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What happens as wavelengths of sound waves approach tens of micrometers?
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I was having an online conversation about Dungeons and Dragons, and my acquaintance abbreviated "Barbarian Level 17" as Bb17. I took the opportunity to make a joke about how that is similar to musical notation (i.e. B♭₁₇). Then I tried calculating the frequency and wavelength and got:
$$f=3.8 text{ }GHz$$
$$λ=87.5 text{ }μm$$
Can a compression wave (not sure you could even call it sound at that point) have such a high frequency? Does anything happen when it does?
acoustics
New contributor
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add a comment |
$begingroup$
I was having an online conversation about Dungeons and Dragons, and my acquaintance abbreviated "Barbarian Level 17" as Bb17. I took the opportunity to make a joke about how that is similar to musical notation (i.e. B♭₁₇). Then I tried calculating the frequency and wavelength and got:
$$f=3.8 text{ }GHz$$
$$λ=87.5 text{ }μm$$
Can a compression wave (not sure you could even call it sound at that point) have such a high frequency? Does anything happen when it does?
acoustics
New contributor
$endgroup$
add a comment |
$begingroup$
I was having an online conversation about Dungeons and Dragons, and my acquaintance abbreviated "Barbarian Level 17" as Bb17. I took the opportunity to make a joke about how that is similar to musical notation (i.e. B♭₁₇). Then I tried calculating the frequency and wavelength and got:
$$f=3.8 text{ }GHz$$
$$λ=87.5 text{ }μm$$
Can a compression wave (not sure you could even call it sound at that point) have such a high frequency? Does anything happen when it does?
acoustics
New contributor
$endgroup$
I was having an online conversation about Dungeons and Dragons, and my acquaintance abbreviated "Barbarian Level 17" as Bb17. I took the opportunity to make a joke about how that is similar to musical notation (i.e. B♭₁₇). Then I tried calculating the frequency and wavelength and got:
$$f=3.8 text{ }GHz$$
$$λ=87.5 text{ }μm$$
Can a compression wave (not sure you could even call it sound at that point) have such a high frequency? Does anything happen when it does?
acoustics
acoustics
New contributor
New contributor
edited 8 hours ago
David Coffron
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asked 9 hours ago
David CoffronDavid Coffron
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3 Answers
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When we think of air as a continuous medium that can support waves, we have to assume that the scale of spatial variation in macroscopic quantities (like pressure, density, etc.) is significantly higher than the mean free path of the molecules. To within an order of magnitude, the mean free path of air molecules is around 0.1 µm, which is still a few orders of magnitude smaller than the wavelengths you're looking at. So treating this as a sound wave is probably still fine.
It's also worth noting that acoustic microscopy uses sound waves with frequencies up to a few GHz, not too far off from what you're talking about. However, we're usually talking about waves in solids or liquids in this case; in air, waves of high frequencies like this are quickly attenuated as they propagate.
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Yes, no problem in principle.
The limit for wavelengths is the interatomic distance. The cut-off frequencies for phonons in solids are about $10^{13}$ Hz.
In gases, attenuation goes up a lot a short wavelengths. This paper says that attenuation in air is 80 000 dB/m (for $f = 20$ MHz): http://acoustics.ippt.pan.pl/index.php/aa/article/viewFile/555/486
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It's called ultrasonic because most people cannot hear it (this particular frequency is way over the typical audible threshold of 20,000Hz). You could also call it an overtone in a more musical nomenclature. This sound would resolve smaller features than larger waves, so you can use it to generate higher resolution images as in ultrasound or with a hypothetical creature in D&D with ultrasonic echolocation (animals typical echolocate in the range 40-140kHz).
New contributor
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2
$begingroup$
This doesn't seem to address my question. Welcome to StackExchange; I'm not super familiar with the Physics stack, but their tour could shed some basic light on what kind of answers are expected here. My question isn't about what class of sound this would be, but on the physical implications of such an occurrence. In any case, it's a pleasure to meet you and I hope to see you around.
$endgroup$
– David Coffron
7 hours ago
$begingroup$
I can delete my answer if you don't like it. The other answers also do not talk about phonons, which are quantum quasi-particles of sound that are much smaller than the scales being talked about. en.wikipedia.org/wiki/Phonon
$endgroup$
– guitarphish
7 hours ago
add a comment |
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3 Answers
3
active
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3 Answers
3
active
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active
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$begingroup$
When we think of air as a continuous medium that can support waves, we have to assume that the scale of spatial variation in macroscopic quantities (like pressure, density, etc.) is significantly higher than the mean free path of the molecules. To within an order of magnitude, the mean free path of air molecules is around 0.1 µm, which is still a few orders of magnitude smaller than the wavelengths you're looking at. So treating this as a sound wave is probably still fine.
It's also worth noting that acoustic microscopy uses sound waves with frequencies up to a few GHz, not too far off from what you're talking about. However, we're usually talking about waves in solids or liquids in this case; in air, waves of high frequencies like this are quickly attenuated as they propagate.
