Researchers discover world's most extreme hearing animal

May 08, 2013
The greater wax moth. Credit: Ian Kimber

(Phys.org) —Researchers at the University of Strathclyde have discovered that the greater wax moth is capable of sensing sound frequencies of up to 300kHz – the highest recorded frequency sensitivity of any animal in the natural world.

Humans are only capable of hearing sounds of 20kHz maximum, dropping to around 12-15kHz as we age, and even dolphins, known exponents of ultrasound, can't compete as their limitations are around 160kHz.

The research, conducted at the University's Centre for Ultrasonic Engineering, has identified the extraordinary sensory characteristics of the moth, paving the way for developments in air-couple ultrasound.

Dr James Windmill, who has led the research at Strathclyde, said: "We are extremely surprised to find that the moth is capable of hearing sound frequencies at this level and we hope to use the findings to better understand air-coupled ultrasound."

"The use of ultrasound in air is extremely difficult as such high frequency signals are quickly weakened in air. Other animals such as bats are known to use ultrasound to communicate and now it is clear that moths are capable of even more advanced use of sound.

"It's not entirely clear how the moths have developed to be able to hear at such a , but it is possible that they have had to improve the communication between each other to avoid capture from their – the bat – which use similar sounds."

The research findings will allow the Dr Windmill and his colleagues to further develop their understanding of ultrasound and how to transmit and receive ultrasonic pulses travelling in air.

With frequency sensitivity that is unparalleled in the , this moth is ready for any echolocation call adaptations made by the bat in the on-going bat–moth evolutionary war.

Dr Windmill's multi-disciplinary research team is now working to apply the biological study of this, and other insect ears to the design of micro-scale . It is hoped that by studying the unprecedented capabilities of the 's ear, the team can produce new technological innovations, such as miniature microphones.

Explore further: Lengguru 2014 scientific expedition returns – an initial overview

More information: Moir, H., Jackson, J. and Windmill, J. 2013. Extremely high frequency sensitivity in a 'simple' ear. Biol Lett 20130241.

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beleg
1 / 5 (1) May 08, 2013
The 'ping' of bats has sound phase against the sound phase of the moths 300kHz sensitivity.
If moths process ('hear') phase shift difference, distance from moving bats can be determined.
MandoZink
not rated yet May 08, 2013
I would be interested to know what the lower end of their hearing range is, and if they hear a continuous spectrum between the two.

300kHz is way up there - almost a D note 10 octaves above middle C, and the 71st harmonic of the highest note on a piano.
beleg
1 / 5 (1) May 10, 2013
The 71st partial of the highest fundamental note on a piano is not a harmonic.
An enharmonic or inharmonic partial, not a harmonic. Arising from inharmonicity.
The lowest sensitivity- in this moth - is unknown
MandoZink
not rated yet May 10, 2013
@beleg
A harmonic is n(integer) times the fundamental frequency. The 71st harmonic of the fundamental PITCH of note C8 (4186.0090448 Hz) is 297206.642 Hz, or nearly 300kHz.

A harmonic partial, by definition, refers to a harmonic overtone that is an INTEGER multiple of the fundamental and that is contained in the tone, or timbre of a particular note. An inharmonic partial is a NON-INTEGER multiple.

Pitched instruments such as pianos have harmonic partials that are integer multiples. Instruments such as church bells, drums or cymbals, have predominantly non-integer inharmonic partials.

Although I was only referring to the 71st harmonic of the FREQUENCY of note C8, the fact is that a 71st multiple exists as a predicted, but likely undetectable harmonic of the piano wire's vibration. That frequency is what I pointed to as nearly 300 kHz. And it IS a harmonic.

If the piano scale were extended up 10 octaves, note D14 would be 300712.7223474 Hz, or approximately 4.22 cents above 300 kHz.

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