First published online May 24, 2004
Journal of Experimental Biology 207, 2339-2349 (2004)
Published by The Company of Biologists 2004
doi: 10.1242/jeb.01015
Escape manoeuvres in the spiny dogfish (Squalus acanthias)
Paolo Domenici1,*,
Emily M. Standen2 and
Robert P. Levine3
1 CNR-IAMC, c/o International Marine Centre, Loc. Sa Mardini, 09072
Torregrande, Oristano, Italy
2 Department of Forestry, University of British Columbia, Vancouver, British
Columbia, Canada
3 Organismic and Evolutionary Biology Program and Biology Department,
University of Massachusetts, 611 North Pleasant Street, Amherst, MA
01003-9297, USA

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Fig. 1. Silhouettes of dogfish fast-starts. The first 280 ms of a fast response
(left panels) and a slow response (right panels) are shown. Numbers indicate
time in ms after the onset of the response. Note the faster rate of bending in
the fish on the left panels when compared with the right panels, i.e. the
fish's shape in the fast response after 120 ms is similar to the fish's shape
after 200 ms in the slow response.
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Fig. 2. Midline and centre of mass (red circles) of the fish at 40 ms intervals
from the onset of the response. Head is indicated by the arrow. A and B
correspond to the fast and slow responses, respectively, shown in
Fig. 1. C and D show large
turns achieved by fast and slow responses, respectively. Note the longer time
taken by fish in B and D in order to achieve a similar stage 1 angle as A and
C, respectively.
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Fig. 3. The relationship between stage 1 angle and stage 1 duration in fast
responses (open triangles), slow responses (filled diamonds) and routine turns
(open circles). (A) Y=0.40+10.8X, P<0.001,
r2=0.91, N=7; (B) Y=0.17+17.4X,
P<0.001, r2=0.92, N=8. (C)
Y=0.15-34X, P<0.05, r2=0.90,
N=4.
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Fig. 4. Frequency distribution of maximum head turning rates during stage 1 (A) and
stage 2 (B). Stage 1 distribution shows a bimodal pattern, where slow (open
bars) and fast (filled bars) responses are present, in line with
Fig. 1. The distribution of
stage 2 maximum head turning rate shows that slow (open bars) and fast (filled
bars) responses overlap.
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Fig. 5. (A) The relationship between mean S1 head turning rate and centre of mass
(CM) turning rate (open squares, slow responses; filled triangles, fast
responses). (B) The relationship between turning rates and stage 1 duration
(filled diamonds, CM turning rate in fast responses; filled squares, CM
turning rate in slow responses; open diamonds, mean S1 head turning rate in
fast responses; open squares, mean S1 head turning rate in slow responses).
The dotted line represents the regression between CM turning rate in slow
responses and stage 1 duration (Y=1.63+1044X;
r2=0.61; P<0.05; N=8). The continuous
line represents the regression between mean S1 head turning rate in slow
responses and stage 1 duration (Y=-0.36+342X;
r2=0.64; P<0.05; N=8). (C) The
relationship between speed (UT) and turning rates (filled
diamonds, CM turning rate in fast responses; filled squares, CM turning rate
in slow responses; open diamonds, mean S1 head turning rate in fast responses;
open squares, mean S1 head turning rate in slow responses).
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Fig. 6. Examples of performance in fast (A) and slow (B) responses. Head turning
rates (continuous lines) and speeds (dotted lines) are shown. Time `0'
indicates the beginning of the escape response. In both responses, stage 1 and
stage 2 end when the turning rates cross zero, at approx. 0.12 s and 0.25 s,
respectively.
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Fig. 7. Frequency distributions of distance-derived performance in slow (open bars)
and fast (filled bars) responses. (A) Cumulative distance
(dT); (B) maximum speed (UT); (C)
maximum acceleration (AT). While fast responses show
significantly higher performance in all these variables
(Table 3), the values for slow
and fast responses overlap in the distributions.
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© The Company of Biologists Ltd 2004