM (digital elevation model) – CMORPH (satellite precip estimate) dmax(weighted centers radius; 1degree points): 550 IDW(inverse distance weighting) max integer: 12

FAO Precipitation – May grid

FAO Precip – Station Distribution

FAO Precip – Station Representation Mean Absolute Error = mm R2 = RASTERVALU = predicted precip

FAO Precip – Cross-Validation stn mean val: mm pred. mean val: mm 10th percentile for stn: 17 mm 50th percentile for stn: 88 mm 90th percentile for stn: 126 mm 10th percentiles for pred: mm 50th percentiles for pred: mm 90th percentiles for pred: mm R2:

FAO - LTM Minimum Temperature > 5100 locations within US/S.Canada/N.Mexico Predictors used for interpolation: – LST (land surface temperature) – IRM (infrared mean) – IRS (infrared std. dev.) – DEM (digital elevation model) dmax(weighted centers radius; 1degree points): 550 IDW(inverse distance weighting) max integer: 12

FAO Min Temp – May grid

FAO Min Temp – Station Distribution

FAO Min Temp – Station Representation Mean Absolute Error = deg. C R2 = RASTERVALU = predicted min temp

FAO Min Temp – Cross-Validation stn mean val: degrees C pred. mean val: degrees C 10th percentile for stn: 2.7 degrees C 50th percentile for stn: 8.1 degrees C 90th percentile for stn: 15.3 degrees C 10th percentiles for pred: degrees C 50th percentiles for pred: degrees C 90th percentiles for pred: degrees C R2:

FAO - LTM Maximum Temperature > 5100 locations within US/S.Canada/N.Mexico Predictors used for interpolation: – LST (land surface temperature) – IRM (infrared mean) – IRS (infrared std. dev.) – DEM (digital elevation model) dmax(weighted centers radius; 1degree points): 550 IDW(inverse distance weighting) max integer: 12

FAO Max Temp – May grid

FAO Max Temp – Station Distribution

FAO Max Temp – Station Representation Mean Absolute Error = deg. Celsius R2 = RASTERVALU = predicted max. temp

FAO Max Temp – Cross-Validation stn mean val: degrees pred. mean val: degrees 10th percentile for stn: 17.2 degrees 50th percentile for stn: 22.5 degrees 90th percentile for stn: 29.2 degrees 10th percentiles for pred: degrees 50th percentiles for pred: degrees 90th percentiles for pred: degrees R2:

FAO - LTM Mean Temperature > 5300 locations within US/S.Canada/N.Mexico Predictors used for interpolation: – LST (land surface temperature) – IRM (infrared mean) – IRS (infrared std. dev.) – DEM (digital elevation model) dmax(weighted centers radius; 1degree points): 550 IDW(inverse distance weighting) max integer: 12

FAO Mean Temp – May grid

FAO Mean Temp – Station Distribution

FAO Mean Temp – Station Representation Mean Absolute Error = degrees Celsius R2 = RASTERVALU = predicted mean temp

FAO Mean Temp – Cross-Validation stn mean val: degrees pred. mean val: degrees 10th percentile for stn: 10.1 degrees 50th percentile for stn: 15.3 degrees 90th percentile for stn: 22.6 degrees 10th percentiles for pred: degrees 50th percentiles for pred: degrees 90th percentiles for pred: degrees R2:

FAO PET (potential evapotranspiration) < 200 locations within US/S.Canada/N.Mexico Predictors used for interpolation: – LST (land surface temperature) – IRM (infrared mean) – IRS (infrared std. dev.) – DEM (digital elevation model) – CMORPH (satellite precip estimate) FIRST ATTEMPT… dmax(weighted centers radius; 1degree points): 550 IDW(inverse distance weighting) max integer: 12 SECOND ATTEMPT… dmax(weighted centers radius; 1degree points): 750 IDW(inverse distance weighting) max integer: 20

FAO PET – May grid (FIRST ATTEMPT…) Even just visually analyzing this interpolation causes worry… Statistics agree – REDO!

FAO PET – May grid (SECOND ATTEMPT…) Visually speaking, this looks much better. Let us compare the statistics, just to be certain!

FAO PET – Station Distribution The sparseness of information led to an increase in dmax & IDW values in the second attempt… …Statistics to come… NOW!

FAO PET – Station Representation FIRST ATTEMPT… As expected, the lack of information leads to a poor station representation.. Mean Absolute Error = R2 = RASTERVALU = predicted PET values

FAO PET – Station Representation SECOND ATTEMPT… The increase in dmax & IDW values improve our station values… STILL CHECK CV! Mean Absolute Error = R2 = RASTERVALU = predicted PET values

FAO PET – Cross-Validation FIRST ATTEMPT… stn mean val: pred. mean val: th percentile for stn: th percentile for stn: th percentile for stn: th percentiles for pred: th percentiles for pred: th percentiles for pred: R2: ***Judging solely on the cross-validation summary, we may be deceived into believing the first attempt is acceptable. We know the station representation fails… So let’s take a look at the SECOND ATTEMPT….

