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First published online October 19, 2007
Journal of Experimental Biology 210, 3780-3788 (2007)
Published by The Company of Biologists 2007
doi: 10.1242/jeb.006288
Modulation of flight muscle power output in budgerigars Melopsittacus undulatus and zebra finches Taeniopygia guttata: in vitro muscle performance

Institute of Integrative and Comparative Biology, University of Leeds, Leeds LS2 9JT, UK
Author for correspondence (e-mail:
g.n.askew{at}leeds.ac.uk)
Accepted 17 July 2007
| Summary |
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Key words: power, modulation, flight
| Introduction |
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Power modulation can occur at the muscle level, by the manipulation of
fascicle strain trajectory and motor unit recruitment
(Tobalske et al., 2005
;
Ellerby and Askew, 2007
), and
behaviourally by intermittent flight
(Rayner, 1985
;
Rayner et al., 2001
). In the
avian pectoralis muscle the highest levels of motor unit recruitment, fascicle
strain and wingbeat frequency typically occur at the upper and lower extremes
of the speed range (Tobalske and Dial,
1994
; Hedrick et al.,
2003
; Tobalske et al.,
2005
; Ellerby and Askew,
2007
). Respectively, these changes indicate increases in force
production, the work done per wingbeat and work rate. Changes of this type are
expected in order to conform to the U-shaped power–speed
relationship.
Changes in muscle function occur in concert with intermittent flight, where
bouts of flapping are interspersed with non-flapping phases. The simplest
explanation for intermittent flight is as a means of power modulation, simply
`switching off' the power source periodically to control average power output.
This would be consistent with the fixed gear hypothesis, where muscle function
is constrained to optimise power production
(Rayner, 1985
;
Rayner et al., 2001
).
While indicative of changes in power output, strain and activation data
alone are insufficient for determining any resulting changes in mechanical
power output. The complexity of the interaction between the basic
physiological properties of a given muscle, and its response to changing
activation and length change patterns in terms of force and power output,
defies a modelling approach (Curtin et
al., 1998
; Askew and Marsh,
1998
). Accurate power measurements require direct simultaneous
measurements of muscle force production and fascicle length. The absence of a
free tendon makes in situ pectoral muscle force measurements
impracticable. As a consequence the mechanical power requirements of flight
have primarily been estimated from three indirect sources of information:
metabolic power inputs (Tucker,
1973
; Ward et al.,
2001
), bone strain as an index of muscle force
(Biewener et al., 1992
;
Tobalske et al., 2003
) and
aerodynamic theory (Rayner,
1979
; Pennycuick,
1975
), rather than by measurement of mechanical performance at the
muscle level.
In the absence of direct measurements for the power output of avian flight
muscles, the relative importance of changes in muscle function and
intermittent flight as power modulation strategies remains unclear. In the
companion paper (Ellerby and Askew,
2007
) we quantified pectoralis muscle activity, strain trajectory
and intermittent flight strategies in zebra finches Taeniopygia
guttata and budgerigars Melopsittacus undulatus across a range
of flight speeds. In the present study we applied these in vivo
strain and activity data to pectoralis muscle fascicles in vitro, and
measured their mechanical power output using the work loop technique
(Josephson, 1985a
). We
hypothesised, based on the measured range of powers available from the
pectoralis muscles in these species (Askew
and Ellerby, 2007
), that modulation of muscle activity and
fascicle strain trajectory were the primary means of power modulation in these
species, and that intermittent flight was of secondary importance as a power
modulation strategy. In vitro measurements allow the effects of
strain trajectory on power to be assessed separately from the effects of
muscle recruitment intensity and intermittent flight. This approach will
therefore reveal, for the first time, the relative importance of muscle level
power modulation and intermittent flight as power control mechanisms.
| Materials and methods |
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In vitro muscle power measurements
We used the work-loop technique
(Josephson, 1985a
) to measure
the power output of fascicles from the pectoralis muscles of both species
in vitro. The techniques used were the same in each case. Bundles of
muscle fascicles were dissected out from a pectoralis muscle under
non-recovery isoflurane anaesthesia. The pectoralis was exposed by a skin
incision. A 6-0 silk suture was tied through the intramuscular tendon of the
pectoralis approximately 1 cm from the insertion of the tendon on the humerus.
