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Systematics |
Institute of Systematic Botany, University of Zurich, Zollikerstrasse 107, CH-8008 Zurich, Switzerland
Received for publication March 12, 2002. Accepted for publication June 27, 2002.
| ABSTRACT |
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Key Words: AFLP glacial survival methodological comparison migration nested clade analysis nunataks PCR-RFLPs of cpDNA Pleistocene glaciation
| INTRODUCTION |
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In phylogeographic investigations of the European alpine plants Eritrichium nanum (Boraginaceae) and Erinus alpinus (Scrophulariaceae), well-corroborated hypotheses for the species' response to the ice age glaciations could be tested on the basis of their present distribution patterns. By investigating mainly nuclear DNA (with amplified fragment length polymorphisms [AFLPs]; Stehlik, Schneller, and Bachmann, 2001
, 2002
) and cpDNA (with restriction fragment length polymorphisms using polymerase chain reaction [PCR-RFLPs] and sequence analysis; Stehlik et al., 2002
), an in situ survival of E. nanum in several central alpine nunatak areas could be demonstrated. For the low-alpine E. alpinus, a postglacial immigration from a peripheral refugium in the Southern Alps was partly detected by AFLPs (Stehlik, Schneller, and Bachmann, 2002
). However, a number of populations genetically strongly differentiated from this immigrant gene pool and is very likely to have survived in situ in a geographically restricted area at the northern border of the Alps. In the distribution pattern of R. nivalis, there is a thinning in population density towards the species' western distribution limit. Two possible explanations for this distribution pattern can be formulated. (1) Postglacial migration from (northeastern) peripheral refugia towards (the southwest of) its present distribution, with the disjunctions resulting from either long-distance dispersal or Holocene extinction (tabula rasa hypothesis; Stehlik, 2000
). (2) Its high-alpine distribution and affinity to extreme habitats with short vegetation periods could also point to in situ glacial survival on nunataks (nunatak hypothesis). Hence, present distribution patterns suggest no clear hypothesis for the population history of R. nivalis. It can be predicted that these two processes would result in different genetic signatures. In the former there should be a reduction in genetic diversity with distance from the glacial refugia. In comparison, the nunatak hypothesis predicts very long periods of small, genetically isolated populations, which might have accumulated private mutations, as observed in E. nanum and E. alpinus (Stehlik, Schneller, and Bachmann, 2001
, 2002
; Stehlik et al., 2002
).
The principal aim of the present study was to reveal the glacial population history of R. nivalis, and, at the same time, to compare the results of nested clade analysis and more traditional statistical approaches of the species' seemingly complex phylogeography.
| MATERIALS AND METHODS |
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DNA isolation, AFLP, and PCR-RFLP of cpDNA
Genomic DNA was extracted and cleaned using the DNeasy extraction kit (QIAGEN, Basel, Switzerland) according to the manufacturer's instructions. As an additional step, all samples were cleaned and precipitated with sodium acetate and cold ethanol. In a few cases, when the DNA quality was insufficient for PCR, the Wizard purification system of Promega (Madison, Wisconsin, USA) was used to remove inhibiting secondary compounds.
The AFLP protocol was carried out following the procedure described by Vos et al. (1995)
with minor modifications using fluorescent dye-labeled primers (Microsynth, Balgach, Switzerland) on an ABI 377 automated DNA sequencer (Applied Biosystems, Rotkreuz, Switzerland). A subsample of 26 individuals, spanning the total sample set, was screened with 24 primer pairs for clear and reproducible bands and variation within and among populations. Three primer pairs fulfilling these options were chosen for the analysis of the total sample set of 276 individuals (12 individuals per population). Genomic DNA (100 ng) was digested with the restriction enzymes EcoRI and MseI and ligated to double-stranded EcoRI and MseI adapters (Vos et al., 1995
). The ligate was preamplified with the one base-selective primer EA (5'-GACTGCGTACCAATTCA-3') and the nonselective primer M0 (5'-GATGAGTCCTGAGTAAG-3') and subsequently selectively amplified using the three primer pairs EA+GG/M0+CAA, EA+GG/M0+CAC, and EA+CC/M0+CTC. The products were separated on 6% polyacrylamide gels with an internal size standard (GENESCAN ROX 500; Applied Biosystems) using GENESCAN 3.1 software (Applied Biosystems). Presence or absence of each fragment within each individual was scored and assembled as a binary data matrix in GENOGRAPHER 1.1.0 (Benham, 1999
). Reproducibility was tested by repeating AFLP procedures in case of indistinct individual electropherograms and by running PCR products on different gels with identical size standards.
