Abstract
Despite its importance to agriculture, the genetic basis of heterosis is still not well understood. The main competing hypotheses include dominance, overdominance, and epistasis. NC design III is an experimental design that has been used for estimating the average degree of dominance of quantitative trait loci (QTL) and also for studying heterosis. In this study, we first develop a multiple-interval mapping (MIM) model for design III that provides a platform to estimate the number, genomic positions, augmented additive and dominance effects, and epistatic interactions of QTL. The model can be used for parents with any generation of selfing. We apply the method to two data sets, one for maize and one for rice. Our results show that heterosis in maize is mainly due to dominant gene action, although overdominance of individual QTL could not completely be ruled out due to the mapping resolution and limitations of NC design III. For rice, the estimated QTL dominant effects could not explain the observed heterosis. There is evidence that additive x additive epistatic effects of QTL could be the main cause for the heterosis in rice. The difference in the genetic basis of heterosis seems to be related to open or self pollination of the two species. The MIM model for NC design III is implemented in Windows QTL Cartographer, a freely distributed software.
MeSH Terms
Chromosome Mapping
Crosses, Genetic
Epistasis, Genetic
Hybrid Vigor/genetics
Models, Genetic
Oryza/genetics
Quantitative Trait Loci
Zea mays/genetics
Authors & Affiliations
4 authors, click to expand affiliations / ORCID
Garcia Antonio Augusto Franco
Departamento de Genética, Escola Superior de Agricultura Luiz de Queiroz, Universidade de São Paulo CP 83, Piracicaba, SP, Brazil.
Wang Shengchu
Melchinger Albrecht E
Zeng Zhao-Bang
References (18)
18 references, click to expand
-
Multiple interval mapping for quantitative trait loci.
Genetics. 1999 Jul;152(3):1203-16
PMID: 10388834
-
DEGENERATION, ALBINISM AND INBREEDING.
Science. 1908 Oct 2;28(718):454-5
PMID: 17771943
-
Mapping mendelian factors underlying quantitative traits using RFLP linkage maps.
Genetics. 1989 Jan;121(1):185-99
PMID: 2563713
-
General formulas for obtaining the MLEs and the asymptotic variance-covariance matrix in mapping quantitative trait loci when using the EM algorithm.
Biometrics. 1997 Jun;53(2):653-65
PMID: 9192455
-
Estimating the genetic architecture of quantitative traits.
Genet Res. 1999 Dec;74(3):279-89
PMID: 10689805
-
Dominance of Linked Factors as a Means of Accounting for Heterosis.
Genetics. 1917 Sep;2(5):466-79
PMID: 17245892
-
Dominance is the major genetic basis of heterosis in rice as revealed by QTL analysis using molecular markers.
Genetics. 1995 Jun;140(2):745-54
PMID: 7498751
-
Design III with marker loci.
Genetics. 1996 Jul;143(3):1437-56
PMID: 8807314
-
MAPMAKER: an interactive computer package for constructing primary genetic linkage maps of experimental and natural populations.
Genomics. 1987 Oct;1(2):174-81
PMID: 3692487
-
Comparative linkage maps of the rice and maize genomes.
Proc Natl Acad Sci U S A. 1993 Sep 1;90(17):7980-4
PMID: 8103599
-
The components of genetic variance in populations of biparental progenies and their use in estimating the average degree of dominance.
Biometrics. 1948 Dec;4(4):254-66
PMID: 18108899
-
Identification of genetic factors contributing to heterosis in a hybrid from two elite maize inbred lines using molecular markers.
Genetics. 1992 Nov;132(3):823-39
PMID: 1468633
-
THE MENDELIAN THEORY OF HEREDITY AND THE AUGMENTATION OF VIGOR.
Science. 1910 Nov 4;32(827):627-8
PMID: 17816706
-
Genetic basis of heterosis explored by simple sequence repeat markers in a random-mated maize population.
Theor Appl Genet. 2003 Aug;107(3):494-502
PMID: 12759730
-
The role of epistasis in the manifestation of heterosis: a systems-oriented approach.
Genetics. 2007 Nov;177(3):1815-25
PMID: 18039883
-
Models and partition of variance for quantitative trait loci with epistasis and linkage disequilibrium.
BMC Genet. 2006 Feb 10;7:9
PMID: 16472377
-
Modeling quantitative trait Loci and interpretation of models.
Genetics. 2005 Mar;169(3):1711-25
PMID: 15654105
-
Precision mapping of quantitative trait loci.
Genetics. 1994 Apr;136(4):1457-68
PMID: 8013918