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PMID: 9659978 Published · ppublish English Journal Article Research Support, Non-U.S. Gov't

Fine genetic mapping using haplotype analysis and the missing data problem.

Annals of human genetics ·Vol. 62 ·No. Pt 1 ·1998-01-00 ·Pages 55-60

Chiano MN, Clayton DG

Abstract

The genetic basis of many human diseases, especially those with substantial genetic determinants, has been identified. Notable amongst others are cystic fibrosis, Huntington's disease and some forms of cancer. However, the detection of genetic factors with more modest effects such as in bipolar disorders and a majority of the cancers, has been more complicated. Standard linkage analysis procedures may not only have little power to detect such genes but they do, at best, only narrow the location of the disease susceptibility gene to a rather large region. Association studies are therefore necessary to further unveil the aetiological relevance of these factors to disease. However, the number of tests required if such procedures were used in extended genome-wide screens, is prohibitive and as such association studies have seen limited application, except in the investigation of candidate genes. In this paper, we discuss a logistic regression approach as a generalization of this procedure so that it can accommodate clusters of linked markers or candidate genes. Furthermore, we introduce an expectation maximization (E-M) algorithm with which to estimate haplotype frequencies for multiple locus systems with incomplete information on phase.

MeSH Terms
Algorithms Alleles Chromosome Mapping/methods Genetic Predisposition to Disease Genotype Haplotypes Humans Models, Genetic Phenotype Polymorphism, Genetic Regression Analysis
Authors & Affiliations
2 authors, click to expand affiliations / ORCID
Chiano M N
MRC-Biostatistics Unit, Institute of Public Health, Cambridge. m.chiano@umds.ac.uk
Clayton D G
Article Info
Journal
Annals of human genetics
Abbr.
Ann Hum Genet
ISSN
0003-4800
Published
1998-01-00
Pages
55-60
Language
English
Region
England
NLM ID
0416661
Subset
IM
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