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Craniodental functional evolution in sauropodomorph dinosaurs

Published online by Cambridge University Press:  22 May 2017

David J. Button
Affiliation:
School of Earth Sciences, University of Bristol, Life Sciences Building, 24 Tyndall Avenue, Bristol, BS8 1TQ, U.K.; Department of Earth Sciences, The Natural History Museum, London, SW7 5DB, U.K. E-mail: david.button44@gmail.com.
Paul M. Barrett
Affiliation:
Department of Earth Sciences, The Natural History Museum, London, SW7 5DB, U.K. E-mail: p.barrett@nhm.ac.uk
Emily J. Rayfield
Affiliation:
School of Earth Sciences, University of Bristol, Life Sciences Building, 24 Tyndall Avenue, Bristol, BS8 1TQ, U.K. E-mail: e.rayfield@bristol.ac.uk

Abstract

Sauropodomorpha included the largest known terrestrial vertebrates and was the first dinosaur clade to achieve a global distribution. This success is associated with their early adoption of herbivory, and sauropod gigantism has been hypothesized to be a specialization for bulk feeding and obligate high-fiber herbivory. Here, we apply a combination of biomechanical character analysis and comparative phylogenetic methods with the aim of quantifying the evolutionary mechanics of the sauropodomorph feeding apparatus. We test for the role of convergence to common feeding function and divergence toward functional optima across sauropodomorph evolution, quantify the rate of evolution for functional characters, and test for coincident evolutionary rate shifts in craniodental functional characters and body mass. Results identify a functional shift toward increased cranial robustness, increased bite force, and the onset of static occlusion at the base of the Sauropoda, consistent with a shift toward bulk feeding. Trends toward similarity in functional characters are observed in Diplodocoidea and Titanosauriformes. However, diplodocids and titanosaurs retain significant craniodental functional differences, and evidence for convergent adoption of a common “adaptive zone” between them is weak. Modeling of craniodental character and body-mass evolution demonstrates that these functional shifts were not correlated with evolutionary rate shifts. Instead, a significant correlation between body mass and characters related to bite force and cranial robustness suggests a correlated-progression evolutionary mode, with positive-feedback loops between body mass and dietary specializations fueling sauropod gigantism.

Information

Type
Articles
Creative Commons
Creative Common License - CCCreative Common License - BY
This is an Open Access article, distributed under the terms of the Creative Commons Attribution licence (http://creativecommons.org/licenses/by/4.0/), which permits nrestricted re-use, distribution, and reproduction in any medium, provided the original work is properly cited.
Copyright
Copyright © 2017 The Paleontological Society. All rights reserved
Figure 0

Figure 1 Simplified phylogeny of Sauropodomorpha, redrawn after Benson et al. (2014). Clades are numbered as follows: 1. Plateosauria; 2. Sauropodiformes; 3. Sauropoda; 4. Eusauropoda; 5. Neosauropoda; 6. Diplodocoidea; 7. Macronaria; 8. Titanosauriformes; 9. Titanosaura; 10. Lithostrotia.

Figure 1

Table 1 The taxa included in this study. The percentage of the biomechanical characters used in this study that could be measured for each taxon is indicated.

Figure 2

Figure 2 A, Biomechanical morphospace plot of PC1 and PC2. Convex hulls illustrate the distribution of the three main functional grades: “prosauropod” (right), “broad-crowned” sauropods (top), and “narrow-crowned” sauropods (left). Taxa are plotted into the following grades: “basalmost Sauropodomorpha,” “basal plateosaurians,” “basal Sauropodiformes,” “basal Sauropoda”; and clades: Rebbachisauridae, Dicraeosauridae, Diplodocidae, Brachiosauridae, Euhelopodidae, and Titanosauria. Positions of exemplar taxa are labeled; skull illustrations accompany taxa listed in bold. Skulls are redrawn after the following sources: Eoraptor (Sereno et al. 2013); Plateosaurus (Button et al. 2016); Riojasaurus (Bonaparte and Pumares 1995); Shunosaurus (Chatterjee and Zheng 2002); Camarasaurus (Button et al. 2014); Brachiosaurus (Carpenter and Tidwell 1998); Rapetosaurus (Curry Rogers and Forster 2004); Nigersaurus (Sereno et al. 2007); and Kaatedocus (Tschopp and Mateus 2013). B, Phylogenetic biomechanical morphospace plot, featuring the supertree topology used herein projected onto the first two PC axes to illustrate functional trends. Strong shifts are observed between basalmost sauropodomorphs and plateosaurians; within non-sauropodiform sauropodomorphs, toward the base of Sauropoda; and in both Diplodocoidea and Titanosauriformes.

Figure 3

Table 2 Summary statistics of the first 31 PC axis scores.

Figure 4

Table 3 Results of npMANOVA testing of multivariate biomechanical morphospace separation of the sauropodomorph functional grades, using scores on the first 31 PC axes. Bonferroni-corrected p-values for each pairwise comparison are given; significant results (<0.05) are highlighted in bold.

Figure 5

Table 4 Results of npMANOVA testing of multivariate biomechanical morphospace separation of the sauropodomorph grades and higher-level clades, using scores on the first 31 PC axes. Bonferroni-corrected p-values for each pairwise comparison are given; significant results (<0.05) are highlighted in bold.

