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Constructional morphology of the shell/ligament system in opisthogyrate rostrate bivalves

Published online by Cambridge University Press:  16 January 2017

J. Echevarría
Affiliation:
CONICET – Museo de La Plata, Paseo del Bosque s/n, (1900) La Plata, Buenos Aires province, Argentina. Email: javierechevarria@fcnym.unlp.edu.ar
S. E. Damborenea
Affiliation:
CONICET – Museo de La Plata, Paseo del Bosque s/n, (1900) La Plata, Buenos Aires province, Argentina. Email: javierechevarria@fcnym.unlp.edu.ar
M. O. Manceñido
Affiliation:
CONICET – Museo de La Plata, Paseo del Bosque s/n, (1900) La Plata, Buenos Aires province, Argentina. Email: javierechevarria@fcnym.unlp.edu.ar
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Abstract

The bivalve ligament provides the thrust for shell opening, acting as the resistance in a lever system against which adductor muscle effort is applied. Usually, its outer lamellar layer is subjected to tensile stress, while the inner fibrous layer is compressed, with the pivotal axis located between them. However, opisthogyrate rostrate bivalves display a concave dorsal margin, and both the umbo and the postero-dorsal angle of the shell project dorsally to the ligament, which then fails to act as pivotal axis. Three opisthogyrate rostrate genera of unrelated lineages show somewhat different solutions to this morpho-functional challenge. In Cuspidaria (Anomalodesmata), the ligament is internal, subjected only to compression and ventral to the pivotal axis, a thickened periostracum develops, forcing the dorsal margins of the valves to act as pivotal axis, and the posterior parts of the shell's dorsal margins gape dorsally. In Nuculana (Palaeotaxodonta), the inner layer of the ligament is internal, the outer layer is external but reduced, and some species develop a dorsal ridge parallel to the commissural plane, on a level with the rostrum and acting as pivotal axis. In Pterotrigonia (Palaeoheterodonta) and other rostrate trigoniides, the ligament is external opisthodetic, but is allometrically reduced. Trigoniides may also develop a dorsal ridge.

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Articles
Copyright
Copyright © The Royal Society of Edinburgh 2017 
Figure 0

Figure 1 Bivalve shell as a lever system. (A–B) schematic drawings of class 1 (A) and class 2 (B) levers. Abbreviations: f = fulcrum; R = resistance; E = effort. (C–D) diagrams showing working of ligaments in prosogyrate (C) and opisthogyrate (D) shells. Grey line (on the left) and small grey circle (on the right) show the position of the pivotal axis; grey arrows indicate the direction of action of the resistance of both ligamental layers: lamellar (upper arrows, acting by tensile stress) and fibrous (lower arrows, acting by compression); black arrows indicate the direction of action of the effort, provided by the adductor muscles. Note in (D) that the resistance provided by the lamellar layer, being ventral to the pivotal axis (as is the effort) would prevent the valves from opening. Modified and extended from Yonge & Thompson (1976).

Figure 1

Figure 2 Part of the analysed material for extant species of nuculanids and cuspidariids. (A–B) MLP-Ma 9120, internal view of Nuculana sp.: (A) left valve; (B) right valve. (C) MLP-Ma 12389, right lateral view of N. inaequisculpta. (D) MLP-Ma 7381, dorsal view of Cuspidaria sp. (E) MLP-Ma 7382, internal view of left valve of C. tenella. Abbreviations: ch. = chondrophore; d. r. = dorsal ridge; div. m. = divergent margins; res. = resilifer. Scale bars = 1cm.

Figure 2

Figure 3 Part of the analysed material of trigoniides. (A–B) Myophorella garatei, from the Valanginian–lower Hauterivian of Argentina: (A) MCF-PIPH 428, left lateral view; (B) MCF-PIPH 427, dorsal view. (C–D) Pterotrigonia coheni, from the Tithonian–Valanginian of Argentina: (C) MCF-PIPH 389, right lateral view; (D) MCF-PIPH 385, dorsal view. (E–F) USNM 465397, Neotrigonia margaritacea (Lamarck, 1804), from Australia: (E) left lateral view; (F) dorsal view. (G–H) MCF-PIPH 410, Steinmanella caicayensis, from the Valanginian of Argentina: (G) right lateral view; (H) dorsal view. Abbreviations: d. r. = dorsal ridge; lig. = ligament/nymph. Scale bars = 1 cm.

Figure 3

Figure 4 Dispersion plots showing the length of ligament (y-axis) against height of shell (x-axis) for the analysed species of trigoniides: (A) Pterotrigonia species; (B) Scabrotrigonia species; (C) Myophorella species; (D) orthogyrate species. Plots of the other species are shown in all graphs as small grey symbols for easier comparison.

Figure 4

Table 1 Results of the allometry analyses of ligament length (y-variable) vs. shell height (x-variable) for the trigoniide species considered. Asterisks indicate values significantly departing from isometry; values lower than one indicate negative allometric trend (i.e., relative ligament length reduction). Abbreviations: al.coef. = allometric coefficient; p(al.coef.=1) = probability of the allometric coefficient being one; N = number of specimens.

Figure 5

Figure 5 Sketch of Pterotrigonia showing the relationship between the pivotal axis of the shell (grey line) and reconstructed ligaments of different lengths (short ligament in black against long ligament in grey).

Figure 6

Figure 6 Diagrams showing growth components of bivalve shells. (A–B) growth on orthogyrate shells (modified from Wilbur & Owen 1964): (A) lateral view; (B) transverse section of one valve. (C) growth on an opisthogyrate shell exemplified on a right valve of Pterotrigonia. Abbreviations: N = transverse component, R = radial component, R.G. = resultant growth, T = tangential component.