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162<br />

7. ROLE OF QTLs IN THE EARLY EVOLUTION...<br />

crops in two years of cultivation. Thus, factorial analysis of variance within general linear<br />

model (GLM) was used to check for genotype, environment (year or crop) and interaction<br />

genotype x environment effect. Significant differences between genotypes were analysed by<br />

the LSD test.<br />

For each hybrid the level of heterosis was estimated as an increase over the better<br />

parent. Heterosis was defined here, according to of G.H. Shull (Shull 1952), as the increase<br />

in size, vigour, yield, disease resistance and other quantitative traits in F 1<br />

hybrids in comparison<br />

with the better parent. This definition points at the advantage of the F 1<br />

hybrid over<br />

each parent. Therefore, the level of heterosis with regard to a given trait should be estimated<br />

as the increase over this parent, which exhibits the higher value of a trait. In the light of the<br />

Shull’s definition, it is misunderstanding to measure heterosis in relation to mid-parent value<br />

although some authors tend to do it (Polok 1996).<br />

7.2.2. QTL mapping<br />

Quantitative trait loci were mapped in the interspecific F 2<br />

population derived from a cross<br />

between L. multiflorum and L. perenne, BR3 x NZ15, for which the genetic map was previously<br />

constructed (Chapter 6). A set of 502 genetic markers from this map was combined<br />

with a dataset from quantitative traits. QTL mapping was done first with MAPL98 (Ukai 2004)<br />

using interval mapping by maximum likelihood. The principle behind this method was to test<br />

for the presence of a QTL at many positions between two mapped markers. The likehood of<br />

the observed distributions of a QTL effect was computed and the map position of a QTL was<br />

determined as the maximum likelihood from the distribution of likelihood values (LOD scores).<br />

The 1 cM intervals and a minimum LOD threshold of 3.0 were selected for significance of<br />

location of QTLs. The genetic map of L. multiflorum and L. perenne had high resolution, the<br />

density of markers was high and they were rather equally distributed on each linkage group<br />

with mean distance of around 2 cM thereby, the same critical LOD score could be employed<br />

for all linkage groups. If evidence for more than one QTL peak was found on the same linkage<br />

group, the trait was analysed by composite interval mapping with multiple regression<br />

using Windows QTL Cartographer 2.5 (Wang et al. 2007). Similarly, to simple interval mapping,<br />

this method tests hypothesis of a QTL presence in an interval between two adjacent<br />

markers, however, at the same time it tests the effects of segregating QTLs elsewhere in the<br />

genome. Additional criterion was employed for QTLs in close proximity. They were accepted<br />

only when score dip between the QTLs peaks was bigger than 2 LODs.<br />

The magnitude of QTL effect was estimated as the percentage of F 2<br />

phenotypic variance<br />

explained (PVE). An arbitrary criterion of minimum 25% PVE was used to define a major<br />

QTL (Bradshaw et al. 1998). The additive and dominance effects of each QTLs were<br />

tested. The sign of the effects indicated the direction of change in the phenotype. A positive<br />

sign indicated an increase and negative sign a decrease in the trait value caused by a given<br />

QTL.

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