Figure 6

Table 5 npMANOVA results of separation on the first 31 PC axes, with subdivision of the Diplodocoidea into separate clades. Bonferroni-corrected p-values for each pairwise comparison are given; significant results (<0.05) are highlighted in bold.

Figure 7

Table 6 Results of npMANOVA test of significance of separation of multivariate biomechanical morphospace occupation through time. LT, Late Triassic; EJ, Early Jurassic; MJ, Middle Jurassic; LJ, Late Jurassic; EK, Early Cretaceous; LK, Late Cretaceous. Where uncertainty in dating led to taxon ranges crossing two time bins, two sets of pairwise comparisons were performed. For the first, these taxa were only included in the lower bin: Bonferroni-corrected p-values for these comparisons are given above in each cell. The second set of comparisons only included these taxa in the upper of the two time bins: results for these are given below, italicized and marked by an asterisk (*). Significant results are highlighted in bold.

Figure 8

Figure 3 Product of variances results for craniodental functional disparity, calculated from scores on the first 29 PC axes. Bars refer to 95% confidence intervals as calculated from bootstrapping with 1000 replicates. A, Comparison of total craniodental disparity of “prosauropod” and sauropod taxa. B, Comparison of total craniodental disparity exhibited by taxa of the “prosauropod,” “broad-crowned” sauropod, and “narrow-crowned” sauropod functional grades. Brachiosaurids were omitted from this analysis. C, Total sauropodomorph craniodental functional disparity through time. Results for other disparity metrics are given in Supplementary Section S4.

Figure 9

Figure 4 A, Partial craniodental functional disparity plotted through time for the following groups: “Prosauropoda” (non-sauropod sauropodomorphs), “broad-crowned” sauropods (non-neosauropods, Camarasaurus, and Euhelopus), rebbachisaurids, dicraeosaurids, diplodocids, brachiosaurids, and titanosaurs. Timescale given at the bottom. B, Scatter plot of body mass data used for this analysis through time. Body mass data were taken mostly from Benson et al. (2014), with some additions (see Supplementary Data), and plotted using the ‘Strap’ package (Bell and Lloyd 2015) in R. Points were plotted in the following groupings: “Prosauropoda: (non-sauropod sauropodomorphs), “Basal Sauropoda” (non-neosauropod sauropods), Diplodocoidea, and Macronaria.

Figure 10

Table 7 Summary statistics of Brownian motion (BM), Ornstein-Uhlenbeck (OU), early-burst (EB), Lambda, and Delta models fitted to scores on PC axes 1 and 2, which were treated as continuous characters, across 1000 trees. The metric reported in each case refers to: BM, Brownian variance; OU, α; Lambda, λ; Delta, δ; EB, the rate parameter, r. ΔAICc values refer to the mean difference between AICc scores for each model and the null Brownian motion model (so that a positive ΔAICc value refers to a more negative AICc score than that for Brownian motion) across the 1000 trees.

Figure 11

Table 8 Summary of the rate-shift analyses calculated across 1000 dated trees. The mean maximum likelihood (ML) rate-shift estimation across all results is given, as is the percentage of trees in which a significant rate-shift signal (exceeding the simulated AICc threshold vs. a null single-shift model) is observed.

Figure 12

Figure 5 Supertree topology with the position of shifts observed in >20% of trees indicated. Nodes associated with a shift are numbered, with branches in each regime colored. Numbers in boxes refer to the proportion of trees in which a shift at that point is observed. Numbered regime shifts are: 1. Riojasaurus; 2. Sauropodiformes; 3. Yunnanosaurus; 4. [Aardonyx+Sauropoda]; 5. Sauropoda; 6. [Atlasaurus+Neosauropoda]; 7. Diplodocoidea; 8. Diplodocidae; 9. Kaatedocus; 10. Macronaria; 11. Camarasaurus; 12. Titanosauria. For full results of SURFACE analysis, see Supplementary Data.

Figure 13

Figure 6 Best-performing tree under SURFACE analysis (ΔOU AICc=248.24). Evolutionary regimes are numbered; convergence to a common regime (here seen between Yunnanosaurus and Diplodocidae) indicated by reuse of the same number. Regime shifts are located at: 1. Sauropodomorpha; 2. Riojasaurus; 3. Yunnanosaurus; 4. Diplodocoidea [Aardonyx + Sauropoda]; 5. Sauropoda; 6. [Atlasaurus+Neosauropoda]; 7. Macronaria; 8. Titanosauria.

Figure 14

Figure 7 SURFACE results plotted onto PC1 and PC2. Large ovals refer to the positions of local optima in phylogenetic biomechanical morphospace. Regime 2 only contains the taxon Riojasaurus; hence it also represents a local optimum. Evolutionary regimes are numbered as in Fig. 6, with taxa colored according to regime.

Figure 15

Table 9 Summary statistics of SURFACE modeling across 100 dated trees. ΔBM AICc, improvement in AICc scores relative to a null Brownian motion “starting model”; ΔOU AICc, improvement relative to a single α OU process; total shifts, total number of shifts, with convergent shifts toward the same local optimum counted separately; conv. shifts, number of separate local optima resolved. The discrepancy between total shifts and conv. shifts is a measure of convergence; e.g., here three of the 11 identified shifts are convergent with respect to another regime, so only eight separate local optima are resolved. See Supplementary Material and online Supporting Data for the full results.