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First published online July 20, 2007
Journal of Experimental Biology 210, 2637-2648 (2007)
Published by The Company of Biologists 2007
doi: 10.1242/jeb.005025
Mechanics of a `simple' ear: tympanal vibrations in noctuid moths
1 School of Biological Sciences, University of Bristol, Woodland Road,
Bristol, BS8 1UG, UK
2 Department of Biology, University of Toronto at Mississauga, 3359
Mississauga Road, Mississauga, Ontario, L5L 1C6, Canada
* Author for correspondence (e-mail: james.windmill{at}bristol.ac.uk)
Accepted 2 May 2007
| Summary |
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Key words: bioacoustics, hearing, tympanal membrane, Noctuidae, Lepidoptera
| Introduction |
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Ideally, to understand hearing requires the full characterisation of the
chain of mechanical events subtending the capture of acoustic energy; from
impinging sound waves to the behaviour of assemblies of auditory neurones,
including the mechanical response of each physiologically uncompromised
structural, histological and cellular constituent of the hearing organ. Of all
insect ears, those of noctuoid moths are considered to be one of the simplest,
consisting of a nearly circular tympanum serviced by one (e.g. Notodontidae)
or two (e.g. Noctuidae) auditory sensory cells contained within a chordotonal
organ (Eggers, 1919
;
Ghiradella, 1971
;
Surlykke, 1984
). Moths use
their ears to detect the echolocation calls of hunting insectivorous bats
(Roeder, 1967
;
Miller and Surlykke, 2001
)
and, in some cases, the mating signals of conspecifics
(Spangler, 1988
;
Sanderford et al., 1998
;
Yack et al., 2000
). The moth
ear is also considered `simple' because of the scant number of auditory
neurones, a condition deemed to preclude the ability to discriminate between
the frequencies of an incident sound wave
(Suga, 1961
;
Roeder and Treat, 1961
).
Another reason to invoke simplicity is that moth ears appear to operate as
pressure receivers without additional structural specialisations (but see
Fullard, 1984
) that condition
the sound input to the structure effectively converting sound energy into
mechanical energy (typically a tympanum). Such a structure, for instance, can
be a specialised tracheal system that serves to amplify or phase delay sound
waves, as shown, notably, for bushcrickets
(Lewis, 1974
;
Michelsen et al., 1994
;
Hoffmann and Jatho, 1995
).
Compared with the early attention spent on the external morphology of the moth
tympanic region (Richards,
1932
; Treat, 1959
,
Minet and Surlykke, 2003
) and
the histology of the chordotonal sensory cells of the auditory organ
(Eggers, 1919
;
Ghiradella, 1971
;
Yack, 2004
), little is known
about the biophysical characteristics of the tympanum itself (but see
Rodríguez et al.,
2005
). Swinton (Swinton,
1877
) described the moth `membranica tympanica' as `extremely
tense, beautifully iridescent and of great tenuity'. Roeder and Treat
(Roeder and Treat, 1957
)
described the `confusing and obscure' nature of the attachment of the
auditory organ to the noctuid tympanum and reported the surprising observation
that a tear across the tympanum did not appreciably change the responses of
the auditory receptor cells. Ghiradella
(Ghiradella, 1971
) described
the external attachment site (stigma) of the auditory sensilla in the noctuid
Feltia subgothica as a dark spot surrounded by an `opaque patch'
composed of epithelial cells lining the internal surface of the tympanic
membrane. The entire area comprising the stigma, opaque patch and surrounding
transparent membrane extending to the cuticular tympanic frame is
traditionally referred to as the tympanic (or tympanal) membrane [referred to
as `echtes Trommelfell' in Eggers (Eggers,
1919
) and `membrane tympanique' in Kiriakoff
(Kiriakoff, 1956
)] (see also
Richards, 1932
;
Roeder and Treat, 1957
;
Ghiradella, 1971
).
The minimal architecture of the noctuoid tympanum has prompted some authors
to use its anatomy as the main determinant of the ear's frequency tuning
(Fullard et al., 1998
) and
sensitivity (Surlykke et al.,
1999
). Using laser vibrometry, Fullard et al.
