| Literature DB >> 25272004 |
Eduardo Carneiro1, Olaf Hermann Hendrik Mielke1, Mirna Martins Casagrande1, Konrad Fiedler2.
Abstract
Species turnover across elevational gradients has matured into an important paradigm of community ecology. Here, we tested whether ecological and phylogenetic structure of skipper butterfly assemblages is more strongly structured according to altitude or vegetation type along three elevation gradients of moderate extent in Serra do Mar, Southern Brazil. Skippers were surveyed along three different mountain transects, and data on altitude and vegetation type of every collection site were recorded. NMDS ordination plots were used to assess community turnover and the influence of phylogenetic distance between species on apparent community patterns. Ordinations based on ecological similarity (Bray-Curtis index) were compared to those based on phylogenetic distance measures (MPD and MNTD) derived from a supertree. In the absence of a well-resolved phylogeny, various branch length transformation methods were applied together with four different null models, aiming to assess if results were confounded by low-resolution trees. Species composition as well as phylogenetic community structure of skipper butterflies were more prominently related to vegetation type instead of altitude per se. Phylogenetic distances reflected spatial community patterns less clearly than species composition, but revealed a more distinct fauna of monocot feeders associated with grassland habitats, implying that historical factors have played a fundamental role in shaping species composition across elevation gradients. Phylogenetic structure of community turned out to be a relevant additional tool which was even superior to identify faunal contrasts between forest and grassland habitats related to deep evolutionary splits. Since endemic skippers tend to occur in grassland habitats in the Serra do Mar, inclusion of phylogenetic diversity may also be important for conservation decisions.Entities:
Mesh:
Year: 2014 PMID: 25272004 PMCID: PMC4182717 DOI: 10.1371/journal.pone.0108207
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Two different sets of sample unit delimitations used to analyze skipper assemblages in the Serra do Mar (Brazil)1.
| Samples 1 (m) | Mountain | Veg. Type | Samples 2 (m) | Mountain | Veg. Type | Altitude Class |
| 1000–1100 | Anhangava | FOR | 998–1060 | Anhangava | FOR | low |
| 1100–1200 | Anhangava | FOR+ESV | 1061–1122 | Anhangava | FOR | low |
| 1200–1300 | Anhangava | ESV+GRA | 1123–1206 | Anhangava | ESV | medium |
| 1300–1400 | Anhangava | GRA | 1207–1289 | Anhangava | ESV | medium |
| 1400–1500 | Anhangava | GRA | 1290–1364 | Anhangava | GRA | medium* |
| 900–1000 | Araçatuba | FOR+ESV | 1365–1440 | Anhangava | GRA | high |
| 1000–1100 | Araçatuba | ESV | 912–938 | Araçatuba | FOR | low |
| 1100–1200 | Araçatuba | GRA | 939–1019 | Araçatuba | ESV | low |
| 1200–1300 | Araçatuba | GRA | 1020–1099 | Araçatuba | ESV | low |
| 1300–1400 | Araçatuba | GRA | 1100–1175 | Araçatuba | GRA | low |
| 1400–1500 | Araçatuba | GRA | 1176–1250 | Araçatuba | GRA | medium |
| 1500–1600 | Araçatuba | GRA | 1251–1325 | Araçatuba | GRA | medium |
| 1600–1700 | Araçatuba | GRA | 1326–1400 | Araçatuba | GRA | medium |
| 900–1000 | Caratuva | FOR | 1401–1475 | Araçatuba | GRA | high |
| 1000–1100 | Caratuva | FOR+ESV | 1476–1550 | Araçatuba | GRA | high* |
| 1100–1200 | Caratuva | ESV | 1551–1625 | Araçatuba | GRA | high |
| 1200–1300 | Caratuva | ESV | 1625–1682 | Araçatuba | GRA | high |
| 1300–1400 | Caratuva | FOR | 980–1031 | Caratuva | FOR | low |
| 1400–1500 | Caratuva | FOR+GRA | 1032–1083 | Caratuva | FOR | low |
| 1800–1900 | Caratuva | GRA | 1084–1158 | Caratuva | ESV | low |
| 1159–1233 | Caratuva | ESV | medium | |||
| 1234–1306 | Caratuva | ESV | medium | |||
| 1307–1362 | Caratuva | FOR | medium | |||
| 1363–1418 | Caratuva | FOR | medium | |||
| 1419–1488 | Caratuva | GRA | high | |||
| 1800–1860 | Caratuva | GRA | high* |
1Samples 1: delimited only by altitude; Samples 2: delimited by vegetation type and altitude. Each location is assigned to mountains, elevational belts and vegetation types. Note that the delimitation by altitude plus vegetation increases the number of sample units. Abbreviations: FOR: forest; ESV: early successional vegetation; GRA: grassland.
Figure 1NMDS ordination plots of Hesperiidae assemblages along elevational gradients in Serra do Mar, Brazil.
Ordination patterns were assessed based on Bray-Curtis similarities of species lists (A), and compared to two phylogenetic distance indexes (MPD and MNTD) using equal branch lengths (All 1) and Grafen’s Rho transformation method (charts B–E). Samples are scored according to altitude and vegetation types. Assemblages are basically ordered along the first axis from low (left) to high elevations (right). Symbols: green circles (forest), brown squares (early successional vegetation), orange triangles (grassland). Stress values indicate goodness of fit of two-dimensional representations to the underlying distance matrices.
