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9780415316811

Local Models for Spatial Analysis

by
  • ISBN13:

    9780415316811

  • ISBN10:

    0415316812

  • Format: Hardcover
  • Copyright: 2006-10-25
  • Publisher: CRC Press
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Summary

In both the physical and social sciences, there are now available large spatial data sets with detailed local information. Global models for analyzing these data are not suitable for investigating local variations; consequently, local models are the subject of much recent research. Collecting a variety of models into a single reference, Local Models for Spatial Analysis explains in detail a variety of approaches for analyzing univariate and multivariate spatial data.Different models make use of data in unique ways, and this book offers perspectives on various definitions of what constitutes "local," varying spatial scales, and nonstationary models. The author discusses analyses of single variables on grids, multiple variables, deterministic approaches to spatial prediction, geostatistical prediction, and point patterns. He uses numerous worked examples, illustrations, and case studies to shed light on issues involved in implementing the concepts in practice, and makes use of physical and social science data sets. In each chapter, the book follows a consistent format that introduces global approaches followed by corresponding local approaches, providing an assessment of the suitability of various methods in particular situations.Combining a valuable array of tools for GIScience and GISystems, Local Models for Spatial Analysis guides you in selecting and applying the most appropriate model for a given purpose and set of data.

Table of Contents

1 Introduction 1(20)
1.1 Remit of this book
2(1)
1.2 Local models and methods
2(3)
1.3 What is local?
5(1)
1.4 Spatial dependence
5(1)
1.5 Spatial scale
6(2)
1.5.1 Spatial scale in geographical applications
7(1)
1.6 Stationarity
8(1)
1.7 Spatial data models
8(2)
1.7.1 Grid data
9(1)
1.7.2 Areal data
9(1)
1.7.3 Geostatistical data
9(1)
1.7.4 Point patterns
9(1)
1.8 Data sets used for illustrative purposes
10(2)
1.8.1 Monthly precipitation in Great Britain in 1999
10(1)
1.8.2 A digital elevation model (DEM) of Great Britain
11(1)
1.8.3 Positions of minerals in a slab of granite
11(1)
1.8.4 Landcover in Turkey
11(1)
1.8.5 Digital orthophoto of Newark, New Jersey
12(1)
1.8.6 Population of Northern Ireland in 2001
12(1)
1.9 A note on notation
12(1)
1.10 Overview
13(8)
2 Local Modelling 21(6)
2.1 Approaches to local adaptation
21(3)
2.2 Stratification or segmentation of spatial data
24(1)
2.3 Moving window/kernel methods
24(1)
2.4 Locally-varying model parameters
25(1)
2.5 Transforming and detrending spatial data
26(1)
2.6 Overview
26(1)
3 Grid Data 27(34)
3.1 Exploring spatial variation in single variables
27(1)
3.2 Global univariate statistics
27(1)
3.3 Local univariate statistics
28(1)
3.4 Analysis of grid data
28(1)
3.5 Moving windows for grid analysis
28(9)
3.5.1 Image smoothing: Low pass filtering
31(2)
3.5.2 High pass filters
33(1)
3.5.3 Edge detectors
33(1)
3.5.4 Texture
34(3)
3.5.5 Other approaches
37(1)
3.6 Wavelets
37(15)
3.6.1 Fourier transforms and wavelet transforms
38(1)
3.6.2 Continuous wavelet transform
39(1)
3.6.3 Discrete wavelet transform (DWT)
40(1)
3.6.4 Wavelet basis functions
40(3)
3.6.5 Implementation of the DWT
43(1)
3.6.6 Fast wavelet transform: Illustrated example
44(1)
3.6.7 Two-dimensional (2D) wavelet transforms
45(5)
3.6.8 Other issues
50(1)
3.6.9 Applications of wavelets
51(1)
3.7 Segmentation
52(3)
3.8 Analysis of digital elevation models
55(3)
3.9 Overview
58(3)
4 Spatial Relations 61(30)
4.1 Spatial autocorrelation: Global measures
62(3)
4.1.1 Testing for spatial autocorrelation
64(1)
4.2 Spatial autocorrelation: Local measures