I used the same subset of 26 individuals as in the screening for the AFLPs to search for polymorphisms in the PCR-RFLP analysis of cpDNA with the universal primers of Demesure, Sodzi, and Petit (1995)
. The PCR amplifications of approximately 1.5 ng of genomic DNA per individual were carried out using the procedures described in Demesure, Sodzi, and Petit (1995)
. From the six primer pairs tested, the primer pairs trnH/trnK, trnK/trnK, trnS/trnfM, psbC/trnS, and trnD/trnT (Microsynth) yielded amplification products. Approximately 50 ng of the PCR product was restricted using nine restriction enzymes (four-cutters: AluI, HaeIII, HhaI, HpaII, MseI, RsaI; six-cutters: BamHI, EcoRI, HindIII; Amersham-Pharmacia-Biotech, Dübendorf, Switzerland; Takara Biomedical, Gennevilliers, France; Boehringer-Mannheim, Rotkreuz, Switzerland) under conditions recommended by the manufacturers. The fragments were separated and visualized on vertical 8% polyacrylamide gels stained with ethidium bromide (0.8 µL/mL). All of the primer pairs revealed at least one insertion/deletion (indel). Therefore, the total sample set in the PCR-RFLP analysis of cpDNA included four individuals per population (for a total of 92 individuals) by the five primer pairs given above. In order to ensure the identity of indels, five different restriction enzymes (AluI, MseI, BamHI, HindIII, and EcoRI) were applied to the PCR products of each primer pair. The lengths of uncut PCR products and of restricted fragments was determined against 1-kb and 100-bp ladders (Amersham-Pharmacia-Biotech; BioRad, Reinach, Switzerland) using the analysis software embedded in GENEGENIUS (Syngene, Cambridge, UK). By that procedure, partial digests were detected and excluded.
Data analyses using traditional methods
Some statistical analyses were done for both marker systems (AMOVA, diversity measures, "regional," and "distance class" Mantel tests), whereas others were applied to only one (correspondence analysis and "populational" Mantel tests for AFLPs; minimum spanning network and nested clade analysis for PCR-RFLPs of cpDNA; see below).
Several AMOVAs at different hierarchical levels were calculated from a matrix of squared Euclidean distances between all pairs of AFLP phenotypes or PCR-RFLP haplotypes (Excoffier, Smouse, and Quattro, 1992
; Stehlik, Schneller, and Bachmann, 2001
). While the assignment of individuals to populations remained the same in all analyses, various groupings of populations into regions were used in order to determine which of these groupings would give the highest discrimination of genetic variance among regions. Additionally, the assignment of populations to groups in a respective marker system was also defined according to the grouping with the highest regional discrimination in the other marker system. These comparisons gave an additional assessment of the congruence between the two marker types. In all analyses, 9999 permutations were run to obtain test statistics using ARLEQUIN 2.0 (Excoffier, Schneider, and Roessli, 2000
).
As AFLPs resolved all individuals as separate multilocus phenotypes, a correspondence analysis based on Euclidean distances (based on band presence and absence; Legendre and Legendre, 1998
) between pairs of individuals was calculated to illustrate the overall similarities among individuals (NTSYS-PC 2.0; Rohlf, 1997
). To characterize the relationships among cpDNA haplotypes, I applied the binary data matrix to the minimum spanning tree algorithm (NTSYS-PC 2.02i; Rohlf, 1997
). The reliability of the resulting network was assessed by a cophenetic correlation coefficient as implemented with NTSYS-PC 2.02i (Rohlf, 1997
).
Mantel tests were calculated to quantify the correlation between the Euclidean distance between pairs of individuals and their inter-individual distances for both AFLP and PCR-RFLP data sets (Legendre and Legendre, 1998
; Stehlik, Schneller, and Bachmann, 2001
). In all tests, the normalized Mantel r-statistic was computed with 999 permutations using R PACKAGE 4.0 (Casgrain and Legendre, 1999
). Different specifically adapted geographic model matrices were used in the calculation of populational, regional, and distance class Mantel tests of AFLP-data, where all individuals had separate genotypes. Thirteen distance classes comprising similar numbers of pairwise comparisons were chosen: (1) 0 km (i.e., within populations); (2) 0 < d < 25 km; (3) 25
d < 40 km; (4) 40
d < 55 km; (5) 55
d < 65 km; (6) 65
d < 75 km; (7) 75
d < 85 km; (8) 85
d < 100 km; (9) 100
d < 130 km; (10) 130
d < 150 km; (11) 150
d < 180 km; (12) 180
d < 300 km; (13) 300
d < 763 km. Details of the setup of respective model matrices are given in Stehlik, Schneller, and Bachmann (2001)
; probability of Mantel's r-values were sequentially Bonferroni-adjusted (Rice, 1989
).