Spearman rank correlation coefficients r (plus associated p-values) between altitude of sample sites and the site scores along the two ordination axes extracted from NMDS ordinations1.
| NMDS Axis 1 | NMDS Axis 2 | |||
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| Bray-Curtis |
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| 0.31 | 0.148 |
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| 0.07 | 0.758 |
| MPD Grafen’s Rho |
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| 0.06 | 0.792 |
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1Different sets of Hesperiidae assemblages were considered with different measures of species or phylogenetic composition, sampled along altitudinal gradients in Serra do Mar, Paraná, Brazil. ‘All 1' refers to equal branch lengths assigned to the tree topology while ‘Grafen’s Rho’ refers to Grafen’s branch length transformation method [45]. Correlations that remain significant after applying a table-wide false discovery rate approach are printed in bold face.
Pairwise Spearman rank correlation coefficients r (plus associated p-values) for the similarity matrices extracted by ecological and phylogenetic metrics1.
| Bray-Curtis | All 1 MPD | All 1 MNTD | Grafen Rho MPD | |||||
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| Grafen Rho MPD |
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1Ecological ordination was measured with Bray-Curtis similarity matrix, while four phylogeny-based distance matrices (MPD and MNTD) were calculated using two branch-length options each. ‘All 1’ refers to equal branch lengths assigned to the tree topology while ‘Grafen’s Rho’ refers to Grafen’s Rho branch length transformation method [45]. Correlations that remain significant after applying a table-wide false discovery rate approach are printed in bold face.
Spearman matrix rank correlation coefficients r (999 permutations) between phylogenetic distance matrices MPD (mean pairwise distance) and MNTD (mean nearest neighbor distance and four types of null models: 0–3 [49], [50] 1.
| Model 0 | Model 1 | Model 2 | Model 3 | |||||
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| All 1 |
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| 0.05 | 0.725 | 0.02 | 0.580 | 0.22 | 0.030 |
| Grafen Rho | 0.06 | 0.239 | 0.05 | 0.303 | 0.05 | 0.300 | 0.04 | 0.648 |
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| 0.00 | 0.524 | 0.06 | 0.782 | −0.23 | 0.996 |
| Grafen Rho | 0.02 | 0.376 | 0.05 | 0.248 | −0.02 | 0.671 | −0.09 | 0.935 |
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| All 1 |
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| 0.11 | 0.209 | −0.08 | 0.753 |
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| Grafen Rho | 0.18 | 0.081 | −0.32 | 0.973 | −0.05 | 0.658 | −0.07 | 0.665 |
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| All 1 |
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| 0.18 | 0.097 |
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| Grafen Rho | 0.19 | 0.091 | 0.18 | 0.092 | 0.14 | 0.153 | 0.17 | 0.097 |
1Two different branch length transformation methods were applied with the mean of 999 randomly generated matrices, according to four null models assumptions (see Methods section). ‘All 1’: equal branch lengths assigned to the tree topology; ‘Grafen’s Rho’: Grafen’s branch length transformation method [45]. Significant correlations here indicate that observed sample matrices are not substantially different from random expectations. Null model tests were applied to the three taxa Hesperiidae, Hesperiinae and Pyrginae. Correlations that remain significant after applying a table-wide false discovery rate approach are printed in bold face.
Figure 2NMDS ordination plots of Hesperiinae (left panels, with monocot-feeding larvae) and Pyrginae (right panels, with larvae feeding on various dicot families) assemblages along elevational gradients in Serra do Mar, Paraná, Brazil.
Ordinations are based on ecological (Bray-Curtis: A, B) and phylogenetic (MPD) similarity indexes. Two branch length transformations were applied to obtain MPD: ‘All 1’ (all branches set to unity: C, D) and Grafen’s Rho model (E, F). Samples are partitioned according to altitude and vegetation types. Symbols: green circles (forest), brown squares (early successional vegetation), orange triangles (grassland). Stress values indicate goodness of fit of two-dimensional representations to the underlying distance matrices.
Two-way ANOSIM results (R statistics and associated p-values), evaluating the effects of vegetation type and altitude on ecological similarities (Bray-Curtis) and phylogenetic distances (MPD) of skipper assemblages1.
| Vegetation | Altitude | |||
| R2 | p | R2 | p | |
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| Bray-Curtis |
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| All1 | 0.19 | 0.13 | 0.13 | 0.81 |
| Grafen Rho |
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| 0.01 | 0.5 |
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| Bray-Curtis |
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| 0.05 | 0.328 |
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| 0.13 | 0.18 |
| Grafen Rho |
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| 0.08 | 0.279 |
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| Bray-Curtis |
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| 0.76 | 0.03 |
| All1 |
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| 0.39 | 0.852 |
| Grafen Rho | 0.06 | 0.507 | 0.40 | 0.856 |
1Analyses were performed at three different taxonomic levels (entire family Hesperiidae, and two major subfamilies), and for two different branch length transformation methods: ‘All 1’: equal branch lengths assigned to the tree topology; ‘Grafen’s Rho’: Grafen’s branch length transformation method [45]. Results printed in bold remained significant after applying a false discovery rate approach.