$endgroup$
add a comment |
$begingroup$
When we think of air as a continuous medium that can support waves, we have to assume that the scale of spatial variation in macroscopic quantities (like pressure, density, etc.) is significantly higher than the mean free path of the molecules. To within an order of magnitude, the mean free path of air molecules is around 0.1 µm, which is still a few orders of magnitude smaller than the wavelengths you're looking at. So treating this as a sound wave is probably still fine.
It's also worth noting that acoustic microscopy uses sound waves with frequencies up to a few GHz, not too far off from what you're talking about. However, we're usually talking about waves in solids or liquids in this case; in air, waves of high frequencies like this are quickly attenuated as they propagate.
$endgroup$
add a comment |
$begingroup$
When we think of air as a continuous medium that can support waves, we have to assume that the scale of spatial variation in macroscopic quantities (like pressure, density, etc.) is significantly higher than the mean free path of the molecules. To within an order of magnitude, the mean free path of air molecules is around 0.1 µm, which is still a few orders of magnitude smaller than the wavelengths you're looking at. So treating this as a sound wave is probably still fine.
It's also worth noting that acoustic microscopy uses sound waves with frequencies up to a few GHz, not too far off from what you're talking about. However, we're usually talking about waves in solids or liquids in this case; in air, waves of high frequencies like this are quickly attenuated as they propagate.
$endgroup$
When we think of air as a continuous medium that can support waves, we have to assume that the scale of spatial variation in macroscopic quantities (like pressure, density, etc.) is significantly higher than the mean free path of the molecules. To within an order of magnitude, the mean free path of air molecules is around 0.1 µm, which is still a few orders of magnitude smaller than the wavelengths you're looking at. So treating this as a sound wave is probably still fine.
It's also worth noting that acoustic microscopy uses sound waves with frequencies up to a few GHz, not too far off from what you're talking about. However, we're usually talking about waves in solids or liquids in this case; in air, waves of high frequencies like this are quickly attenuated as they propagate.
answered 8 hours ago
Michael SeifertMichael Seifert
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$begingroup$
Yes, no problem in principle.
The limit for wavelengths is the interatomic distance. The cut-off frequencies for phonons in solids are about $10^{13}$ Hz.
In gases, attenuation goes up a lot a short wavelengths. This paper says that attenuation in air is 80 000 dB/m (for $f = 20$ MHz): http://acoustics.ippt.pan.pl/index.php/aa/article/viewFile/555/486
$endgroup$
add a comment |
$begingroup$
Yes, no problem in principle.
The limit for wavelengths is the interatomic distance. The cut-off frequencies for phonons in solids are about $10^{13}$ Hz.
In gases, attenuation goes up a lot a short wavelengths. This paper says that attenuation in air is 80 000 dB/m (for $f = 20$ MHz): http://acoustics.ippt.pan.pl/index.php/aa/article/viewFile/555/486
$endgroup$
add a comment |
$begingroup$
Yes, no problem in principle.
The limit for wavelengths is the interatomic distance. The cut-off frequencies for phonons in solids are about $10^{13}$ Hz.
In gases, attenuation goes up a lot a short wavelengths. This paper says that attenuation in air is 80 000 dB/m (for $f = 20$ MHz): http://acoustics.ippt.pan.pl/index.php/aa/article/viewFile/555/486
$endgroup$
Yes, no problem in principle.
The limit for wavelengths is the interatomic distance. The cut-off frequencies for phonons in solids are about $10^{13}$ Hz.
In gases, attenuation goes up a lot a short wavelengths. This paper says that attenuation in air is 80 000 dB/m (for $f = 20$ MHz): http://acoustics.ippt.pan.pl/index.php/aa/article/viewFile/555/486
answered 8 hours ago
PieterPieter
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9,8003 gold badges18 silver badges39 bronze badges
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$begingroup$
It's called ultrasonic because most people cannot hear it (this particular frequency is way over the typical audible threshold of 20,000Hz). You could also call it an overtone in a more musical nomenclature. This sound would resolve smaller features than larger waves, so you can use it to generate higher resolution images as in ultrasound or with a hypothetical creature in D&D with ultrasonic echolocation (animals typical echolocate in the range 40-140kHz).
New contributor
$endgroup$
2
$begingroup$
This doesn't seem to address my question. Welcome to StackExchange; I'm not super familiar with the Physics stack, but their tour could shed some basic light on what kind of answers are expected here. My question isn't about what class of sound this would be, but on the physical implications of such an occurrence. In any case, it's a pleasure to meet you and I hope to see you around.