(Fullard et al., 1998
)
described non-linear intensity responses in the tympana of two species of
notodontid moths to argue that mechanical factors were a probable cause of the
non-monotonic firing pattern of the auditory sensilla reported by Coro and
Pérez (Coro and Pérez,
1983
). A recent study by Windmill et al.
(Windmill et al., 2006
) has
shown that the mechanical response of the ear of the noctuid Noctua
pronuba is variable, changing its resonant frequency as a function of the
amplitude of the incident sound intensity.
Past studies have assumed that the entire moth tympanum vibrates in a
unimodal, drum-like fashion when acoustically stimulated
(Schiolten et al., 1981
).
However, a recent study by Rodríguez et al.
(Rodríguez et al.,
2005
) on the pyralid moth (Achroia grisella) made a
significant contribution by describing the predicted unimodal vibration using
two transects each of three points (dorsal–ventral and
anterior–posterior). An outline of tympanal deflection shapes was
provided along two orthogonal axes intersecting at the centre of the membrane.
Using high-resolution scanning laser Doppler vibrometry, another study
revealed the detailed tympanal vibrations in other tympanate insect species;
the desert locusts Schistocerca gregaria and Locusta
migratoria (Orthoptera; Acrididae)
(Windmill et al., 2005
). In
locusts, it was shown that the mechanical response of the eardrum to incident
sound waves generates a series of travelling waves, which convey energy to the
distinct attachment sites of the auditory sensory neurones. The geometry of
these waves differs as a function of sound frequency, collecting and
delivering sound energy – via the travelling wave –
towards the attachment sites. The locust tympanum was thus shown not to
undergo vibrations resulting from the oscillations of a circular drum. The
question then arose as to what, in effect, happens mechanically to a `simple'
tympanal system, i.e. that of moths.
Here, we examine the tympanal response in four species of European
noctuids: Agrotis exclamationis (Linnaeus 1758), Noctua
pronuba (Linnaeus 1758), Xestia triangulum (Hufnagel 1766) and
Xestia c-nigrum (Linnaeus 1758) (Lepidoptera; Noctuoidea; Noctuidae).
Tympanal deflection shapes are analysed and shown here for the first three
species. By analysing the mechanical deflections of the entire tympanum with
high spatial resolution (Windmill et al.,
2005
), we establish that only the central, opaque zone of the
tympanum vibrates in response to sound, while the translucent area surrounding
this zone remains relatively still at biologically relevant sound frequencies
and intensities. The mechanical sensitivity of moth ears is exquisite, with
suprathreshold vibration amplitude below one nanometre. These findings
challenge the conventional idea of a tympanum moving like the skin of a drum,
also questioning the exact function of the moth tympanum. It is thus becoming
apparent that moth ears are not simple auditory systems, even though they may
well be one of the simplest found in the animal kingdom.
| Materials and methods |
|---|
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Electrophysiological recordings
The action potentials of the auditory receptors in moth tympanic nerves
(IIIN1b) (Nüesch, 1957
)
were recorded with a stainless-steel hook electrode referenced to another in
the moth's abdomen. Neural responses were amplified (Grass Instruments P-15
Pre-amplifier; Astro-Med, West Warwick, RI, USA) and digitally acquired
(sampling rate of 204.8 kHz) using one channel of the laser vibrometry data
management system (PSV-300-F; Polytec, Waldbronn, Germany).
Mechanical analyses
Tympanal vibrations were examined in response to wideband (chirp) signals
(1–30 kHz and 20–80 kHz). The acoustic signals were generated by a
PCI data acquisition board (PCI-4451; National Instruments, Austin, TX, USA),
amplified (Amplifier Model TAFE570; Sony, Tokyo, Japan) and passed to either
of two loudspeakers (1–30 kHz, ESS AMT-1; ESS Laboratory Inc.,
Sacramento, CA, USA; 20–80 kHz, SS-TW100ED; Sony). Vibration velocities
were measured using a microscanning laser Doppler vibrometer (PSV-300-F;
Polytec) with an OFV-056 scanning head fitted with a close-up attachment. This
allowed the laser spot (
1 µm diameter) to be positioned with an
accuracy of
5 µm. Measurements across the entire tympana could be
taken without readjusting the position of any component in the experiment. A
single scan would consist of >500 measurement points in an array fitted to
the shape of the specimen's membrane, or part thereof. The laser spot position
was monitored via a live video feed to the vibrometer's controlling
computer. The laser vibrometer thus allowed accurate measurement of the
topography of tympanal motion in a contact-free way, without requiring the use
of a reflective medium. Laser and microphone signals were sampled at rates of
up to 204.8 kHz (rectangular window). Usually, 10–25 windows were
averaged and subsequently transformed to the frequency domain by means of fast
Fourier transforms (FFTs) (frequency resolution, 12.5 Hz).
