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Statistical Approach to Genetic Epidemiology: Concepts and Applications [Kietas viršelis]

  • Formatas: Hardback, 361 pages, aukštis x plotis: 243x177 mm, weight: 814 g, Illustrations
  • Išleidimo metai: 03-Feb-2006
  • Leidėjas: Wiley-VCH Verlag GmbH
  • ISBN-10: 3527312528
  • ISBN-13: 9783527312528
Kitos knygos pagal šią temą:
  • Formatas: Hardback, 361 pages, aukštis x plotis: 243x177 mm, weight: 814 g, Illustrations
  • Išleidimo metai: 03-Feb-2006
  • Leidėjas: Wiley-VCH Verlag GmbH
  • ISBN-10: 3527312528
  • ISBN-13: 9783527312528
Kitos knygos pagal šią temą:
"There are not so many books on statistical methods focused on genetic epidemiology. This contribution fills a gap with a good selection of topics presented in a concise format that will be useful for biostatisticians starting in the field and geneticists or epidemiologists that want to master the specialized statistics used in genetics." ISCB NEWS

Covering the latest developments, this advanced textbook introduces the relevant statistical methods applied in this field.

  • Provides a concise introduction to genetic fundamentals
  • Explains both linkage analysis and association analysis in detail
  • Features more than 100 problems and solutions
  • Includes a foreword by Robert C. Elston, Director, Division of Genetic and Molecular Epidemiology at the Case Western Reserve University, Cleveland, Ohio

Written by the prize-winning scientist Andreas Ziegler, President of the German Region of the International Biometric Society, and Inke Koenig, who contributes several years of teaching experience, this is an ideal text for all epidemiologists, geneticists, statistics specialists, biomathematicians, and graduate students.

Recenzijos

"...databases on genetic variation...are especially useful...the copious references and end-of-chapter links provide tools for readers and instructors to keep up with current developments." (The Quarterly Review of Biology, December 2006)

