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Fourier series
noun
an infinite series that involves linear combinations of sines and cosines and approximates a given function on a specified domain.
Fourier series
noun
an infinite trigonometric series of the form 1/ 2 a 0 + a 1 cos x + b 1 sin x + a 2 cos 2 x + b 2 sin 2 x + …, where a 0 , a 1 , b 1 , a 2 , b 2 … are the Fourier coefficients . It is used, esp in mathematics and physics, to represent or approximate any periodic function by assigning suitable values to the coefficients
Fourier series
An infinite series whose terms are constants multiplied by sine and cosine functions and that can, if uniformly convergent, approximate a wide variety of functions.
51Թ History and Origins
Origin of Fourier series1
Example Sentences
Mathematically, the book incorporates complex analysis, Fourier series, abstract algebra, and modern geometry.
I adapted methods from mathematical tools called Fourier series and complex analysis to create complex-valued wave functions that have a given, selected symmetry.
The epicycles represented nothing more nor less than the first terms in the Fourier series, which in the last century has become a basis of such calculations, both in astronomy and physics generally.
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