Bayesian mapping of multiple quantitative trait loci from incomplete outbred offspring data.
暂无分享,去创建一个
[1] P. Green,et al. On Bayesian Analysis of Mixtures with an Unknown Number of Components (with discussion) , 1997 .
[2] S. Heath. Markov chain Monte Carlo segregation and linkage analysis for oligogenic models. , 1997, American journal of human genetics.
[3] J. Satagopan. Estimating the number of quantitative trait loci via Bayesian model determination , 1996 .
[4] C. Haley,et al. Mapping quantitative trait loci in crosses between outbred lines using least squares. , 1994, Genetics.
[5] I. Hoeschele,et al. Advances in statistical methods to map quantitative trait loci in outbred populations. , 1997, Genetics.
[6] Z B Zeng,et al. Theoretical basis for separation of multiple linked gene effects in mapping quantitative trait loci. , 1993, Proceedings of the National Academy of Sciences of the United States of America.
[7] R. Jansen,et al. Interval mapping of multiple quantitative trait loci. , 1993, Genetics.
[8] N. Sheehan,et al. Problems with determination of noncommunicating classes for Monte Carlo Markov chain applications in pedigree analysis. , 1998, Biometrics.
[9] M. Sillanpää,et al. Bayesian mapping of multiple quantitative trait loci from incomplete inbred line cross data. , 1998, Genetics.
[10] Z. Zeng. Precision mapping of quantitative trait loci. , 1994, Genetics.
[11] S Lin,et al. Finding noncommunicating sets for Markov chain Monte Carlo estimations on pedigrees. , 1994, American journal of human genetics.
[12] P. Green,et al. Corrigendum: On Bayesian analysis of mixtures with an unknown number of components , 1997 .
[13] C. Kao,et al. General formulas for obtaining the MLEs and the asymptotic variance-covariance matrix in mapping quantitative trait loci when using the EM algorithm. , 1997, Biometrics.
[14] D. Neale,et al. Multiple marker mapping of quantitative trait loci in an outbred pedigree of loblolly pine , 1997, Theoretical and Applied Genetics.
[15] M A Newton,et al. A bayesian approach to detect quantitative trait loci using Markov chain Monte Carlo. , 1996, Genetics.
[16] I. Hoeschele,et al. Mapping-linked quantitative trait loci using Bayesian analysis and Markov chain Monte Carlo algorithms. , 1997, Genetics.
[17] P. Green. Reversible jump Markov chain Monte Carlo computation and Bayesian model determination , 1995 .
[18] E. Wijsman. A deductive method of haplotype analysis in pedigrees. , 1987, American journal of human genetics.
[19] M. Daly,et al. Rapid multipoint linkage analysis of recessive traits in nuclear families, including homozygosity mapping. , 1995, American journal of human genetics.
[20] C S Jensen,et al. Blocking Gibbs sampling for linkage analysis in large pedigrees with many loops. , 1999, American journal of human genetics.
[21] R. Jansen,et al. A mixture model approach to the mapping of quantitative trait loci in complex populations with an application to multiple cattle families. , 1998, Genetics.
[22] S Lin. A scheme for constructing an irreducible Markov chain for pedigree data. , 1995, Biometrics.
[23] Leonid Kruglyak,et al. The use of a genetic map of biallelic markers in linkage studies , 1997, Nature Genetics.
[24] R. Jansen,et al. University of Groningen High Resolution of Quantitative Traits Into Multiple Loci via Interval Mapping , 2022 .
[25] N. Sheehan,et al. On the irreducibility of a Markov chain defined on a space of genotype configurations by a sampling scheme. , 1993, Biometrics.
[26] E. Thompson. Monte Carlo Likelihood in Genetic Mapping , 1994 .
[27] E. Lander,et al. Construction of multilocus genetic linkage maps in humans. , 1987, Proceedings of the National Academy of Sciences of the United States of America.
[28] R. Jansen. A general Monte Carlo method for mapping multiple quantitative trait loci. , 1996, Genetics.
[29] K Lange,et al. Descent graphs in pedigree analysis: applications to haplotyping, location scores, and marker-sharing statistics. , 1996, American journal of human genetics.