This formed a distal attachment point for the fascicles. Two parallel scalpel
incisions were made, running from the intramuscular tendon proximal to the
suture to the sternum. The anterior incision started approximately 2 mm from
the suture and reached the ventral margin of the pectoralis at approximately
the mid point of the sternal keel. Throughout the dissection the fascicles
were irrigated with chilled, oxygenated Krebs–Henseleit Ringer's
solution at 5°C [composition in mmol l–1: NaCl, 118.5;
NaHCO3, 25.0; KCl, 4.8; MgSO4, 1.2;
KH2PO4, 1.2; CaCl2, 1.4; glucose, 11.0; pH
7.4 when saturated with 95% O2, 5% CO2
(Krebs and Henseleit, 1932
)].
Care was taken to follow the margins of fascicles that were visible on the
muscle surface. For each incision the blade was held at approximately a
30° angle to the muscle surface with the point of the blade under the
fascicle bundle being freed from the main body of muscle. This freed a
fascicle bundle with a triangular cross section approximately 3 mm wide and 2
mm thick at the apex of the triangle. The intramuscular tendon was cut
proximal and distal to the suture and a section of sternum on which the
fascicles originated excised by a series of scissor cuts. Finally, the bundle
of fascicles was lifted clear from the pectoralis muscle and placed in a dish
of chilled, oxygenated Ringer's solution at 5°C.
For connection to the muscle lever the silk suture attached to the intramuscular tendon was tied to a connector constructed from 00 insect pins and links from a silver chain (mass 45 mg). The fascicles were suspended vertically in a PerspexTM tissue chamber perfused with Krebs–Henseleit solution saturated by bubbling with 95% O2, 5% CO2. The Ringer's solution was initially chilled to 5°C and allowed to warm to 40°C (the in vivo temperature of the pectoralis muscle during flight; D.J.E. and G.N.A., unpublished measurements) over approximately a 15 min period. The proximal end of the fascicle bundle was secured to the base of the muscle chamber using stainless steel spring clips to clamp the sternum on either side of the fascicle bundle. The lightweight connector linked the distal end of the fascicles to the muscle lever (model 300B, Aurora Scientific, Aurora, ON, Canada). The motor head of the muscle lever was attached to an adjustable mount, which allowed the starting length of fascicles to be changed. A series of isometric twitch contractions were used to set the operating length of the muscle for work loop measurements. The fascicles were activated by applying a supramaximal voltage via parallel, platinum electrodes, placed on opposite sides of the fascicles, and that ran the full length of the muscle preparation (stimulus pulse width 0.2 ms). The length for maximum isometric twitch force was determined. We then reduced fascicle length by approximately 7% so that when operating cyclically the muscle produced maximum force at the peak of the length cycle. This maximised power output by the muscle and approximated the in situ length of the fascicles measured before dissection with digital callipers.
The cyclical operating conditions imposed on the muscle fascicles
replicated the in vivo strain trajectories and activity patterns
measured during wind tunnel flight by sonomicrometry and electromyography
(Ellerby and Askew, 2007
).
