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Is there something similar to Fourier Series where the harmonics are division by n?
Announcing the arrival of Valued Associate #679: Cesar Manara
Planned maintenance scheduled April 17/18, 2019 at 00:00UTC (8:00pm US/Eastern)Why would you expand a square wave in a Fourier series?Sufficient Condition for the convergence of Fourier SeriesRectangular Width Fourier FunctionHow is the Fourier transform a generalization to the Fourier series?Why is the period of the function you are generating a fourier series for important?Convergence of the Fourier series of a continuously differentiable functionVisualization of Fourier series of $x sin(x)$What's the difference between Fourier Cosine and Sine Series besides the periodic function?A comparison of fourier series and fourier transformA question on Fourier Series and the frequency of the sinusoids
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thanks for any help!
Do there exist any techniques relating to writing a periodic function as a sum of sines or other functions where the inputs to those functions are x/n (for some n) instead of n*x (n in Z) as in typical Fourier Series?
Why I'm thinking about this: working on synthesizer software.
fourier-analysis fourier-series signal-processing
$endgroup$
add a comment |
$begingroup$
thanks for any help!
Do there exist any techniques relating to writing a periodic function as a sum of sines or other functions where the inputs to those functions are x/n (for some n) instead of n*x (n in Z) as in typical Fourier Series?
Why I'm thinking about this: working on synthesizer software.
fourier-analysis fourier-series signal-processing
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$begingroup$
Why would this help for synthesizer software?
$endgroup$
– Peter Foreman
Mar 31 at 19:34
$begingroup$
Its relevant to my software. To explain exactly why is far off topic because it relates to how I'm constructing the algorithms
$endgroup$
– Artem Lugin
Mar 31 at 19:46
add a comment |
$begingroup$
thanks for any help!
Do there exist any techniques relating to writing a periodic function as a sum of sines or other functions where the inputs to those functions are x/n (for some n) instead of n*x (n in Z) as in typical Fourier Series?
Why I'm thinking about this: working on synthesizer software.
fourier-analysis fourier-series signal-processing
$endgroup$
thanks for any help!
Do there exist any techniques relating to writing a periodic function as a sum of sines or other functions where the inputs to those functions are x/n (for some n) instead of n*x (n in Z) as in typical Fourier Series?
Why I'm thinking about this: working on synthesizer software.
fourier-analysis fourier-series signal-processing
fourier-analysis fourier-series signal-processing
asked Mar 31 at 19:30
Artem LuginArtem Lugin
101
101
$begingroup$
Why would this help for synthesizer software?
$endgroup$
– Peter Foreman
Mar 31 at 19:34
$begingroup$
Its relevant to my software. To explain exactly why is far off topic because it relates to how I'm constructing the algorithms
$endgroup$
– Artem Lugin
Mar 31 at 19:46
add a comment |
$begingroup$
Why would this help for synthesizer software?
$endgroup$
– Peter Foreman
Mar 31 at 19:34
$begingroup$
Its relevant to my software. To explain exactly why is far off topic because it relates to how I'm constructing the algorithms
$endgroup$
– Artem Lugin
Mar 31 at 19:46
$begingroup$
Why would this help for synthesizer software?
$endgroup$
– Peter Foreman
Mar 31 at 19:34
$begingroup$
Why would this help for synthesizer software?
$endgroup$
– Peter Foreman
Mar 31 at 19:34
$begingroup$
Its relevant to my software. To explain exactly why is far off topic because it relates to how I'm constructing the algorithms
$endgroup$
– Artem Lugin
Mar 31 at 19:46
$begingroup$
Its relevant to my software. To explain exactly why is far off topic because it relates to how I'm constructing the algorithms
$endgroup$
– Artem Lugin
Mar 31 at 19:46
add a comment |
0
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$begingroup$
Why would this help for synthesizer software?
$endgroup$
– Peter Foreman
Mar 31 at 19:34
$begingroup$
Its relevant to my software. To explain exactly why is far off topic because it relates to how I'm constructing the algorithms
$endgroup$
– Artem Lugin
Mar 31 at 19:46