As a diversity measure, I extracted the total number of fragments (AFLPs) or haplotypes (PCR-RFLPs) per population, the number and distribution of "private" fragments or "private" haplotypes per population (i.e., those confined to a single population), and "rare fragments" (AFLPs only; Stehlik, Schneller, and Bachmann, 2001
). Fragments were treated as rare when they occurred in less than 10% of individuals in the entire AFLP data set.
Nested clade analysis
I performed nested clade analysis using GEODIS 2.0 (Templeton, Boerwinkle, and Sing, 1987
; Templeton and Sing, 1993
; Posada, Crandall, and Templeton, 2000
) on the minimum spanning network as calculated above. In a first step, I converted the haplotype network manually into a series of nested clades, using the rules defined in Templeton, Boerwinkle, and Sing (1987)
and Templeton and Sing (1993)
. There were three possibilities to join the symmetrically stranded clade 2-3 at an internal position of the haplotype network in R. nivalis (see RESULTS) with another clade in the next higher hierarchy level (clades 3-1 to 3-3). However, all haplotypes from clade 2-3 were, in contrast to those of clades 3-1 and 3-3, at least three mutational steps apart from any haplotype in clade 3-2. Hence, to choose between clades 3-1 and 3-3, I used sample size as a tie breaker and joined the ambiguous clade to that clade with fewer observations (clade 3-3) as recommended by Alan R. Templeton (Washington University, personal communication). Alternatively, situations with symmetrically stranded clades could be resolved by giving more weight to indels than to site mutations (Templeton and Sing, 1993
). However, in R. nivalis, only indels have been found in the cpDNA analysis (see RESULTS). By using geographic distances among populations, two main types of distances were calculated: (1) the "clade distance," Dc, which measures the geographic spread of haplotypes within a given clade; and (2) the "nested clade distance," Dn, which indicates how far haplotypes within a clade are apart from the haplotypes of the evolutionarily closest sister clades. An "interior-tip" statistic (I-T; calculated separately for Dc and Dn) was also estimated within each nested category as the average interior distance minus the average tip distance. This interior vs. tip contrast corresponds to a young vs. old contrast and, to a lesser extent, rare vs. common (Posada, Crandall, and Templeton, 2000
). The significance of these statistics was estimated through a Monte Carlo procedure with 1000 random permutations (Templeton, Routman, and Phillips, 1995
). The interpretation of the observed distance patterns was done using a revised version of the inference key published by Templeton, Routman, and Phillips (1995)
, available at http://bioag.byu.edu/zoology/crandall_lab/geodis.htm.
| RESULTS |
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No restriction site polymorphism was detected in the PCR-RFLP analysis of cpDNA. The primer combination trnK/trnK yielded six, trnH/trnK and trnS/trnfM five, trnD/trnT four, and psbC/trnS three different indels (23 in total), resulting in 24 different haplotypes, A to Y (Table 1).
Data analyses using traditional methods
The correlation between the PCR-RFLP and the AFLP data sets, based on pairwise Euclidean distances among individuals, was low (Mantel's r = 0.12, P = 0.004). By excluding the genetically isolated populations 22 and 23 from this analysis (see below), the correlation was even weaker, although still significantly positive (r = 0.08, P = 0.008). The two marker systems were therefore analyzed separately.
In the PCR-RFLPs of cpDNA, the most common haplotypes, A, B, C, and D, occurred in four populations, haplotypes E and F in three, and G, H, I, and K in two populations, whereas all other 14 haplotypes were confined to single populations (private haplotypes; Table 1; Fig. 1). Populations were either monomorphic or showed up to four different haplotypes in the four individuals investigated (Table 1; Fig. 1).
The cophenetic correlation coefficient indicated that the minimum spanning network was robust (r = 0.8, corresponding to a "good fit"; Rohlf, 1997
). The most closely related pairs of haplotypes were separated by one to five indels, and the maximum number of mutational steps was 25 between haplotypes C and N (Fig. 2). Three of the four haplotypes that occurred in four populations (A, B, D) were positioned at internal nodes, while the fourth, haplotype C, was situated at the tip of a branch (Fig. 2). There was a significant decrease in both the total number of haplotypes and the number of private haplotypes per population with increasing geographic distance from the northern alpine border towards the Central Alps (Pearson correlation coefficients; number of haplotypes: r = 0.47, P = 0.05; number of private haplotypes: r = 0.71, P = 0.01; data did not significantly deviate from a normal distribution according to Kolmogorov-Smirnov tests; Fig. 1). This diversity decline from the northern peripheral parts of the Alps is, however, based on four individuals analyzed per population only. In contrast to this pattern in the cpDNA, there was no such correlation in the number of total, private, and rare fragments in the AFLP data set (P
0.33 in all cases). Moreover, there was no significant correlation among either of the above three diversity measures in the AFLP data (P
0.28 in all cases).
