GIScience 2000 Raster Data Pixels as Modifiable Areal Units E. Lynn Usery U.S. Geological Survey University of Georgia.

Slides:



Advertisements
Similar presentations
29 th International Geographical Congress A Comparison of Equal-Area Map Projections for Regional and Global Raster Data E. Lynn Usery and Jeong-Chang.
Advertisements

Robust statistical method for background extraction in image segmentation Doug Keen March 29, 2001.
Flanders Ecosystem Assessment - From mapping to accounting – scale is everything Toon Spanhove, Sander Jacobs, Nicolas Dendoncker, Toon Van.
SPATIAL DATA ANALYSIS Tony E. Smith University of Pennsylvania Point Pattern Analysis Spatial Regression Analysis Continuous Pattern Analysis.
Multiple Regression Analysis
Multiple Criteria for Evaluating Land Cover Classification Algorithms Summary of a paper by R.S. DeFries and Jonathan Cheung-Wai Chan April, 2000 Remote.
More Raster and Surface Analysis in Spatial Analyst
ANOVA Determining Which Means Differ in Single Factor Models Determining Which Means Differ in Single Factor Models.
Geog 458: Map Sources and Errors Uncertainty January 23, 2006.
Measuring local segregation in Northern Ireland Chris Lloyd, Ian Shuttleworth and David McNair School of Geography, Queen’s University, Belfast ICPG, St.
Aaker, Kumar, Day Seventh Edition Instructor’s Presentation Slides
BCOR 1020 Business Statistics
Analysis of Variance & Multivariate Analysis of Variance
Data Acquisition Lecture 8. Data Sources  Data Transfer  Getting data from the internet and importing  Data Collection  One of the most expensive.
Quantitative Research
1 Chapter 20 Two Categorical Variables: The Chi-Square Test.
Chapter 12 Spatial Sharpening of Spectral Image Data.
1 of 27 PSYC 4310/6310 Advanced Experimental Methods and Statistics © 2013, Michael Kalsher Michael J. Kalsher Department of Cognitive Science Adv. Experimental.
Accuracy Assessment. 2 Because it is not practical to test every pixel in the classification image, a representative sample of reference points in the.
Aaker, Kumar, Day Ninth Edition Instructor’s Presentation Slides
Image Registration January 2001 Gaia3D Inc. Sanghee Gaia3D Seminar Material.
Co-authors: Maryam Altaf & Intikhab Ulfat
Grid-based Analysis in GIS
Business Statistics, A First Course (4e) © 2006 Prentice-Hall, Inc. Chap 11-1 Chapter 11 Chi-Square Tests Business Statistics, A First Course 4 th Edition.
Agronomic Spatial Variability and Resolution What is it? How do we describe it? What does it imply for precision management?
Biostatistics Ibrahim Altubasi, PT, PhD The University of Jordan.
U.S. Department of the Interior U.S. Geological Survey Accurate Projection of Small-Scale Raster Datasets 21 st International Cartographic Conference 10.
Introduction to Remote Sensing. Outline What is remote sensing? The electromagnetic spectrum (EMS) The four resolutions Image Classification Incorporation.
U.S. Department of the Interior U.S. Geological Survey Analysis of Resolution and Resampling on GIS Data Values E. Lynn Usery U.S. Geological Survey University.
U.S. Department of the Interior U.S. Geological Survey Reprojecting Raster Data of Global Extent Auto-Carto 2005: A Research Symposium March, 2005.
GIS Data Quality.
Agronomic Spatial Variability and Resolution What is it? How do we describe it? What does it imply for precision management?
Orthorectification using
Chapter 1: Introduction to Statistics
Model Construction: interpolation techniques 1392.
Chapter 1 Introduction to Statistics. Statistical Methods Were developed to serve a purpose Were developed to serve a purpose The purpose for each statistical.
Chapter 13: Correlation An Introduction to Statistical Problem Solving in Geography As Reviewed by: Michelle Guzdek GEOG 3000 Prof. Sutton 2/27/2010.
ISPRS Congress 2000 Multidimensional Representation of Geographic Features E. Lynn Usery Research Geographer U.S. Geological Survey.
Digital Image Processing Definition: Computer-based manipulation and interpretation of digital images.
Wetlands Investigation Utilizing GIS and Remote Sensing Technology for Lucas County, Ohio: a hybrid analysis. Nathan Torbick Spring 2003 Update on current.
Chapter 13 Multiple Regression
U.S. Department of the Interior U.S. Geological Survey Multidimensional Data Modeling for Feature Extraction and Mapping ACSM April 19, 2004 E. Lynn Usery.
Chapter Seventeen. Figure 17.1 Relationship of Hypothesis Testing Related to Differences to the Previous Chapter and the Marketing Research Process Focus.
Question paper 1997.
Application of spatial autocorrelation analysis in determining optimal classification method and detecting land cover change from remotely sensed data.
Characterizing Rural England using GIS Steve Cinderby, Meg Huby, Anne Owen.
GIS September 27, Announcements Next lecture is on October 18th (read chapters 9 and 10) Next lecture is on October 18th (read chapters 9 and 10)
Tutorial I: Missing Value Analysis
Agronomic Spatial Variability and Resolution What is it? How do we describe it? What does it imply for precision management?
U.S. Department of the Interior U.S. Geological Survey Automatic Generation of Parameter Inputs and Visualization of Model Outputs for AGNPS using GIS.
Multiple Regression Learning Objectives n Explain the Linear Multiple Regression Model n Interpret Linear Multiple Regression Computer Output n Test.
INTEGRATING SATELLITE AND MONITORING DATA TO RETROSPECTIVELY ESTIMATE MONTHLY PM 2.5 CONCENTRATIONS IN THE EASTERN U.S. Christopher J. Paciorek 1 and Yang.
U.S. Department of the Interior U.S. Geological Survey Projecting Global Raster Databases July 11, 2002 Joint International Symposium on GEOSPATIAL THEORY,
Multiple Independent Variables POLS 300 Butz. Multivariate Analysis Problem with bivariate analysis in nonexperimental designs: –Spuriousness and Causality.
INTRODUCTION Despite recent advances in spatial analysis in transport, such as the accounting for spatial correlation in accident analysis, important research.
Introduction to Marketing Research
Lecture #25 Tuesday, November 15, 2016 Textbook: 14.1 and 14.3
Chapter 14 Introduction to Multiple Regression
MEASURES OF CENTRAL TENDENCY Central tendency means average performance, while dispersion of a data is how it spreads from a central tendency. He measures.
Chapter 11 Chi-Square Tests.
Raster Analysis Ming-Chun Lee.
Spatial Analysis: Raster
POSC 202A: Lecture Lecture: Substantive Significance, Relationship between Variables 1.
Statistical surfaces: DEM’s
Raster-based spatial analyses
Chapter 10 Analyzing the Association Between Categorical Variables
Chapter 11 Chi-Square Tests.
Spatial Analysis: Raster
Igor Appel Alexander Kokhanovsky
Chapter 11 Chi-Square Tests.
Presentation transcript:

GIScience 2000 Raster Data Pixels as Modifiable Areal Units E. Lynn Usery U.S. Geological Survey University of Georgia

GIScience 2000 Outline MAUP Concepts from Socioeconomic Data Raster Resolution as MAUP Experimental Approach Results Conclusions

GIScience 2000 Objectives Relate raster resolution effects to MAUP Analyze effects of resolution on computation of parameters for water models Develop empirical base for deciding appropriate resolution for particular modeling result Examine pixels as modifiable units in database projection

GIScience 2000 MAUP Concepts Individuals in spatial analysis are often zones Scientific study - definition of objects precedes measurement. Not true for spatial data - areas are aggregated after data collected for one set of entities Farm fields aggregated to counties for statistical analysis

GIScience 2000 MAUP Concepts No rules for aggregation; no standards; no international convention Areal units for geographic study are arbitrary, modifiable, and subjective Possible m zones from n individuals is combinatorial 1000 objects (individuals) in 20 groups (zones) = Does it matter?

GIScience 2000 MAUP Scale Problem

GIScience 2000 MAUP Scale Problem Male juvenile delinquency vs income based on 252 Census tracts (Gehlke and Biehl, 1934). Number of Units Correlation Coefficient

GIScience 2000 MAUP Aggregation Problem

GIScience 2000 MAUP Aggregation Problem A.H. Robinson - grouping scheme correlations

GIScience 2000 MAUP Solutions? An insoluble problem; if so, ignore it Problem that can be assumed away; work at individual level Powerful analytical device; manipulate aggregations to get optimal zoning Ruzycki (1994) - Used GIS to create 1000's of aggregations of census block groups in Milwaukee and calculated 3 indices of racial segregation for each aggregation; statistically analyzed results.