Length and activation were controlled using a virtual instrument designed in
Testpoint (Version 3.4). This output a strain waveform appropriate to each
simulated flight speed and triggered stimulation of the muscle by a stimulator
(model S47, Grass-Telefactor, West Warwick RI, USA). The output of the
stimulator was amplified via a Stimulus Isolation Unit (UISO model
236, Hugo Sachs Elektronik, March-Hugstetten, Germany), which provided a
maximum stimulation current of 1 A. Stimuli were delivered at the fusion
frequency of the muscle frequency (typically 275 Hz for zebra finch pectoralis
and 200 Hz for budgerigar pectoralis). The resulting muscle force and length
of the muscle were simultaneously recorded at 1000x cycle frequency on a
personal computer via an A/D board (DAS1802AO, Keithley Instruments,
Theale, UK). A composite strain waveform for each simulated flight speed was
derived by Fourier smoothing in vivo strain trajectories and
averaging the Fourier coefficients (Table
1). The strain, cycle frequencies and relative timings and
durations of stimulation are given in Table
2. We used the 0 ms–1 and 4 ms–1
simulations as controls to monitor any decline in the performance of the zebra
finch and budgerigar fascicles, respectively. Any decline in net power was
corrected for by assuming a linear decrease in performance between consecutive
controls. The positive power output during shortening (equivalent to the wing
downstroke) was calculated from the force and strain trajectory data. Power
output declined by 1–5% after each set of contractions. Any work-loop
data that exhibited a greater than 30% decline in power output relative to the
initial control were excluded from the final data set.
|
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After completion of the power measurements the force–velocity
characteristics of the fascicles were measured using a series of after-loaded
isotonic tetanic contractions. The length of the fascicles was set to 10%
above the starting length for the work-loop contractions so that when the
muscle shortened it did so through the plateau of the force–length
relationship. The fascicles were tetanically stimulated, and force allowed to
rise to a pre-determined level, which was then maintained by fascicle
shortening. The resulting length trace, recorded at 5 kHz, was differentiated
to obtain shortening velocity. This was expressed relative to the muscle
length at which velocity was measured. This procedure was carried out at
relative forces from approximately 0.95–0.05 of the peak isometric
tetanic stress (P0). Isometric tetani were used as
controls to monitor any decline in muscle performance. The decline was assumed
to be linear between controls. Shortening velocity was plotted against
corrected relative force. The data were fitted with an exponential-linear
equation (Marsh and Bennett,
1986a
), and maximal shortening velocity (Vmax)
was estimated by extrapolation to zero force. The power ratio was calculated
as the ratio of the maximum isotonic power output to the product of
P0 and Vmax, and is a measure of the
curvature of the force–velocity relationship (note that a power ratio of
0.25 represents a linear force–velocity relationship).
After completion of the in vitro measurements the fascicle bundle was dissected to remove any connective tissue and damaged fascicles. Power data are expressed relative to the mass of the remaining intact fascicles. The cross-sectional area of the fascicles was calculated by dividing their volume (calculated from fascicle mass assuming a muscle density of 1060 kg m–3) by their length. Forces were expressed relative to this cross-sectional area.
Estimation of in vivo mechanical power
The in vitro work-loop measurements were obtained from
supramaximally stimulated fascicles. Any measured change in fascicle power
output across the range of simulated speeds was therefore due entirely to
modulation of strain trajectory and the relative timing of activation. In
vivo there are significant changes in pectoralis muscle EMG intensity in
both zebra finches and budgerigars in relation to flight speed
(Ellerby and Askew, 2007
).
Power outputs measured in supramaximally stimulated muscle are therefore not
indicative of in vivo muscle power at all speeds. Where muscle force
and EMG intensity (rectified burst area divided by burst duration) have been
measured simultaneously, they are closely correlated
(Adams et al., 1992
;
Hedrick et al., 2003
). We
therefore multiplied the measured in vitro powers by the relative EMG
intensity at each simulated speed to give an estimate of in vivo
muscle power output. Beyond modulation of muscle recruitment, intermittent
flight further changes the power available during flight relative to that
measured in vitro. During the non-flapping phase the mechanical power
output of the pectoralis muscles is zero. To account for this we multiplied
the estimated muscle mechanical power output by the proportion of flight time
spent flapping during instrumented flight. This gave an estimate of the
average mechanical power available from the pectoralis muscles during
flight.