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| DISCUSSION |
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Comparison of traditionally used phylogenetic analyses with nested clade analysis
As most populations showed almost no geographic structure when analyzed with AFLPs, no conclusions on glacial refugia or migration routes could be inferred. Therefore, the historical interpretation of molecular data of R. nivalis relied on cpDNA haplotypes. This also enabled a direct comparison of the traditional statistical methods with nested clade analysis, as the latter method can be applied to haplotypic data only.
The genetic variation in the cpDNA was surprisingly high in R. nivalis (24 haplotypes). In E. nanum, Stehlik et al. (2002)
distinguished 11 haplotypes in 37 populations covering the entire Alps. Holderegger, Stehlik, and Abbott (2002)
found only four haplotypes in 15 populations in alpine S. oppositifolia, while Abbott et al. (2000)
identified 14 haplotypes in the same species at the circumpolar level. Levels similar to R. nivalis were detected in Dryas integrifolia (20 haplotypes), but this sampling included the whole of North America (Tremblay and Schoen, 1999
). In the present study, the majority of the investigated populations were sampled within a radius of approximately 150 km (Fig. 1), and the high haplotype variation was strongly geographically structured. AMOVAs yielding highest regional differentiation (Table 2e) comprised, among the totally six groups, two geographically restricted and coherent, mainly central alpine groups (populations 68, and 12; and 11, 15, 20, and 23), whereas the other four groups of populations were either overlapping or characterized by disjunctions (Fig. 1). It is then not surprising that significantly positive Mantel correlations were only detected among individuals at distances of less than 40 km (Fig. 6). Beyond this distance, populations were isolated by distance with only occasional gene flow by seed. Populations at and near the northern border of the Alps were significantly richer in both the total number of haplotypes and the number of private haplotypes (Fig. 1). This pattern was also reflected in the group of haplotypes B, E, F, and K occurring in the haplotypically rich populations 13, 14, 21, and 22. Otherwise these haplotypes only occurred in neighboring populations of these haplotypically rich populations (Figs. 1, 3). The occurrence of the private haplotypes L and M in population 3 near the northern border of the Alps also fit this pattern (Fig. 1).
This limited gene flow by seed, the patchy distribution of haplotypes, the high haplotype diversity, and number of private haplotypes at the northern periphery of the Alps support the glacial survival of R. nivalis in northern peripheral refugia. Populations 13, 14, and 22 are located in previously postulated peripheral refugia, whereas populations 3 and 21 are in close vicinity to these refugia (Stehlik, 2000
). Although populations 13 and 14 were separated by only 11 km, they shared no haplotypes (at least based on the sample size of four individuals per population). The thinning of haplotype diversity towards the Central Alps and the wide distribution of haplotypes B, E, F, and K in the northern Alps and further south suggested that the peripheral refugial populations 13, 14, and 21 have acted as sources for the colonization of populations towards the Central Alps. However, not all refugial populations have contributed to this colonization, as northern Alpine populations 3 and 22 did not share any haplotype with another population.
The group of haplotypes C, G, and D (including haplotype W from the eastern-most sampled population) was most distant from all other haplotypes at the left side of the haplotype network (Fig. 2). These three haplotypes were also confined to a geographically restricted region in the Central Alps (populations 69, 11, 12, 15, 17, and 20; Figs. 1, 4). Haplotype A co-occurred with haplotypes C and D in certain populations, and only its occurrence in population 1 did not fit the central alpine distribution of the C-G-D group (Figs. 1, 4). Haplotype A was also closely related to the C-G-D group (Fig. 2). Judging from the regional distribution of haplotypes A, C, D, and G, nunatak survival of R. nivalis is plausible in the area comprising populations 68, 11, 12, 15, and/or 20 (Figs. 1, 4; for populations 9, 17, and 19 see below). This central alpine region was formerly not recognized as a nunatak area (Stehlik, 2000
). Based on the distribution of the haplotypes, it could not be decided whether this pattern was due to glacial survival in several populations or to postglacial gene flow via seed within this central alpine area.
