
Geostatistical Analysis of Compositional Data
Description
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Content
- Intro
- Contents
- 1 Introduction
- 1.1 Statement of the problem
- 1.2 Compositions
- 1.3 Coregionalization
- 1.4 Organization of the book
- 2 Regionalized compositions
- 2.1 First concepts of regionalized compositions
- 2.2 Basis of a regionalized composition
- 2.3 Regionalized subcompositions
- 2.4 Regionalized amalgamations and partitions
- 2.5 alr and clr transformations
- 2.6 Hypothesis of stationarity
- 2.7 The additive logistic normal distribution
- 3 Spatial covariance structure
- 3.1 Second-order stationary case
- 3.1.1 Spurious spatial correlation
- 3.1.2 Defining spatial covariance structure
- 3.1.3 lr autocovariance
- 3.1.4 alr cross-covariance
- 3.1.5 clr cross-covariance
- 3.1.6 Relationships between specifications
- 3.1.7 Symmetry of the spatial covariance structure
- 3.2 Spatial covariance structure under intrinsic hypothesis
- 3.2.1 Intrinsic spatial covariance structure
- 3.2.2 lr semivariogram
- 3.2.3 alr cross-semivariogram
- 3.2.4 clr cross-semivariogram
- 3.2.5 Further relationships between specifications
- 3.3 Spatial covariance structure of an r-basis
- 4 Concepts of null correlation
- 4.1 Null lr cross-correlation
- 4.2 Null Ir autocorrelation
- 4.3 Null alr cross-correlation
- 4.4 Null clr cross-correlation
- 4.5 Composition invariance
- 4.6 Relationship between concepts of null cross-correlation
- 4.7 Subcompositional invariance and partition independence
- 5 Cokriging
- 5.1 The general case of cokriging
- 5.1.1 Cokriging with known mean
- 5.1.2 Cokriging with unknown mean
- 5.2 Normal cokriging
- 5.3 Lognormal cokriging
- 5.3.1 Lognormal cokriging with known mean
- 5.3.2 Lognormal cokriging with unknown mean
- 5.3.3 Comments on lognormal cokriging
- 5.4 alr cokriging
- 5.4.1 alr cokriging with known and unknown mean
- 5.4.2 alr cokriging of a subvector
- 5.4.3 alr autocorrelation and alr cokriging
- 5.4.4 Permutation invariance of alr cokriging estimators
- 5.5 Intrinsic vector random functions
- 6 Practical aspects of compositional data analysis
- 6.1 Dealing with zeros in compositional data
- 6.2 Modeling alr cross-covariance matrices
- 6.3 Exploratory analysis of compositional data
- 6.4 Back transforming alr means and variances
- 6.5 Confidence intervals and confidence regions
- 6.5.1 General concepts
- 6.5.2 Confidence intervals and confidence regions in the nonregionalized case
- 6.5.3 Confidence intervals and confidence regions in the regionalized case
- 6.6 H-data files
- 6.7 Criteria for comparing results
- 6.7.1 Distance between observed samples and estimates
- 6.7.2 STRESS between observed and estimated data set
- 7 Application to real data
- 7.1 The Lyons West oil field of Kansas
- 7.1.1 Description of the field
- 7.1.2 Preparation of the oil-field data
- 7.2 Direct estimation
- 7.3 The alr method
- 7.3.1 The particular case of Lyons West
- 7.3.2 Spatial correlation
- 7.3.3 Comparison of estimation methods
- 7.4 The basis method
- 7.4.1 The basis for Lyons West
- 7.4.2 Modeling of covariances
- 7.4.3 The kriging and cokriging of the basis
- 7.4.4 Explanation of the reversal of the optimal method
- 7.5 Last exercise
- 7.6 Concluding comparisons
- Summary and prospects
- References
- Index
- A
- B
- C
- D
- E
- F
- G
- H
- I
- K
- L
- M
- N
- O
- P
- R
- S
- T
- U
- V
- W
- Z
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