Our estimates of the total power available from the pectoralis assume that
the fascicles from which power measurements were made are representative of
the whole pectoralis muscle. The only data concerning possible heterogeneity
of avian pectoralis muscle function are from pigeons, where the timing of EMG
activity is uniform in the majority of the muscle mass
(Boggs and Dial, 1993
;
Biewener et al., 1998
;
Soman et al., 2005
), the
exceptions being the anterior portion of the sternobrachialis and part of the
thoracobrachialis regions where the timing of activity is offset relative to
the majority of the muscle. There is also some evidence for fascicle strain
heterogeneity; higher strains were detected in the mid-relative to the
anterior portion of the sternobrachialis
(Biewener et al., 1998
). This
contrasts with other findings (Soman et
al., 2005
) where the authors measured uniform strains in the
majority of the pectoral muscle mass, the exception being the posterior
sternobrachialis region where strain was relatively lower. The extent of
regional variations in pectoralis muscle function in smaller birds is unknown.
However, given the relative uniformity of function in the majority of the
pigeon pectoral muscle mass, the error in calculating whole pectoralis power
output on the basis of measured powers from sternobrachialis fascicles is
likely to be small.
Statistical analysis
A general linear model (GLM) was used to test for differences in mechanical
power output in response to changing simulated speed and due to scaling of
maximum in vitro powers to account for in vivo differences
in EMG intensity and intermittent flight behaviour using the statistics
package SPSS (Version 14, SPSS Inc., Chicago, IL, USA). An identifier for
individual birds was included in the model as a random factor. Where
significant differences were detected, a post-hoc Scheffé test
was used to make a pairwise comparison of mean values.
| Results |
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Isotonic contractile properties
Maximal shortening velocity (Vmax), estimated by
extrapolating a hyperbolic-linear fit to the force–velocity data to zero
force (Marsh and Bennett,
1986a
), was higher in zebra finch than in budgerigar muscle
(Table 3,
Fig. 1). This likely relates to
the higher in vivo operating frequency of zebra finch pectoralis
muscle (cycle frequency 26–30 Hz) relative to budgerigars [15–16
Hz (Ellerby and Askew, 2007
)].
From the force–velocity relationship, the instantaneous power output was
estimated to be 522 W kg–1 in budgerigar pectoralis muscle
and 730 W kg–1 in zebra finch pectoralis muscle. The velocity
at which power was maximal was 0.46Vmax in zebra finch
pectoralis muscle and 0.38Vmax in budgerigar pectoralis
muscle. This is similar to the optimal relative shortening velocity in tree
frog external oblique muscles (Girgenrath
and Marsh, 1999
; Marsh,
1999
), but higher than the value reported in avian and mammalian
hindlimb muscles [0.22Vmax to 0.26Vmax
(Askew and Marsh, 1997
;
Askew and Marsh, 1998
;
Nelson et al., 2004
)]. At peak
isotonic power the stress generated was 0.5x and 0.4x peak
isometric tetanic force in zebra finch and budgerigar pectoralis muscles,
respectively.
|
Muscle performance under in vivo length and activity patterns
Fig. 2 shows the mechanical
performance of budgerigar pectoralis fascicles in vitro. Under in
vivo operating conditions the mean stress difference, i.e. the mean
difference between the stress developed during shortening and that developed
during lengthening (Casey and Ellington,
1989
), can be calculated to give a measure of force generation
during locomotion. Significant changes in mean stress difference were found
with flight speed (GLM; budgerigar, F=7.49, P<0.001;
zebra finch, F=12.48, P<0.001;
Fig. 3), ranging from 22 to 40
kN m–2 in budgerigar pectoralis muscle and 18 to 38 kN
m–2 in zebra finch pectoralis muscle. Mean stress difference
was lowest at 8 m s–1 in budgerigars and 10 m
s–1 in zebra finches.
