Bayesian analysis of quantitative trait locus data using reversible jump Markov chain Monte Carlo

Biometrics

Volumn 54, Issue 4, 1998, Pages 1334-1347

  Stephens, D A ^a   Fisch, R D ^b  

^a IMPERIAL COLLEGE LONDON   (United Kingdom)

^b NOVARTIS PHARMA AG   (Switzerland)

Author keywords

Bayesian inference; Breeding scheme; Markov chain Monte Carlo; Quantitative trait locus; Reversible jump

Indexed keywords

BAYESIAN NETWORKS; INFERENCE ENGINES; MARKOV PROCESSES; MONTE CARLO METHODS; PLANTS (BOTANY);

BAYESIAN ANALYSIS; BAYESIAN INFERENCE; BIOMETRICS MODEL; BREEDING SCHEME; MARKOV CHAIN MONTE CARLO; MARKOV CHAIN MONTE-CARLO; MOLECULAR MARKER; QUANTITATIVE TRAIT LOCUS; REVERSIBLE JUMP; REVERSIBLE JUMP MARKOV CHAIN MONTE CARLO;

CHAINS;

ALGORITHM; ARTICLE; GENOME; GENOTYPE; NONHUMAN; PLANT; PROBABILITY; QUANTITATIVE GENETICS; QUANTITATIVE TRAIT; STATISTICAL MODEL;

EID: 0032434484     PISSN: 0006341X     EISSN: None     Source Type: Journal    
DOI: 10.2307/2533661     Document Type: Article

References (4)

1. Basten, C. J., Weir, B. S., and Zeng, Z.-B. (1994). Zmap - A QTL cartographer. Proceedings of the 5th World Congress on Genetics Applied to Livestock Production: Computing Strategies and Software, 65-66
2. Basten, C. J., Weir, B. S., and Zeng, Z.-B. (1997). QTL Cartographer: A Reference Manual and Tutorial for QTL Mapping. Raleigh: Department of Statistics, North Carolina State University.
3. Cowen, N. M. (1989). Multiple linear regression of RFLP datasets used in mapping QTLs. In Development and Application of Molecular Markers to Problems in Plant Genetics, T. Helentjaris and B. Burr (eds), 113-116. Cold Spring Harbor, New York: Cold Spring Harbor Laboratory.
4. Fisch, R. D., Ragot, M., and Gay, G. (1996). A generalization of the mixture model in the mapping of quantitative trait loci for progeny from a biparental cross of inbred lines. Genetics 143, 571-577.