65(5)
4.2.1 Local indicators of spatial association
65(5)
4.3 Global regression
70(2)
4.4 Local regression
72(1)
4.5 Regression and spatial data
73(1)
4.6 Spatial autoregressive models
73(2)
4.7 Multilevel modelling
75(1)
4.8 Allowing for local variation in model parameters
76(3)
4.8.1 Spatial expansion method
77(1)
4.8.2 Other approaches
78(1)
4.9 Moving window regression (MWR.)
79(1)
4.10 Geographically weighted regression (GWR)
79(7)
4.10.1 Illustrated application of MWR and GWR
81(2)
4.10.2 Selecting a spatial bandwidth
83(1)
4.10.3 Testing the significance of the GWR model
84(1)
4.10.4 Case study: MWR, and GWR
84(2)
4.10.5 Other geographically weighted statistics
86(1)
4.11 Spatially weighted classification
86(1)
4.12 Overview
86(5)
5 Spatial Prediction 1: Deterministic Methods 91(40)
5.1 Point interpolation
92(1)
5.2 Global methods
92(2)
5.3 Local methods
94(19)
5.3.1 Thiessen polygons: Nearest neighbours
94(3)
5.3.2 Triangulation
97(1)
5.3.3 Trend surface analysis and local polynomials
97(1)
5.3.4 Linear regression
97(1)
5.3.5 Inverse distance weighting (IDW)
98(3)
5.3.6 Natural neighbours
101(2)
5.3.7 Thin plate splines
103(5)
5.3.8 Thin plate splines case study
108(1)
5.3.9 Finite difference methods
109(3)
5.3.10 Locally adaptive approaches for constructing digital elevation models
112(1)
5.4 Areal interpolation
113(1)
5.5 General approaches: Overlay
114(2)
5.6 Local models and local data
116(12)
5.6.1 Generating surface models from areal data
116(3)
5.6.2 Population surface case study
119(1)
5.6.3 Local volume preservation
120(3)
5.6.4 Making use of prior knowledge
123(4)
5.6.5 Uncertainty in areal interpolation
127(1)
5.7 Limitations: Point and areal interpolation
128(1)
5.8 Overview
128(3)
6 Spatial Prediction 2: Geostatistics 131(40)
6.1 Random function models
132(1)
6.2 Stationarity
132(2)
6.2.1 Strict stationarity
133(1)
6.2.2 Second-order stationarity
133(1)
6.2.3 Intrinsic stationarity
133(1)
6.2.4 Quasi-intrinsic stationarity
134(1)
6.3 Global models
134(1)
6.4 Exploring spatial variation
134(9)
6.4.1 The covariance and correlogram
135(1)
6.4.2 The variogram
136(2)
6.4.3 The cross-variogram
138(1)
6.4.4 Variogram models
138(5)
6.5 Kriging
143(9)
6.5.1 Simple kriging
145(1)
6.5.2 Ordinary kriging
146(2)
6.5.3 Cokriging
148(2)
6.5.4 Applying cokriging
150(2)
6.6 Equivalence of splines and kriging
152(1)
6.7 Conditional simulation
152(1)
6.8 The change of support problem
152(1)
6.9 Other approaches
153(1)
6.10 Local approaches: Nonstationary models
153(1)
6.11 Nonstationary mean
154(2)
6.11.1 Trend or drift?
154(1)
6.11.2 Modelling and removing large scale trends
155(1)
6.12 Nonstationary models for prediction
156(7)
6.12.1 Median polish kriging
156(1)
6.12.2 Kriging with a trend model
156(3)
6.12.3 Intrinsic model of order k
159(1)
6.12.4 Use of secondary data
160(3)
6.13 Nonstationary variogram
163(1)
6.14 Variograms in texture analysis
164(1)
6.15 Summary
165(6)
7 Point Patterns 171(24)
7.1 Point patterns
171(1)
7.2 Visual examination of point patterns
172(1)
7.3 Density and distance methods
173(1)
7.4 Statistical tests of point patterns
174(1)
7.5 Global methods
174(1)
7.6 Distance methods
175(4)
7.6.1 Nearest neighbour methods
175(1)
7.6.2 The K function
176(3)
7.7 Other issues
179(1)
7.8 Local methods
180(1)
7.9 Density methods
180(6)
7.9.1 Quadrat count methods
180(1)
7.9.2 Quadrat counts and testing for complete spatial randomness (CSR)
181(2)
7.9.3 Density estimation
183(3)
7.10 Accounting for the population at risk
186(1)
7.11 The local K function
186(1)
7.12 Point patterns and detection of clusters
187(4)
7.13 Overview
191(4)
8 Summary: Local Models for Spatial Analysis 195(4)
8.1 Review
195(1)
8.2 Key issues
196(1)
8.3 Software
196(1)
8.4 Future developments
197(1)
8.5 Summary
198(1)
References 199(22)
Index 221

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