GIScience 2000 Application of MAUP Concepts to Raster Data Pixel is zone. Various resolutions (pixel sizes) corresponds to scale problem of MAUP Grouping of pixels in different ways to form larger units corresponds to the aggregation problem of MAUP

GIScience 2000 Land Cover Example Classify land cover from different image sources for same area using same classification system –Landsat TM (30 m) –SPOT MX (20 m) –Ikonos (4 m) Do you get same percentages of land cover in each category?

GIScience 2000 Water Modeling Example Data collected at 30 m resolution –DEM –Land cover from TM Aggregate data to get 10 acre (210 m) cells for parameter determination for AGNPS How to aggregate?

GIScience 2000 Experimental Approach Analysis requires DEM, slope, and land cover at 30, 60, 120, 210, 240, 480, 960, 1920 m cells Starting point is 30 m DEM and land cover Calculate slope at 30 m cell size from DEM Resample land cover How to generate slope at 60 m and larger cell sizes? How to aggregate land cover?

GIScience 2000 Method of Calculation Slope calculated from DEM –30, 60, 120, 210, 240, 480, 960, 1920 m cells Compute slope from 30 DEM Aggregate DEM from 30 m to each lower resolution Compute slope from aggregated elevation data

GIScience m DEM120 m DEM120 m slope 60 m slope 30 m DEM30 m slope60 m slope 30 m DEM60 m DEM 30 m DEM30 m slope120 m slope Sample of Slope Generation Approaches compute aggregate compute

GIScience 2000 Results - DEM

GIScience 2000 Results - DEM

GIScience 2000 Image Results -- DEM m Pixels m Pixels

GIScience 2000 Results -- Slope Slope % 30 to 480m Pixels Slope % 210 to 480m Pixels Regression Output: Constant Std Err of Y Est R Squared No. of Observations500 Degrees of Freedom498 X Coefficient(s) Std Err of Coef

GIScience 2000 Results -- Slope Slope –Method of calculation affects results –Higher resolution aggregation directly to large pixel sizes yields better results than multistage aggregation (e.g., 30 m to 960 m is better than 30 m to 60 m to 120 m to 240 m to 480 m to 960 m) –Even multiples of pixels hold results while odd pixel sizes introduce error

GIScience 2000 Slope Image Comparison 30 m to 480 m pixels210 m to 480 m pixels

GIScience 2000 Sample of Land Cover Aggregation Approaches 30 m LC210 m LC480 m LC 210m LC 30 m LC60 m LC120 m LC 30 m LC120 m LC 30 m LC960 m LC1920 m LC aggregate

GIScience 2000 Results - Land Cover M Pixels

GIScience 2000 Results - Land Cover m Pixels

GIScience 2000 Results - Land Cover m Pixels

GIScience 2000 Results-Land Cover m Pixels

GIScience 2000 Image Results - Land Cover m Pixels m Pixels

GIScience 2000 Image Results - Land Cover m Pixels m Pixels

GIScience 2000 Resampling Asia Land Cover Land cover data (21 categories) at 1 km pixel size for Asia Resample to 2,4,8,16,25, and 50 km pixels Tabulate land cover percentages at each resolution to assess scale effects Aggregate in various ways and retabulate to assess aggregation effects

GIScience 2000 Asia Land Cover Lambert Azimuthal Equal Area Projection, 8 km pixels

GIScience 2000 Scale Effect Results Asia Land Cover

GIScience 2000 Aggregation Effect Results Asia Land Cover

GIScience 2000 Conclusions MAUP affects remotely sensed data Resolution of images corresponds to MAUP scale problem Resampling corresponds to MAUP aggregation problem Higher resolution data are more accurate (scale effect)

GIScience 2000 Conclusions Areas of land cover vary significantly (up to 30 %) based on aggregation method –Nearest neighbor resampling leads to inaccurate aggregations based on modal category concepts Continuous data (DEM and slope) retain values better through aggregation because of averaging (bilinear) during resampling. Continental land cover datasets shows significant effects on land cover areas resulting from categorical (nearest neighbor) resampling.