| Literature DB >> 24134743 |
Sofie Meeus1, Olivier Honnay, Hans Jacquemyn.
Abstract
BACKGROUND: Geographical ranges of plants and their pollinators do not always entirely overlap and it has been suggested that the absence of specialized pollinators at range margins may induce changes in mating systems. Because a species' mating system is known to have a considerable effect on within-population pollen movement, the extent of fine-scale spatial genetic structure (SGS) can be expected to differ between populations located at different parts of their geographical range. To test this prediction, we compared the fine-scale SGS between two core and two disjunct populations of the distylous forest herb Pulmonaria officinalis. Because in disjunct populations of this species the heteromorphic self-incompatibility system showed relaxation in the long-styled morph, but not in the short-styled morph, we also hypothesized that the extent of fine-scale SGS and clustering differed between morphs.Entities:
Mesh:
Year: 2013 PMID: 24134743 PMCID: PMC4015958 DOI: 10.1186/1471-2156-14-101
Source DB: PubMed Journal: BMC Genet ISSN: 1471-2156 Impact factor: 2.797
Extent of clonality, genetic diversity for each population and averaged for each region
| Bertsdorf | 5000 | 0.99 | 6.29 | 32.57 | 0.86 | 0.72 | -0.21 | |
| Hofeberg | 1206 | 1.00 | 5.14 | 23.29 | 0.80 | 0.63 | -0.27 | |
| Kloosterbos | 4000 | 0.99 | 4.00 | 10.29 | 0.82 | 0.68 | -0.20 | |
| Waardebroeken | 5000 | 0.93 | 4.57 | 12.57 | 0.82 | 0.67 | -0.23 | |
| | ||||||||
N, number of ramets; G/N, genets-to-ramets ratio; A, allelic richness; G, genotypic richness; HO, observed heterozygosity; HE, expected heterozygosity under random chromosome segregation (Thrall and Young, 2000); FIS, inbreeding coefficient calculated as 1 - HO / HE.
Figure 1Spatial distribution and corresponding morph type of 200 ramets per population. Coordinates (m) and the corresponding morph type (black circles: L-morph, white circles: S-morph) of all sampled ramets in a plot of 50 x 20 m in (A) one Belgian population (Waardebroeken) and (B) one German population (Bertsdorf) of P. officinalis. Genetically identical ramets are indicated with different symbols (triangle, diamond, stripe, square, cross) in black or white depending on the morph type (L or S) to which the clones belong.
Figure 2Spatial autocorrelograms for two Belgian (Waardebroeken, Kloosterbos) and two German (Bertsdorf, Hofeberg) populations of of morph-joins and Nasons’s kinship coefficients. (A) Results of the join count analyses for L-L (black circles) and S-S (white circles) joins, separately. Positive Z-values indicate higher aggregation whereas negative Z-values indicate negative spatial autocorrelation. Asterisks indicate significant deviations of random morph distribution (zero line) in a particular distance class. (B) Results of the genetic autocorrelation analyses. The solid line without symbols represents the correlogram for the entire population with the dashed lines indicating upper and lower 95% confidence intervals obtained after 10,000 permutations. Circles represent average multilocus kinship coefficients for the L-morph (black) and the S-morph (white), separately.
Spatial genetic structure parameters for each population total, within both morph (L,S) and between pairs of the opposite morph (between)
| Bertsdorf | L | -0.0007 NS | 0.0051 NS | 0.0007 | Kloosterbos | L | -0.0062** | 0.0204* | 0.0063 |
| S | -0.0033** | 0.0095 NS | 0.0033 | | S | -0.0057** | 0.0245* | 0.0058 | |
| between | -0.70007 NS | 0.0070 NS | 0.0007 | | between | -0.0059*** | 0.0187* | 0.0060 | |
| | |||||||||
| Hofeberg | L | -0.0062*** | 0.0220* | 0.0063 | Waardebroeken | L | -0.0068** | 0.0227* | 0.0070 |
| S | -0.0036* | 0.0331* | 0.0038 | | S | -0.0043* | 0.0043NS | 0.0044 | |
| between | -0.0039*** | 0.0217* | 0.0040 | | between | -0.0028* | 0.0142* | 0.0028 | |
| | |||||||||
bF, the regression slope of the pairwise kinship coefficients (F) on the logarithm of the geographical distance ln(rij) with significance level, the average kinship coefficient among neighbors F(1) with significance level and the 'Sp’ statistic calculated as –bF/(1 - F(1)).
*P < 0.05, **P < 0.01, ***P ≤ 0.001; NS, not significant.