In addition to this proposed scenario of a glacial survival of populations of R. nivalis both in northern (populations 3, 13, 14, 21, and 22) and in central alpine locations (populations 68, 11, 12, and/or 15), a third pattern was suggested by the distribution of haplotypes H and I (Fig. 1). Both haplotypes were closely related to haplotype B (two mutational steps), whereas the mean number of mutational steps among directly related haplotypes was 3.5 (Fig. 2). The geographic restriction of haplotypes H and I could be interpreted as dispersal of haplotype B from the refugial population 13 into populations 5 and 16, with subsequent mutations leading to haplotype I in population 4 and to haplotype H in population 16. Haplotype I would then have further dispersed into population 2 and haplotype H into population 19 (Fig. 7). The available data and analytic tools do not allow further testing of this hypothesis.
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At the lowest hierarchical level with within-clade geographic and genetic variation, haplotypes of clades 2-2 to 2-6 were characterized by significant geographic associations (Table 3; Fig. 2). In contrast, the null hypothesis of no geographic association of haplotypes could not be rejected for clades 2-10 and 2-11 (Table 3; Fig. 2). The haplotypes of these second-level clades were influenced by a broad array of demographic events. For instance, haplotypes of clade 2-2 were dispersed over short distances (restricted gene flow), although there was support for some long-distance gene flow as well (Table 3). With this background and knowing that population 13 (harboring haplotypes B and F) was located within a proposed northern alpine peripheral refugium, small-scale gene flow from the north to the southeast and a long-distance dispersal event into population 5 in southwestern direction could be inferred (Figs. 1, 3, 7). The distribution area of haplotypes A, K, and P (clade 2-3) was subjected to a past fragmentation (Table 3), which could easily be attributed to the influence of Pleistocene glaciers. Nested clade analysis provided more detailed information on possible past demographic events for this group of related haplotypes than the classical methods. Within the whole data set, only haplotypes C, G, D, and W of clades 2-4 and 2-5 were characterized by a continuous range expansion (Table 3). These haplotypes were also combined in higher level clades (3-2, 4-2; Table 3) and thereby separated from all other haplotypes (Fig. 2). When accepting that these haplotypes survived in situ within the Central Alps (or in eastern Austria in the case of haplotype W), this could illustrate a high colonizing capacity of haplotypes C, G, and D or a long-lasting range expansion after glaciation. On the other hand, all haplotypes characterized by restricted gene flow were situated at or near to the periphery of the Alps. This finding was again in concordance with the results of the classical analyses, but nested clade analysis provided a more detailed insight on past and ongoing events in R. nivalis. A more recent range expansion was more likely for haplotype E in clade 2-6 (Table 3; Figs. 1, 3, 7), possibly originating in the Central Alps, similarly to haplotypes C, D, and G. In the classical analyses presented above, haplotype E was inferred to have survived at the northern Alpine periphery and to have subsequently migrated into the Central Alps. At higher nesting levels, either geographic associations among haplotypes were nonsignificant (clades 3-3, 3-4, and 3-5) or restricted gene flow with isolation by distance was indicated (clades 3-1, 3-2, and 4-3; Table 3). The lack of a geographic association of the haplotypes in the total cladogram was probably caused by the broad variety of demographic events acting on the populations within clades 4-1 and 4-2 in a geographically restricted range and by the rarity and only limited relatedness of private haplotypes in clade 4-3.
Conclusions
The AFLP analysis of 23 populations in R. nivalis revealed a low geographic structuring of the 276 individuals investigated and a large nuclear gene pool connected by random gene flow via pollen. This agrees with the wind-pollinated and outbreeding reproductive system of this dioecious species. In contrast, PCR-RFLPs of cpDNA resulted in 24 different and geographically grouped haplotypes. The phylogeographic analyses of cpDNA in R. nivalis, including the comparison of statistical methods commonly used in phylogeographic investigations and of nested clade analysis, hitherto rarely applied in plants, were largely congruent. Both supported in situ survival of a group of common haplotypes in the Central Alps. For a second set of common haplotypes, classical phylogeographic analyses gave evidence for peripheral glacial refugia at the border of the Northern Alps (Fig. 7), whereas this conclusion was weaker supported by nested clade analysis. However, in many cases, nested clade analysis provided more detailed insights on past and ongoing populational demographic events, because it could discriminate among restricted gene flow and (continuous) range expansion (Table 3), processes that act at different spatial and temporal scales. Therefore, nested clade analysis is a valuable tool in phylogeographic research that displays its highest power when used together with other phylogeographic statistical methods. In situations with low genetic variation in cpDNA, classical phylogeographic analytical tools on nDNA will still be the methods of choice.
| FOOTNOTES |
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