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| Discussion |
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Our in vitro power measurements were made in supramaximally
stimulated muscle using strain trajectories and activation patterns measured
in vivo. These data represent the maximum power outputs
(Fig. 4) and mean stress
differences (Fig. 3) achievable
using the simulated in vivo conditions for each flight speed. Within
this set of power measurements, any changes in power output across the speed
range are due to changes in strain trajectory and the timing of activation.
For each species we took the highest measured in vitro power output
as a benchmark for comparison. At the other simulated flight speeds, any
reduction in flight power below this maximum value is due to changes in
activation timing and strain trajectory, activation intensity and intermittent
flight. For a given simulated speed, the reduction in power output associated
with each component of power modulation was expressed as a proportion of the
total reduction in power output relative to the maximum value. The relative
changes in power output (
PRel) for each power
modulation mechanism are shown in Fig.
5. Estimating flight power in this way enables us to determine the
relative contributions of changes in strain trajectory, motor unit recruitment
and intermittent flight behaviour to modulating flight power output.
|
Muscle performance in relation to other power generating muscles
Our data show that the isometric force generated by the pectoralis muscle
from budgerigars and zebra finches is not particularly impressive, being
similar to that generated by many other vertebrate striated muscles [see
Table 3;
P0=212–269 kN m–2 in mouse soleus
muscle (Askew et al., 1997
;
Askew and Marsh, 1997
);
approximately 187 kN m–2 in lizard iliofibularis muscle
(Marsh and Bennett, 1986b
);
153 kN m–2 in bat biceps brachii muscle
(Choi et al., 1998
); and
131–200 kN m–2 in quail pectoralis muscle
(Johnston, 1985
;
Askew and Marsh, 2001
)].
However, the isometric stress is not very relevant to the cyclical
contractions that are performed in vivo, in which the muscle needs to
be activated and deactivated during approximately the time available for
shortening. Mean stress difference (Askew
and Marsh, 2002b
; Casey and
Ellington, 1989
) is a more appropriate measurement of stress under
in vivo conditions that incorporates length–force,
force–velocity and the time course of muscle activation and
deactivation.
There are few physiological data on muscles that operate at in
vivo cycle frequencies comparable to budgerigar and zebra finch
pectoralis muscle. In order to assess the performance and viability of our
muscle preparations, we have used scaling relationships for a number of
physiological measurements taken from other power generating muscles. Mean
stress difference (
) is a measure of muscle performance that directly
relates to locomotion (Fig. 3).
In a wide range of aerobic muscles during maximal performance in vivo
or under in vitro conditions optimised to maximise power output,
is dependent on cycle shortening duration
(Askew and Ellerby, 2007
).
During maximal in vivo power output in budgerigar and zebra finch
muscle preparations,
falls within the 95% confidence limits of this
relationship (Askew and Ellerby,
2007
). The work generated by budgerigar and zebra finch muscle
also falls within the 95% confidence limits for the relationship between work
and shortening duration (Fig.
6). The similarity between the data we have collected here and the
scaling relationship for two physiological measurements derived from previous
studies, gives us confidence in the viability of our muscle preparations.
|
Maximum in vivo power output was approximately 14% and 20% of the
maximum isotonic power output in budgerigar and zebra finch pectoralis
muscles, respectively. This compares with 24% and 39% in the external oblique
muscles from Hyla chrysoscelis and H. versicolor,
respectively (Girgenrath and Marsh,
1999
), and 21% in the scallop adductor muscle
(Olson and Marsh, 1993
;
Marsh and Olson, 1994
), under
simulated in vivo conditions. During sawtooth cycles (saw50% and
saw75%) optimised to maximise net power output, mouse hindlimb muscles
generated 38–60% of the maximum isotonic power
(Askew and Marsh, 1997
). It
seems likely that while the potential exists to generate a higher fraction of
the maximum isotonic power output there must be a trade-off in terms of muscle
fatigue. The need to sustain muscle performance over a large number of cycles
(e.g. wing strokes or vocalisations) may limit the extent to which this occurs
in vivo.
