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A Fourier Series is an expansion of a periodic function into a sum of trigonometric functions. By expressing a function as a sum of sines and cosines, many problems involving the function become easier to analyze because trigonometric functions are well understood.
The principle component of these animations is rotation. We can draw any shape with a discrete fourier transform by fixing lots of circles end to end and giving each circle a specific rotational velocity and radius – tracing a point on the final circle in the series.
Technologies used: Javacript, C#, p5js
You can find a link to the github repository for this project here.
</body>
</html>
<html>
<body>
F
o
u
r
i
e
r
S
e
r
i
e
s
A Fourier Series is an expansion of a periodic function into a sum of trigonometric functions. By expressing a function as a sum of sines and cosines, many problems involving the function become easier to analyze because trigonometric functions are well understood.
The principle component of these animations is rotation. We can draw any shape with a discrete fourier transform by fixing lots of circles end to end and giving each circle a specific rotational velocity and radius – tracing a point on the final circle in the series.
Technologies used: Javacript, C#, p5js
You can find a link to the github repository for this project here.
</body>
</html>
<html>
<body>
F
o
u
r
i
e
r
S
e
r
i
e
s
A Fourier Series is an expansion of a periodic function into a sum of trigonometric functions. By expressing a function as a sum of sines and cosines, many problems involving the function become easier to analyze because trigonometric functions are well understood.
The principle component of these animations is rotation. We can draw any shape with a discrete fourier transform by fixing lots of circles end to end and giving each circle a specific rotational velocity and radius – tracing a point on the final circle in the series.
Technologies used: Javacript, C#, p5js
You can find a link to the github repository for this project here.
</body>
</html>