String Frequencies By Temperature.

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SUMMARY

The discussion focuses on how temperature variations impact the frequencies produced by string instruments, particularly when the temperature drops from 20°C to -12.7°C. It highlights the need for understanding the temperature coefficient of expansion and Young's modulus for catgut strings to calculate frequency changes accurately. The consensus is that while temperature does affect string frequencies, the impact is significantly less than that on wind instruments, and skilled musicians can compensate for these changes through tuning techniques.

PREREQUISITES
  • Understanding of temperature coefficient of expansion for materials
  • Knowledge of Young's modulus and its application in string instruments
  • Familiarity with sound frequency principles in physics
  • Basic skills in performing calculations related to material properties
NEXT STEPS
  • Research the temperature coefficient of expansion for catgut strings
  • Study Young's modulus values for various string materials
  • Learn about the physics of sound frequencies in string instruments
  • Explore tuning techniques used by string musicians, particularly violinists
USEFUL FOR

This discussion is beneficial for physicists, string instrument makers, musicians, and anyone interested in the acoustic properties of materials and their behavior under temperature changes.

olive5
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I'm working on some physics problems involving sound frequencies with string and wind instruments, and the current problem has the temperature drop from 20deg Celsius, to -12.7deg Celsius. Too my knowledge this problem disregards any wood expanding/contracting done by the instrument by the environment, but only the strings themselves and what frequency they produce by the change in tune. I haven’t been able to find any information on how temperature affects string frequencies... only on how they affect wind instrument frequencies.

Could anybody shed some light onto this topic?
 
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You would need to find a table of the temperature coefficient of expansion for catgut,
and then a table for Young's modulus for catgut. Then a bit of a calculation would give the result. It is certainly much less of an effect for strings than air.
Actually it wouldn't affect a competent violinist at all. Don't you tune a violin by ear while adjusting the tension, or be beats with a tuning fork if you have a bad ear?
 

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