A bit of the "process"
That's an excellent question and, believe it or not, one that I've really had to wrestle with. For example, as I sit at my computer and my alarm goes off (a rather high pitched beeping), I can move my head around a bit and hear peaks and nulls in the sound. How can it do that if there's not at least standing waves present? How can it do that if it's not putting different pressures on my eardrums?
Something like this usually comes to me as a series of "aha" moments. Junctures where some aspect suddenly "clicks". This was no exception.
User, notauser mentioned that the molecules vibrated at gigahertz rates. I mentally stored that bit of info. Later someone posted a link with a little animation of air molecules and the caption said it was slowed down 2 trillion times. "Eureka"! Now I had a sense that the molecular collisions were at a picosecond time scale.
Then, someone posted one of those "ask a scientist" links and, on that page was the formula for computing the speed of air molecules. What's more, the answer was in range of the speed of sound (about 1100 mph). What's more, the only thing in the formula that allowed the speed to change was temperature. "Eureka"! That's when I realized that the speed of sound depended directly on the speed of the molecules and that speed depended on the temperature.
That's when it started falling into place that the sound propagated by those picosecond time frame collisions with molecules traveling at 1100 mph. But, how did that relate to the speed of sound. I didn't know because I didn't know how the sound got impressed onto the molecules.
Then, I deduced that it was all just a timing issue (with my "famous" colored molecule post on the bottom of page 41). That post spells out how the "sound" gets encoded onto the molecules and then gets propagated as a molecular displacement.
There is no pressure and there is no wave when the action is the timing of when 1100 mph molecules strike the disturber. But, you do need to accept that motion of the molecular movement continues to be 1100 mph and essentially random but, with some of them carrying a tiny positional bias.
A fair analogy is that the signals from the GPS satellite constellation are pretty weak. In fact, as received on Earth, they are below the noise floor. But, by statistical iteration, the signals can be coaxed out of the noise and made useable. That takes time and is the main reason it takes awhile to get a GPS fix.
A similar thing happens with sound. The picosecond interactions between the disturber and the medium still appear to be random but, over time, can be integrated at the receiver to extract the audio signal.
None of that requires a longitudinal or traverse pressure wave. Sorry, but it just doesn't.
Why ....... ?
That's an excellent question and, believe it or not, one that I've really had to wrestle with. For example, as I sit at my computer and my alarm goes off (a rather high pitched beeping), I can move my head around a bit and hear peaks and nulls in the sound. How can it do that if there's not at least standing waves present? How can it do that if it's not putting different pressures on my eardrums?
Something like this usually comes to me as a series of "aha" moments. Junctures where some aspect suddenly "clicks". This was no exception.
User, notauser mentioned that the molecules vibrated at gigahertz rates. I mentally stored that bit of info. Later someone posted a link with a little animation of air molecules and the caption said it was slowed down 2 trillion times. "Eureka"! Now I had a sense that the molecular collisions were at a picosecond time scale.
Then, someone posted one of those "ask a scientist" links and, on that page was the formula for computing the speed of air molecules. What's more, the answer was in range of the speed of sound (about 1100 mph). What's more, the only thing in the formula that allowed the speed to change was temperature. "Eureka"! That's when I realized that the speed of sound depended directly on the speed of the molecules and that speed depended on the temperature.
That's when it started falling into place that the sound propagated by those picosecond time frame collisions with molecules traveling at 1100 mph. But, how did that relate to the speed of sound. I didn't know because I didn't know how the sound got impressed onto the molecules.
Then, I deduced that it was all just a timing issue (with my "famous" colored molecule post on the bottom of page 41). That post spells out how the "sound" gets encoded onto the molecules and then gets propagated as a molecular displacement.
There is no pressure and there is no wave when the action is the timing of when 1100 mph molecules strike the disturber. But, you do need to accept that motion of the molecular movement continues to be 1100 mph and essentially random but, with some of them carrying a tiny positional bias.
A fair analogy is that the signals from the GPS satellite constellation are pretty weak. In fact, as received on Earth, they are below the noise floor. But, by statistical iteration, the signals can be coaxed out of the noise and made useable. That takes time and is the main reason it takes awhile to get a GPS fix.
A similar thing happens with sound. The picosecond interactions between the disturber and the medium still appear to be random but, over time, can be integrated at the receiver to extract the audio signal.
None of that requires a longitudinal or traverse pressure wave. Sorry, but it just doesn't.