The loudspeaker was positioned
20 cm from the experimental animal. All
moths were positioned ventral side up and had their left tympanum scanned. All
experiments were carried out on a vibration isolation table (TMC 784-443-12R;
Technical Manufacturing Corp., Peabody, MA, USA) at room temperature
(24–26°C) and relative humidity of 40–62%. The vibration
isolation table with the animal and the laser vibrometry measurement head were
located in an acoustic isolation booth (IAC series 1204A; internal dimensions,
length 4.50 m, width 2.25 m, height 1.98 m; Industrial Acoustics, Bronx, NY,
USA). In line with the mechanical measurements, the sound pressure next to the
animal's position was always recorded using a Brüel & Kjaer Type 4138
pressure-field microphone and Brüel & Kjaer 2633 preamplifier
(Brüel & Kjaer, Nærum, Denmark). The microphone's sensitivity
was calibrated using a Brüel & Kjaer sound level calibrator (4231,
calibration at 1 kHz, 94 dB SPL). A calibrated stimulus sound level, at the
tympanum, of 63 mPa (70 dB SPL) was used throughout these experiments, except
for Fig. 2A, where a level of
20 mPa (60 dB SPL) was used. These levels of stimulus cause the insect's ear
to mechanically tune to the higher frequency levels, as first reported by
Windmill et al. (Windmill et al.,
2006
). Computer correction of the stimulus signals ensured that
their amplitude was kept to a constant level across each range of frequencies.
Frequency spectra of the laser signal were normalised to those of the
microphone signal by the computation of transfer functions, calculated as the
cross-power spectrum of the laser and the microphone signals divided by the
auto-power spectrum of the latter. In addition, the amount of unrelated noise
was estimated by calculating the magnitude-squared coherence (the ratio
between the squared absolute value of the cross-power spectrum between the two
signals divided by their auto-power spectra). Coherence values can range
between zero and one, with a value of one indicating the absence of external,
unrelated noise. Data were considered of sufficient quality when coherence
exceeded 85%.
|
| Results |
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Mechanical analyses
The entire tympanic region of each moth is accessible to optical vibration
analysis using a microscanning laser Doppler vibrometer. This allows hundreds
of measurement points to be selected and repeatedly measured during acoustic
stimulation. The mechanical response of the entire sound-receiving structure
can thus be established, for instance, in the frequency domain, as a gain (or
magnitude) and phase response (Fig.
2A). The quality of each point of measurement is then evaluated by
estimating the magnitude-squared coherence across the frequency range in use,
as shown in Fig. 2B. Each
measurement point thus provides coherent (reliable) amplitude and phase data
on the mechanical response of the membrane at that spatial position. The
mechanical response of the attachment site of the auditory receptor organ to
the TM (centre of OZ in Fig.
1B) for N. pronuba was measured in response to broadband
(20–80 kHz) acoustic stimulation and evaluated as an amplitude-phase
frequency spectrum (Fig. 2A).
The amplitude response, displayed as the response gain (nm
Pa–1), shows a flat, very low response from 20 to 40 kHz,
then a relatively sudden increase to a regime indicating much larger response
fluctuations from 45 to 80 kHz. The resonant frequency (phase lag of
–90° in a displacement measurement) in this insect is at
approximately 50 kHz. A gain of 100 nm Pa–1, as seen in
Fig. 2A, at a steady-state
sound level of 60 dB SPL (20 mPa), equates to a vibration amplitude of 2 nm.
