Примери за използване на Fourier series на Английски и техните преводи на Български
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he learnt from him about Fourier series, orthogonal polynomials, and interpolation.
Another direction in which[Salem] did a lot was applications of the calculus of probability to Fourier series and, curiously enough,
at first he worked on the convergence of Fourier series.
Dirichlet series and Fourier series.
he made contributions to Fourier series and their application to physical problems.
This is so because a simple cosine wave has a Fourier series expansion that is itself
From this he was able to prove that if a function was representable by a trigonometric series then this series is necessarily its Fourier series.
He was in the right place to carry on with his interest in Fourier series, and he collaborated on this topic with Norbert Wiener
is the sum of its Fourier series.
the representation of functions in such systems by Fourier series and Fourier integrals
which are due to the Gibbs phenomenon- a manifestation of the fact that the Fourier series used to create these filters is a series of continuous functions, whereas the ideal
This now meant that Fourier 's proof that if a function was representable by a trigonometric series then this series is necessarily its Fourier series became valid,
The Fourier series?
Which can be also represented by a Fourier series.
Zygmund, reviewing, puts Salem's contributions to Fourier series into perspective.
He considered analogues of Fourier series and applied them to gamma functions.
vectors and matrices; Fourier series; boundary value problems;
I haven't been able to figure out the Fourier series for it yet.
This sum is called the Fourier series of the function f(x).
This was awarded in 1917 for a thesis on Fourier series in two variables.