Super-Poincaré algebra: Difference between revisions

Latest revision as of 16:22, 24 August 2014

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-A '''harmonic spectrum''' is a [[spectrum of an operator|spectrum]] containing only frequency components whose [[frequency|frequencies]] are [[Integer|whole number]] multiples of the [[fundamental frequency]]; such frequencies are known as [[harmonic]]s.
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-In other words, if <math>\omega\,</math> is the fundamental frequency, then a harmonic spectrum has the form
-:<math>\{\dots, -2\omega, -\omega, 0, \omega, 2\omega, \dots\}.</math>
-A standard result of [[Fourier analysis]] is that a function has a harmonic spectrum if and only if it is [[periodic function|periodic]].
-==See also==
-* [[Fourier series]]
-* [[Harmonic series (music)]]
-* [[Periodic function]]
-* [[Scale of harmonics]]
-{{Acoustics}}
-{{Mathanalysis-stub}}
-{{Signal-processing-stub}}
-[[Category:Functional analysis]]

Super-Poincaré algebra: Difference between revisions

Latest revision as of 16:22, 24 August 2014

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