Thus, by linear extrapolation, at a sound level of 40 dB SPL, at which the
sensitivity threshold of the A1 cell of N. pronuba was recorded
(Waters and Jones, 1996
), the
tympanal vibration amplitude amounts to a mere 200 pm. The mechanical response
of the neural attachment point was evaluated for different species of noctuids
(Fig. 2C). The response spectra
highlight some minor but notable variations, such as the higher response to
lower frequencies (down to 15 kHz) in A. exclamationis, and
the distinct resonant frequencies. These results were used to focus the
analysis of tympanal motion on the relevant frequencies.
|
In order to document the amplitude range of tympanal deflection that is relevant to the process of hearing, neural recordings were taken from the tympanal nerve as described above, using a hook stainless-steel electrode. In effect, the high sensitivity of the laser vibrometry technique reports vibration in the picometre range of some tympanal elements, yet their relevance to the process of hearing requires a direct evaluation. In Fig. 2D, neural activity is represented by the A1 receptor cell at tympanal vibrations as low as 100 pm and is then augmented by firings of the A2 cell at amplitudes above 700 pm.
|
|
Tympanal deflections in A. exclamationis
(Fig. 4) show a much lower
frequency response range than that of N. pronuba. Here also, the
motion of the Cj is only discernible at the lower frequency and is in
anti-phase with the motion of OZ. Further, the gain increases with increasing
frequency. For higher frequencies (
20 kHz), only OZ displays significant
motion, but, notably, the rest of the TM does not appear to move either.
Similar data were also gathered for X. triangulum
(Fig. 5). Motion of Cj
decreases as the frequency increases and is in anti-phase with OZ, as only the
central portion of the TM displays any motion. Hence, this pattern of
mechanical response is consistent across the noctuid species investigated in
this study.
In order to further characterise the different deflection shapes described, high-resolution transect line scans were taken across both the TM and Cj of N. pronuba. Examples of the results of this experiment are shown in Fig. 6. The envelope of the motion across a transect becomes apparent when the instantaneous response is displayed for every 10° of phase through a full cycle of oscillation. A transect line was taken across the TM and Cj together for three different frequencies (see blue line in Fig. 6A). At 20 kHz (Fig. 6B), Cj shows a greater deflection than OZ and is moving as a large `drum-like' membrane, exactly out of phase with OZ. At 45 kHz (Fig. 6C), OZ shows much greater motion that Cj. The Cj motion appears to show a nodal line. The Cj membrane could be moving in a higher mode, given that the driving frequency is much higher than the mean Cj resonance of 20.39 kHz. At 70 kHz (Fig. 6D), the motion of the transect is clearly dominated by the sharp peak of the OZ area. With 8 pm peak to peak, the motion of the Cj at this frequency is negligible. In order to describe the motion of the TM and OZ area in greater detail, a second transect (labelled A–B in Fig. 6A) was taken across only the TM, aligned so as to exactly cross the centre of OZ. This measurement was done at the same three frequencies as the first transect line and, in addition, a fourth measurement at the resonant frequency was determined for each individual animal. The motions of TM and OZ do not resemble the deflection of a simple circular membrane in its first mode of oscillation. Unexpectedly, the motion of OZ dominates the motion of the entire tympanal system. This is most salient for higher frequencies: at 45 kHz (Fig. 6F), 70 kHz (Fig. 6G) and 58.76 kHz (resonance; Fig. 6H). At the lower frequency of 20 kHz (Fig. 6E), the envelope of TM deflection is apparently asymmetric. As frequency increases this asymmetry gradually vanishes.
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| Discussion |
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Our results show that the Cj moves in anti-phase to the TM, corroborating
the results of Rodríguez et al.
(Rodríguez et al.,
2005
). However, in the species investigated here, we find that the
Cj has a far lower resonant frequency than that of the OZ on the TM. The
function of this secondary membrane is uncertain although Richards
(Richards, 1932
) and Yack et
al. (Yack et al., 1999
) have
argued that it is the remnant of the original wing-hinge membrane from which
the TM evolved. Hypothetically, it could play a role in changing, as a
function of frequency, the acoustic impendence of the entire tympanal system
and its series of acoustic chambers and have a function relating to the
frequency adaptivity recently shown in the ear of N. pronuba
(Windmill et al., 2006
).
|
It may now become apparent that most insect tympana are neither simple
circular membranes nor move like simple circular membranes when acoustically
stimulated. By examining the mechanical response of the locust tympanum in
both frequency and time domains, Windmill et al.
