Is there a formalised mathematics of sound?











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It's an odd question, because sound is so broad. But even more generally I mean to ask is there a mathematical branch which deals specifically with notes, chords, and symphonic complexity in a mereological way? Where notes are individual functions I suppose, and chords might be composites of these functions, or combinations of these functions.










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  • Fourier analysis perhaps?
    – YiFan
    Nov 21 at 9:51










  • There was a course in my uni "music and mathematics", I believe we followed this book by D.Wright, together with some others, but my old links are now dead.
    – Nutle
    Nov 21 at 16:16

















up vote
2
down vote

favorite












It's an odd question, because sound is so broad. But even more generally I mean to ask is there a mathematical branch which deals specifically with notes, chords, and symphonic complexity in a mereological way? Where notes are individual functions I suppose, and chords might be composites of these functions, or combinations of these functions.










share|cite|improve this question






















  • Fourier analysis perhaps?
    – YiFan
    Nov 21 at 9:51










  • There was a course in my uni "music and mathematics", I believe we followed this book by D.Wright, together with some others, but my old links are now dead.
    – Nutle
    Nov 21 at 16:16















up vote
2
down vote

favorite









up vote
2
down vote

favorite











It's an odd question, because sound is so broad. But even more generally I mean to ask is there a mathematical branch which deals specifically with notes, chords, and symphonic complexity in a mereological way? Where notes are individual functions I suppose, and chords might be composites of these functions, or combinations of these functions.










share|cite|improve this question













It's an odd question, because sound is so broad. But even more generally I mean to ask is there a mathematical branch which deals specifically with notes, chords, and symphonic complexity in a mereological way? Where notes are individual functions I suppose, and chords might be composites of these functions, or combinations of these functions.







calculus continuity computational-complexity wave-equation






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asked Nov 21 at 9:44









Jayden Rivers

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163












  • Fourier analysis perhaps?
    – YiFan
    Nov 21 at 9:51










  • There was a course in my uni "music and mathematics", I believe we followed this book by D.Wright, together with some others, but my old links are now dead.
    – Nutle
    Nov 21 at 16:16




















  • Fourier analysis perhaps?
    – YiFan
    Nov 21 at 9:51










  • There was a course in my uni "music and mathematics", I believe we followed this book by D.Wright, together with some others, but my old links are now dead.
    – Nutle
    Nov 21 at 16:16


















Fourier analysis perhaps?
– YiFan
Nov 21 at 9:51




Fourier analysis perhaps?
– YiFan
Nov 21 at 9:51












There was a course in my uni "music and mathematics", I believe we followed this book by D.Wright, together with some others, but my old links are now dead.
– Nutle
Nov 21 at 16:16






There was a course in my uni "music and mathematics", I believe we followed this book by D.Wright, together with some others, but my old links are now dead.
– Nutle
Nov 21 at 16:16

















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