Foreword vii
Preface ix
Acknowledgments xi
Molecular Genetics
1(16)
Genetic information
2(5)
Location of genetic information
2(3)
Interpretation of genetic information
5(1)
Translation of genetic information
5(2)
Transmission of genetic information
7(3)
Variations in genetic information
10(5)
Individual differences in genetic information
10(1)
Detection of variations
11(4)
Problems
15(2)
Formal Genetics
17(26)
Mendel and his laws
18(1)
Segregation patterns
19(5)
Autosomal dominant inheritance
20(1)
Autosomal recessive inheritance
21(1)
X-chromosomal dominant inheritance
22(1)
X-chromosomal recessive inheritance
23(1)
Y-chromosomal inheritance
24(1)
Complications ofMendelian segregation
24(10)
Variable penetrance and expression
25(2)
Age-dependent penetrance
27(2)
Imprinting
29(2)
Phenotypic and genotypic heterogeneity
31(1)
Complex diseases
32(2)
Hardy-Weinberg law
34(5)
Problems
39(4)
Genetic Markers
43(12)
Properties of genetic markers
43(5)
Types of genetic markers
48(4)
Short tandem repeats (STRs)
48(2)
Single nucleotide polymorphisms (SNPs)
50(2)
Problems
52(3)
Data Quality
55(20)
Pedigree errors
55(1)
Genotyping errors in pedigrees
56(7)
Frequency of genotyping errors
57(1)
Reasons for genotyping errors
58(1)
Mendel checks
59(2)
Checks for double recombinants
61(2)
Genotyping errors in population-based studies
63(9)
Causes of deviations from Hardy-Weinberg equilibrium
63(1)
Tests for deviation from Hardy-Weinberg equilibrium for SNPs
64(3)
Tests for deviation from Hardy-Weinberg equilibrium for STRs
67(2)
Tests for compatibility with Hardy-Weinberg for SNPs
69(3)
Problems
72(3)
Genetic Map Distances
75(14)
Physical distance
75(1)
Map distance
76(4)
Distance
76(1)
Specific map functions
77(1)
Correspondence between physical distance and map distance
78(1)
Multilocus feasibility
79(1)
Radiation hybrid distance
80(1)
Linkage disequilibrium distance
81(5)
Problems
86(3)
Model-based Linkage Analysis
89(32)
Linkage analysis between two genetic markers
90(11)
Linkage analysis in phase-known pedigrees
90(4)
Linkage analysis in phase-unknown pedigrees
94(1)
Linkage analysis in pedigrees with missing genotypes
95(6)
Linkage analysis between a genetic marker and a disease
101(11)
Linkage analysis between a genetic marker and a disease in phase-known pedigrees
101(4)
Linkage analysis between a genetic marker and a disease in general cases
105(5)
Gain in information by genotyping additional individuals; power calculations
110(2)
Significance levels in linkage analysis
112(4)
Problems
116(5)
Model-free Linkage Analysis
121(34)
The principle of similarity
122(2)
Mathematical foundation of affected sib-pair analysis
124(1)
Common tests for affected sib-pair analysis
125(12)
The maximum LOD score and the triangle test
126(5)
Score- and Wald-type one-degree-of-freedom tests
131(5)
Affected sib-pair tests using alleles shared identical by state
136(1)
Properties of affected sib-pair tests
137(2)
Sample size and power calculations for affected sib-pair studies
139(7)
Recurrence risk ratios
139(3)
Relationship between recurrence risk ratios and IBD probabilities
142(2)
Sample size and power calculations for the mean test using recurrence risk ratios
144(2)
Extensions to multiple marker loci
146(2)
Extension to large sibships
148(1)
Extension to large pedigrees
149(1)
Extensions of the affected sib-pair approach
150(3)
Covariates in affected sib-pair analyses
151(1)
Multiple disease loci in affected sib-pair analyses
151(1)
Estimating the position of the disease locus in affected sib-pair analyses
151(1)
Typing unaffected relatives in sib-pair analyses
152(1)
Problems
153(2)
Quantitative Traits
155(32)
Quantitative versus qualitative traits
156(1)
The Haseman-Elston method
157(10)
The simple Falconer model
159(2)
The expected squared phenotypic difference at the trait locus
161(2)
The expected squared phenotypic difference at the marker locus
163(4)
Extensions of the Haseman-Elston method
167(10)
Double squared trait difference
167(1)
Extension to large sibships
168(1)
Haseman-Elston revisited and the new Haseman-Elston method
169(4)
Power and sample size calculations
173(3)
Further extensions of the Haseman-Elston method
176(1)
Variance component models
177(4)
The univariate variance component model
177(1)
The multivariate variance component model
178(3)
Random sib-pairs, extreme probands and extreme sib-pairs
181(6)
Empirical determination ofp-values
184(1)
Problems
185(2)
Fundamental Concepts of Association Analyses
187(12)
Introduction to association
187(3)
Principles of association
187(2)
Study designs for association
189(1)
Linkage disequilibrium
190(7)
Measures for linkage disequilibrium
190(4)
Extent of linkage disequilibrium
194(3)
Problems
197(2)
Association Analysis in Unrelated Individuals
199(16)
Selection of cases and controls
200(1)
Tests and estimates
200(5)
Sample size calculation
205(3)
Population stratification
208(5)
Testing for population stratification
210(1)
Structured association
211(1)
Genomic control
212(1)
Comparison of structured association and genomic control
213(1)
Problems
213(2)
Family-based Association Analysis
215(28)
Haplotype relative risk
216(1)
Transmission disequilibrium test (TDT)
217(4)
Risk estimates for trio data
221(2)
Sample size and power calculations for the TDT
223(1)
Alternative test statistics
224(1)
TDT for multiallelic markers
225(3)
Test of single alleles
226(1)
Global test statistics
226(2)
TDT type tests for different family structures
228(11)
TDT type tests for missing parental data
229(2)
TDT type tests for sibship data
231(5)
TDT type tests for extended pedigrees
236(3)
Association analysis for quantitative traits
239(2)
Problems
241(2)
Haplotypes in Association Analyses
243(20)
Reasons for studying haplotypes
244(1)
Inference of haplotypes
245(5)
Algorithms for haplotype assignment
245(2)
Algorithms for estimating haplotype probabilities
247(3)
Association tests using haplotypes
250(2)
Haplotype blocks and tagging SNPs
252(9)
Selection of markers by haplotypes
254(3)
Selection of markers by linkage disequilibrium
257(2)
Evaluation of marker selection approaches
259(2)
Problems
261(2)
Appendix A Algorithms Used in Linkage Analyses
263(14)
A.1 The Lander-Green algorithm
263(11)
A.1.1 The inheritance vector at a single genetic marker
264(4)
A.1.2 The inheritance distribution given all genetic markers
268(6)
A.2 The Cardon-Fulker algorithm
274(2)
A.3 Problems
276(1)
Solutions 277(28)
References 305(24)
Index 329


After studying statistics and mathematics at the University of Munich and obtaining his doctoral degree from the University of Dortmund, Andreas Ziegler received the Johann-Peter-S?h-Medal of the German Association for Medical Informatics, Biometry and Epidemiology for his post-doctoral work on "Model Free Linkage Analysis of Quantitative Traits" in 1999. In 2004, he was one of the recipients of the Fritz-Linder-Forum-Award from the German Association for Surgery. Andreas Ziegler is head of the Institute for Medical Biometry and Statistics at the University Clinic Schleswig-Holstein an acknowledged center of excellence for genetic epidemiological methods. Currently he is President of the German Region of the International Biometric Society. Inke R. Koenig studied psychology at the universities of Marburg (Germany) as a scholar of the German National Academic Foundation and Dundee (Scotland) with a grant from the German Academic Exchange Service (DAAD). She has done research work at the Institute of Medical Biometry and Epidemiology in Marburg and since 2001 at the Institute of Medical Biometry and Statistics in L? In 2004, she became vice director of the latter and also received the Fritz-Linder-Forum-Award from the German Association for Surgery. Besides holding the certificate for Biometrics in Medicine, she has collected teaching experience since 1998 as a lecturer for biomathematics, behavioural genetics, clinical epidemiology, genetic epidemiology, and evidence-based medicine.