(Windmill et al., 2005
)
concluded that its pattern of motion relies on travelling waves rather than
drum-like motions. Functionally, the travelling waves are used to channel
mechanical energy to discrete locations on the membrane and thus endow the
locust ear with the capacity for frequency discrimination. Another example of
complex mechanical behaviour is the tympanum of the bushcricket, which has
been reported to move as a hinged flap
(Bangert et al., 1998
) in
response to sound waves delivered by tracheal conduction. In a recent study,
the tympanic ridge, a salient anatomical feature of the tympanum of cicadas,
has been shown to undergo the motion of a travelling wave and has been
suggested to support peripheral frequency analysis
(Sueur et al., 2006
). Our
tympanal deflection measurements show that the noctuid moth tympanum behaves
in yet another fashion. The acoustically driven deflections of the central
circular area (the opaque zone) suggest that this tympanum deflects more like
the membrane of an air balloon poked by a blunt needle than the canonical
membrane of a drum. This can be clearly illustrated by comparing the
deflections of the moth's ear with that of a microphone membrane, as shown
experimentally in this study.
At this time, it is not clear why the extremely thin (0.4 µm)
(Ghiradella, 1971
) TZ vibrates
relatively little compared with the receptor attachment site, nor what its
function is. This measurement alone prompts several questions about the
auditory function of the tympanum. Why, in the process of reception of
acoustic waves at the adequate and relevant amplitude and frequency, is the TZ
(the so-called tympanum) moving so little? Is the moth tympanum in effect the
actual site of conversion of acoustic energy into mechanical energy? Could it
be, as originally suggested by Adams
(Adams, 1972
), that other
membranes or suitably compliant structures inside the auditory system vibrate
in response to sound and generate the mechanical energy to drive the
scolopidial auditory sensilla? Such an indirect relationship between the
tympanum and the auditory sensilla has been reported for other insects,
notably for the ultrasound-sensitive ears of tettigoniid Orthoptera for which
the activation of the auditory sensilla is achieved by the mechanical
actuation of accessory trachea (Bangert et
al., 1998
).
A further analytical step can be taken, which is briefly developed and
discussed here, shedding some light on the mechanical behaviour of the OZ part
of the moth tympanum. In keeping with the transect data gathered, the motion
of the TM can be considered in two dimensions using the linear wave equation
for a string:
![]() | (1) |
is density.
However, this form of the linear wave equation assumes that the tension is
constant. Therefore, to consider the potential change in tension, we need to
introduce a small perturbation
(x) such that
T
T+
(x). If
is uniform across a
membrane, and so normalised to 1, then Eqn
1 can then be rearranged for the tension,
T+
(x), as:
![]() | (2) |
The tension distribution across the moth TM is different to that of the
microphone. Tension across the microphone membrane is constant, as expected
for an isotropic membrane (Berg and Stork,
1995
). For the moth, membrane tension greatly varies across the
transect. TZ experiences lesser tension than OZ. Notably, at points
immediately adjacent to OZ, tension goes through a discontinuity (broken line
on Fig. 8B); these points
relate to the points of inflection on the deflection shape data. This analysis
highlights the possible effect of the anisotropy of the moth tympanum. The
heterogeneous tension distribution indicates higher tension at the centre of
the membrane, at the insertion point of the mechanosensory neurones. This
result suggests that differences in material properties (thickness, density,
compliance) between the membrane's TZ and OZ may contribute to localisation,
or focussing, of mechanical energy at the mechanosensory insertion point.
Further experiments are clearly needed to quantify the local (as opposed to
bulk) material properties of the tympanic membrane. This will provide the data
necessary to construct further models, establish predictions of mechanical
behaviour as a function of measured membrane heterogeneity and aim at a better
understanding of the exact relationship between structure and function in a
tympanum. In particular, the mechanisms subtending the conversion of acoustic
energy into mechanical energy by tympanal and ancillary structures remains
elusive. More generally, the acousto-mechanical processing capacity of
eardrums, those of other insects and vertebrates, may be worth further
consideration. It is becoming increasingly apparent that, as the first stage
in hearing, eardrums process incident sound pressure in a way more complex
than previously surmised, and thus deserve further attention.
| Acknowledgments |
|---|
| Footnotes |
|---|
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