The relative shortening velocity during flight ranged from 0.23–0.28
Vmax in budgerigars and 0.27–0.37
Vmax in zebra finches [calculated from shortening
velocities given in the accompanying paper
(Ellerby and Askew, 2007
)].
The optimal shortening velocity during isotonic contractions was
0.38Vmax in budgerigar and 0.46Vmax in
zebra finch muscle. In quail pectoralis muscle
(Askew and Marsh, 2001
), peak
isotonic power also occurs at higher shortening velocities than during in
vivo contractions. It has been shown that the optimal relative shortening
velocity varies depending upon the strain trajectory that the muscle is
subjected to (Askew and Marsh,
1998
). This previous study showed that the optimal relative
shortening velocity was lower than that at which power was maximal during
isotonic shortening contractions during asymmetrical strain trajectories in
which the proportion of the time spent shortening was greater than that spent
lengthening. The reduction in optimal V/Vmax is
due to the reduction in force that occurs as a result of operating at lengths
below the plateau off the length–force relationship
(Askew and Marsh, 1998
).
Partitioning metabolic costs during flight
The metabolic energy required by the flight muscles to generate power has
previously been estimated by subtracting basal metabolism, multiplied by a
postural cost factor, from total energy expenditure
(Tucker, 1973
;
Rayner, 1999
). The mechanical
power requirements of flight have previously been calculated from this
estimate of flight metabolic cost using an estimate of the efficiency of the
flight muscles in converting metabolic to mechanical power
(Pennycuick, 1989
;
Ward et al., 2001
). The
correct level for the costs not associated with power production by the
pectoralis when making this type of calculation is not known. Our direct
measurements of muscle mechanical power, combined with physiological estimates
of muscle efficiency, allow the non-power costs to be estimated.
Comparisons of the additional energy costs incurred in tilted wind tunnels
with the additional power requirements of a vertical velocity component yield
efficiency estimates of 20–30%
(Tucker, 1972
). However,
during such experiments gait changes, and the concomitant changes in muscle
recruitment that occur, mean that such data are difficult to relate to the
efficiency of power production at the muscle level. No data are available for
bird muscle, but mammalian muscle in vitro efficiencies in converting
metabolic into mechanical power range from 10 to 19%
(Smith et al., 2005
). It is
reasonable to assume that avian muscle efficiencies are similar. Measurements
of total metabolic flight costs during wind tunnel flight are available for
budgerigars (Tucker, 1973
;
Bundle et al., 2007
). At a
flight speed of 10 m s–1 the total measured metabolic power
input ranges from 125 W kg–1 body mass
(Tucker, 1973
) to 184 W
kg–1 body mass (Bundle et
al., 2007
). These represent increases in metabolism above rest
[resting metabolic rate, 18.4 W kg–1
(Tucker, 1968
)] of 107 and 165
W kg–1, respectively. At this speed the power output of the
pectoralis muscles was approximately 6 W kg–1 of body mass
for a relative pectoral muscle mass of 15% of total body mass. This would
require between 32 and 60 W kg–1 metabolic power, based on
efficiencies of 19 and 10%, respectively. This suggests that the cost of
mechanical power production by the pectoralis muscles constitutes between 19
and 56% of the total increase in metabolic cost above rest at this flight
speed. In flying birds a substantial mass of muscle is associated with
controlling the shape and orientation of lifting surfaces and in the case of
the supracoracoideus muscles, doing work to elevate the wing and lengthen the
pectoralis (Dial, 1992
;
Gatesy and Dial, 1993
). These
muscles account for approximately one-third of the total flight muscle mass
(K. M. C. Tjørve and G.N.A., unpublished data). Increased energy
expenditure above rest associated with increased cardiac outputs and
ventilation rates during flight is also expected. A relatively high cost
associated with functions other than power production by the pectoralis is
therefore unsurprising.
| Acknowledgments |
|---|
| Footnotes |
|---|
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