Talk:Vibrating string

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Copied by me--Light current 22:48, 12 May 2006 (UTC)

This post of mine has been sitting on the Talk:Bridge (instrument) page for about 5 months with no replies. As we seem to have some very educated editors working on this page 8-), I thought some of you would like to comment.

Bearing in mind that there is a node on a vibrating string where it passes over the bridge, how exactly do vibrations get to the body. There arent any vibrations at the bridge cos its a node. Anyone know the answer to this paradox? 8-?--Light current 14:42, 12 November 2005 (UTC) --Light current 18:38, 1 May 2006 (UTC)

Resonance, I guess...--Army1987 13:09, 13 May 2006 (UTC)
Saying there is a node at each end of a string is a simplification. It would be true if the ends of the string were attached to something perfectly rigid, but they're not. The whole instrument is vibrating, including the bridge. Pfalstad 14:10, 13 May 2006 (UTC)

Yes I agree Paul. But can you propose a mechanism for transfer of the string vibrations to the body of the instrument that fits the obervations? 8-)--Light current 14:16, 13 May 2006 (UTC)

Do we agree that the end of the string is moving (not perfectly a node)? Well then, the string moves the bridge, and that moves the body... Not my post, software glitch has my name on someone else's ccommentRadical man 7 06:39, 4 May 2007 (UTC) Radical man 7 16:46, 9 January 2007 (UTC)

Yes, but in which direction does it move the bridge-- up and down, back and forth, side to side, or some combination of all three?--Light current 14:29, 13 May 2006 (UTC)

[1] Pfalstad 14:39, 13 May 2006 (UTC)

Yes. I think I ve seen this one before.8-) This implies that its the up and down motion of the string that gets trasmitted to the belly. If this is true, it must mean that the 'side to side' vibrations of the string are somehow changed into 'up and down' vibrations. However, I have seen another expalnation that talks of the bridge being rocked back and forth (in a direction // to strings) thus tending to bend the belly slightly and transmit vibrations that way. BTW do you know the reasons for the peculiar shaped cutouts in the violin bridge?

Also, one thing I ve been wondering about is, when you have a vibrating string, set at a nominal tension T newtons say, then when the string is set into vibration, does the instantanoeous string tension change and could this be detected at the 'fixed' points (nut or bridge). The analysis on the page assumes that the tension is constant, but I bet it aint! 8-? In fact its obvious from the analysis that the string tension varies during the vibration cycle of the string. So, the answer to my question appears to be that these changes in tension should be able to be picked up by load cells measuning the tension. Now the more important question is: Are these tension changes the primary means of energy transmission to the bridge. If not, what other mechanisms are involved?--Light current 15:36, 13 May 2006 (UTC)

That's not the way I read it. It seems that both side-to-side and up-and-down motions will get transmitted. I have another reference which says that the bridge moves in many different ways. Pfalstad 19:18, 13 May 2006 (UTC)
The analysis on the page is very weird. I've seen other analyses that make more sense, and they say that they are making many assumptions, including assuming the tension is constant, but I don't think it is. My guess is that this is the primary means of energy transmission. I'll check my reference to see if it says more. (It's a very technical reference so I had trouble finding good quotes in it, but I'l check again.) Pfalstad 19:18, 13 May 2006 (UTC)

THanks. I look forward to seeing what your book says.8-)--Light current 19:21, 13 May 2006 (UTC)

'The physics of wind instruments?' Are there any articles on how wind instruments, or their reeds, work? Or does someone know about books on the matter (I have learned physics so it is OK for the books to be academical) so I can maybe write one? --Satúrnus 20:26, 11 December 2006 (UTC)

This is how you settle a debate, with verifiable observations. My take on the current physics is that it explains pitch and greater surface area on a string to produce lower frequencies. Anything else is a matter of speculation because there are no observations to go any further. When you get a verifiable observation, only then can you expalin it. If that doesn't work, you need to come up with a new theory that does explain it.

1. If you place a vibrating tuning fork against any part of the neck or body, you get a response.

2. If you place a rod to reach both the nut and saddle, and place a vibrating tuning fork against it, you get a response.

3. If you place a lump of soft clay at the end of a violin neck, the tone changes - a tv show from the 90's filmed this.

4. Placing a transducer against any part of a guitar neck or body will pick up vibrations. This implies that the neck is the transmitter, making the body only a box. The only reason for a greater response at the bridge is due to the flexing of the body.

5. My latest observation is that if you create harmonics all along the string's length, you get 3ds,5ths,7ths, octaves, and even d on the e string. If you try to get harmonics off a dead instrument, you hardly get a response. This implies that tone is dependent on overtones that help to sustain the base frequency. My personal test for a fretted instrument is to create harmonics at the 2d and 3d fret, if I don't get the harmonics, I know by experience that the tone is inferior. This is also the reason why audiofiles prefer vinyl, the overtones are not picked up in current digital recording.

6. Placing transducers against different parts of any instrument will show the source note's origin and supporting tonal surfaces.Radical man 7 17:18, 9 January 2007 (UTC)

7. This is a repeatable observation, tapping harmonics will get you the following: E-last string- base frequecy. all octaves; 12th fret-E 11th fret-F 10th fret-Gb 9th fret-Ab 8th fret-E 7th fret-B 6th fret-D 5th fret-E 4th fret-B# 3d fret-B 2d fret-F# 1st fret-F Not counting all the frequencies between frets.

  Here is another way of settling this matter, as E is the base frequency, take into account the placing of the neck pickup. The octaves/frequencies/overtones will be those of B and E, hence the fat tone. Now, the bridge pickup will get E, B. and a lot more octaves/frequencies/overtones resulting in a sharper tone. Another way of looking at this would be that B represents the E string's vibration divided into 3 parts(7th & 19th fret harmonics), the vibration being readily picked up by the Neck pickup. Taking another look at the bridge, tapping the 12th fret will be picked up by both pickups. accessing higher harmonics at the bridge is really a question of the string's vibration being dividing into so many parts that are not easily picked by a neck pickup, for example, the 1st octave-2 parts, 2d octave-4 parts, 3d octave-8 parts, etc,...

If you are still not convinced, reproduce the same situation with a synthesizer, start with a base note and start adding frequencies, specifically the higher octaves-by the way, the presence control on many guitar amplifiers are set at 10khz. The other way is to start in the opposite direction, the second octave of E(4th string, 2d fret) and start adding lower octaves and associated frequencies at lower pitch this will guarantee a fat tone. Not only do you have a repeatable observation, you have a mechanical working model, everything else is speculation. Feel free to put this to the test, tell me what you think...Radical man 7 06:39, 4 May 2007 (UTC)

If possible, can anybody who has the knowledge to do so, please clarify the string velocity section as it is difficult to follow. The f=feta x t part is especially puzzling. thanks. —Preceding unsigned comment added by Owen Graham (talk • contribs) 03:43, 22 February 2008 (UTC)