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Requirements and limits of anatomy-based predictions of locomotion in terrestrial arthropods with emphasis on arachnids

Published online by Cambridge University Press:  09 May 2016

Tom Weihmann
Affiliation:
Department of Zoology, University of Cambridge, Downing Street, CB2 3EJ, United Kingdom 〈tom.weihmann@uni-koeln.de〉; 〈hhg24@cam.ac.uk〉
Hanns Hagen Goetzke
Affiliation:
Department of Zoology, University of Cambridge, Downing Street, CB2 3EJ, United Kingdom 〈tom.weihmann@uni-koeln.de〉; 〈hhg24@cam.ac.uk〉
Michael Günther
Affiliation:
Institute of Sport and Motion Science, University of Stuttgart, Allmandring 28, 70569 Stuttgart, Germany 〈s7gumi@uni-jena.de〉

Abstract

Modern computer-aided techniques foster the availability and quality of 3D visualization and reconstruction of extinct and extant species. Moreover, animated sequences of locomotion and other movements find their way into motion pictures and documentary films, but also gain attraction in science. While movement analysis is well advanced in vertebrates, particularly in mammals and birds, analyses in arthropods, with their much higher variability regarding general anatomy and size, are still in their infancies and restricted to a few laboratory species. These restrictions and deficient understanding of terrestrial arthropod locomotion in general impedes sensible reconstruction of movements in those species that are not directly observable (e.g., extinct and cryptic species). Since shortcomings like over-simplified approaches to simulate arthropod locomotion became obvious recently, in this review we provide insight into physical, morphological, physiological, behavioral, and ecological constraints, which are essential for sensible reconstructions of terrestrial arthropod locomotion. Such concerted consideration along with sensible evaluations of stability and efficiency requirements can pave the way to realistic assessment of leg coordination and body dynamics.

Information

Type
Articles
Copyright
Copyright © 2016, The Paleontological Society 
Figure 0

Figure 1Approximate positions of the animals’ centers of mass (COM) projected into the (supposed) supporting polygons of the legs in contact with the ground. The depicted polygons are only valid if the animals coordinate their legs in alternating sets. Red polygons show the touch-down positions of the set of legs made up by the legs L1, R2, L3, and R4 (counted from anterior to posterior, L and R indicate left and right, respectively). Blue polygons represent the take-off positions of the alternating set of legs (R1, L2, R3, L4). The insects depicted in 8 and 11 lack L4 and R4. Palpigrades use their palps instead of the 1st pair of legs for locomotion. (1) Trigonotarbid after Garwood and Dunlop (2014); (2) Palpigrade; (3) Teneriffiid mite after Wu et al. (2010); (4) Trombidid mite (own observations); (5) Gamasid mite (own observations); (6) Pseudoscorpion; (7) Cyphophthalmid harvestman; (8) The ant Formica polyctena after Reinhardt et al. (2009); (9) The vagrant spider Ancylometes concolor after Weihmann (2007); (10) The scorpion Buthus australis after Manton (1952); (11) The cockroach Blaberus discoidalis from Dickinson et al. (2000). Scale bar is about: 1 mm in (1–5); 13 mm in (9, 10); 2 mm in (6, 7); 5 mm in (8); and 10 mm in (11). COM positions in 2–7 were estimated from the centroid of the contours shown, i.e. similar to the method Garwood and Dunlop (2014) used for trigonotarbids (1). Leg positions at touch-down and take-off in 2, 3, 6, and 7 were estimated from gross anatomy. According to Garwood and Dunlop (2014), trigonotarbids differ from all other species in having a short relative stride length, which results in anterior take-off positions of the legs. Their COM does not cross the center of the polygons and therefore the maximum stability margin of the polygons (Ting et al., 1994) is not exploited. Color figure available online.

Figure 1

Figure 2Synthetic stepping patterns of an octopedal arthropod and resulting ground-force interferences. (1) Contact (bars) and swing phases of the left legs (L1–L4, counted from anterior to posterior) and right legs (R1–R4) over 4 cycles of the 4th left leg (L4). The duty factor is set to 0.55, the contralateral phase shift of the 4th legs to 0.5 and the ipsilateral phase shift between the adjacent legs to 0.5 (i.e., two sets of legs [L1, R2, L3, R4 and R1, L2, R3, L4] alternate with each other). (2) Stepping pattern with the same duty factor (0.55) and contralateral phase shift (0.5), but a different ipsilateral phase shift of 0.37 (i.e., the coordination of ipsilateral legs follows a metachronal wave pattern). In this eight-legged arthropod, ipsilateral phase shifts of 0.37 result in minimum force amplitudes (see Fig. 2.4). Red bars indicate a temporally distributed contact of the set of legs consisting of L1, R2, L3 and R4. (3) Sum of legs in contact with the ground (gray: alternating tetrapod pattern according to 2.1; black: metachronal wave pattern according to 2.2). (4) Fluctuations of vertical ground-reaction forces assuming that each leg applies a force of half sine wave shape (Blickhan, 1989; Full et al., 1991) and the mean of the applied forces is equal to the body weight (gray: according to 2.1; black: according to 2.2). Note the much higher fluctuations of ground-reaction forces with strictly alternating sets of legs. Color figure available online.

Figure 2

Figure 3Exemplary gait patterns of two mite species; contact (bars) and swing phases of the left legs (L1–L4, counted from anterior to posterior) and right legs (R1–R4) over 4 cycles of the 4th left leg (L4). (1) A gamasid mite (inset) running at 8.1 mm·s–1 with duty factors of about 0.72 and ipsilateral phase shifts between adjacent legs of about 0.49; (2) a trombidid mite (inset) running at about 34 mm·s–1 with duty factors of about 0.57 and ipsilateral phase shifts of about 0.53; (3) a trombidid mite running at about 42 mm·s–1 with duty factors of about 0.54 and ipsilateral phase shifts of about 0.59. Red bars indicate a temporally distributed contact of the set of legs consisting of L1, R2, L3 and R4 (inset in 3.2). Color figure available online.