$endgroup$
– David Coffron
7 hours ago
$begingroup$
I can delete my answer if you don't like it. The other answers also do not talk about phonons, which are quantum quasi-particles of sound that are much smaller than the scales being talked about. en.wikipedia.org/wiki/Phonon
$endgroup$
– guitarphish
7 hours ago
add a comment |
$begingroup$
It's called ultrasonic because most people cannot hear it (this particular frequency is way over the typical audible threshold of 20,000Hz). You could also call it an overtone in a more musical nomenclature. This sound would resolve smaller features than larger waves, so you can use it to generate higher resolution images as in ultrasound or with a hypothetical creature in D&D with ultrasonic echolocation (animals typical echolocate in the range 40-140kHz).
New contributor
$endgroup$
2
$begingroup$
This doesn't seem to address my question. Welcome to StackExchange; I'm not super familiar with the Physics stack, but their tour could shed some basic light on what kind of answers are expected here. My question isn't about what class of sound this would be, but on the physical implications of such an occurrence. In any case, it's a pleasure to meet you and I hope to see you around.
$endgroup$
– David Coffron
7 hours ago
$begingroup$
I can delete my answer if you don't like it. The other answers also do not talk about phonons, which are quantum quasi-particles of sound that are much smaller than the scales being talked about. en.wikipedia.org/wiki/Phonon
$endgroup$
– guitarphish
7 hours ago
add a comment |
$begingroup$
It's called ultrasonic because most people cannot hear it (this particular frequency is way over the typical audible threshold of 20,000Hz). You could also call it an overtone in a more musical nomenclature. This sound would resolve smaller features than larger waves, so you can use it to generate higher resolution images as in ultrasound or with a hypothetical creature in D&D with ultrasonic echolocation (animals typical echolocate in the range 40-140kHz).
New contributor
$endgroup$
It's called ultrasonic because most people cannot hear it (this particular frequency is way over the typical audible threshold of 20,000Hz). You could also call it an overtone in a more musical nomenclature. This sound would resolve smaller features than larger waves, so you can use it to generate higher resolution images as in ultrasound or with a hypothetical creature in D&D with ultrasonic echolocation (animals typical echolocate in the range 40-140kHz).
New contributor
New contributor
answered 7 hours ago
guitarphishguitarphish
111 bronze badge
111 bronze badge
New contributor
New contributor
2
$begingroup$
This doesn't seem to address my question. Welcome to StackExchange; I'm not super familiar with the Physics stack, but their tour could shed some basic light on what kind of answers are expected here. My question isn't about what class of sound this would be, but on the physical implications of such an occurrence. In any case, it's a pleasure to meet you and I hope to see you around.
$endgroup$
– David Coffron
7 hours ago
$begingroup$
I can delete my answer if you don't like it. The other answers also do not talk about phonons, which are quantum quasi-particles of sound that are much smaller than the scales being talked about. en.wikipedia.org/wiki/Phonon
$endgroup$
– guitarphish
7 hours ago
add a comment |
2
$begingroup$
This doesn't seem to address my question. Welcome to StackExchange; I'm not super familiar with the Physics stack, but their tour could shed some basic light on what kind of answers are expected here. My question isn't about what class of sound this would be, but on the physical implications of such an occurrence. In any case, it's a pleasure to meet you and I hope to see you around.
$endgroup$
– David Coffron
7 hours ago
$begingroup$
I can delete my answer if you don't like it. The other answers also do not talk about phonons, which are quantum quasi-particles of sound that are much smaller than the scales being talked about. en.wikipedia.org/wiki/Phonon
$endgroup$
– guitarphish
7 hours ago
2
2
$begingroup$
This doesn't seem to address my question. Welcome to StackExchange; I'm not super familiar with the Physics stack, but their tour could shed some basic light on what kind of answers are expected here. My question isn't about what class of sound this would be, but on the physical implications of such an occurrence. In any case, it's a pleasure to meet you and I hope to see you around.
$endgroup$
– David Coffron
7 hours ago
$begingroup$
This doesn't seem to address my question. Welcome to StackExchange; I'm not super familiar with the Physics stack, but their tour could shed some basic light on what kind of answers are expected here. My question isn't about what class of sound this would be, but on the physical implications of such an occurrence. In any case, it's a pleasure to meet you and I hope to see you around.
$endgroup$
– David Coffron
7 hours ago
$begingroup$
I can delete my answer if you don't like it. The other answers also do not talk about phonons, which are quantum quasi-particles of sound that are much smaller than the scales being talked about. en.wikipedia.org/wiki/Phonon
$endgroup$
– guitarphish
7 hours ago
$begingroup$
I can delete my answer if you don't like it. The other answers also do not talk about phonons, which are quantum quasi-particles of sound that are much smaller than the scales being talked about. en.wikipedia.org/wiki/Phonon
$endgroup$
– guitarphish
7 hours ago
add a comment |
David Coffron is a new contributor. Be nice, and check out our Code of Conduct.
David Coffron is a new contributor. Be nice, and check out our Code of Conduct.
David Coffron is a new contributor. Be nice, and check out our Code of Conduct.
David Coffron is a new contributor. Be nice, and check out our Code of Conduct.
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