FAO PET – Cross-Validation SECOND ATTEMPT… stn mean val: pred. mean val: th percentile for stn: th percentile for stn: th percentile for stn: th percentiles for pred: th percentiles for pred: th percentiles for pred: R2:

FAO hPa (water vapor pressure) > 300 locations within US/S.Canada/N.Mexico Predictors used for interpolation: – LST (land surface temperature) – IRM (infrared mean) – IRS (infrared std. dev.) – DEM (digital elevation model) – CMORPH (satellite precip estimate) dmax(weighted centers radius; 1degree points): 550 IDW(inverse distance weighting) max integer: 12

FAO hPa – May grid

FAO hPa – Station Distribution Looks a little sparse as well… Let’s see how the statistics hold up.

FAO hPa – Station Representation Mean Absolute Error = R2 = RASTERVALU = predicted hPa (water vapor pressure) values

FAO hPa – Cross-Validation stn mean val: pred. mean val: th percentile for stn: th percentile for stn: 10 90th percentile for stn: th percentiles for pred: th percentiles for pred: th percentiles for pred: R2: So, the statistics hold up, although our station distribution may not be the best. :)

FAO Sunshine Gradient ~ 200 locations within US/S.Canada/N.Mexico Predictors used for interpolation: – LST (land surface temperature) – IRM (infrared mean) – IRS (infrared std. dev.) – DEM (digital elevation model) FIRST ATTEMPT… dmax(weighted centers radius; 1degree points): 550 IDW(inverse distance weighting) max integer: 12 SECOND ATTEMPT… dmax(weighted centers radius; 1degree points): 750 IDW(inverse distance weighting) max integer: 20

FAO Sunshine Gradient – May grid FIRST ATTEMPT… Even just visually analyzing this interpolation causes worry… Statistics agree – REDO!

FAO Sunshine Gradient – May grid SECOND ATTEMPT… Visually speaking, this looks much better. Let us compare the statistics, just to be certain!

FAO Sunshine Gradient – Station Distribution Hmm… The distribution looks about as sparse as our PET stations… Larger dmax & IDW will fix this as well?

FAO Sunshine Gradient – Station Representation FIRST ATTEMPT… As expected, the lack of information leads to a poor station representation.. Mean Absolute Error = 2.01 R2 = RASTERVALU = predicted Sunshine Gradient values

FAO Sunshine Gradient – Station Representation SECOND ATTEMPT… The increase in dmax & IDW values improve our station values… STILL CHECK CV! Mean Absolute Error = 1.63 R2 = RASTERVALU = predicted Sunshine Gradient values

FAO Sunshine Gradient – Cross-Validation FIRST ATTEMPT… stn mean val: pred. mean val: th percentile for stn: 45 50th percentile for stn: 60 90th percentile for stn: 70 10th percentiles for pred: th percentiles for pred: th percentiles for pred: R2: ***Judging solely on the cross-validation summary, we may be deceived into believing the first attempt is acceptable. We know the station representation fails… So let’s take a look at the SECOND ATTEMPT….

FAO Sunshine Gradient – Cross-Validation SECOND ATTEMPT… stn mean val: pred. mean val: th percentile for stn: 45 50th percentile for stn: 60 90th percentile for stn: 70 10th percentiles for pred: th percentiles for pred: th percentiles for pred: R2: Lookin’ good…

FAO Windspeed > 300 locations within US/S.Canada/N.Mexico Predictors used for interpolation: – LST (land surface temperature) – IRM (infrared mean) – IRS (infrared std. dev.) FIRST ATTEMPT… dmax(weighted centers radius; 1degree points): 550 IDW(inverse distance weighting) max integer: 12 SECOND ATTEMPT… dmax(weighted centers radius; 1degree points): 750 IDW(inverse distance weighting) max integer: 20

FAO Windspeed – May grid FIRST ATTEMPT… Things seem to be just a little … “off”

FAO Windspeed – May grid SECOND ATTEMPT… Overall, a better-looking spatial spread of information….

FAO Windspeed – Station Distribution

FAO Windspeed – Station Representation FIRST ATTEMPT… As expected, the lack of information leads to a poor station representation.. Mean Absolute Error = R2 = RASTERVALU = predicted Windspeed values

FAO Windspeed – Station Representation SECOND ATTEMPT… The increase in dmax & IDW values improve our station values… STILL CHECK CV! Mean Absolute Error = R2 = RASTERVALU = predicted Windspeed values

FAO Windspeed – Cross-Validation FIRST ATTEMPT… stn mean val: pred. mean val: th percentile for stn: th percentile for stn: th percentile for stn: th percentiles for pred: th percentiles for pred: th percentiles for pred: R2:

FAO Windspeed – Cross-Validation SECOND ATTEMPT… stn mean val: pred. mean val: th percentile for stn: th percentile for stn: th percentile for stn: th percentiles for pred: th percentiles for pred: th percentiles for pred: R2:

Conclusions… The large number of observations for the FAO temperature data along with the strong cross-validation and station representation implies a good fit for these interpolations. FAO precip has the most observations for our area of interest, and the statistics imply a good fit Problems with the FAO PET seem to be stemmed from the sparseness of our observations, leading to highly skewed interpolation. A greater dmax value will result in more “neighboring” stations, and thus a finer end grid. The FAO water vapor pressure grid holds up in cross-validation and station representation. With not even 350 observations, this is surprising. The FAO sunshine gradient ALONG WITH the FAO windspeed would be better off with a different set of predictors. Neither LST, IR, CMORPH, nor elevation have a strong relationship with these worldly variables.

End…? a. verdin 08/20/2010