Dirichlet series
Dirichlet series In mathematics, a Dirichlet series is a series taken over the inverse powers of ...
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Series of Dirichlet   (translated from French)
Series of Dirichlet In mathematic , one series of Dirichlet, one of the many concepts named in the honor of mathematician allemand Dirichlet, is one series form f( ...
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L-series of Dirichlet   (translated from Italian)
L-series of Dirichlet This article needs of being " wikificato ", that ... relative one categoria The functions L di Dirichlet are defined given one Character of Dirichlet module q like $L\backslash left(s\; ...$
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Dirichlet kernel
Dirichlet kernel In mathematical analysis, the Dirichlet kernel is the collection of functions Dirichlet kernel comes from its relation to Fourier series. The convolution of D n (x) ...
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Dirichlet character
Dirichlet character In mathematics, in the area of number theory, Dirichlet characters are certain arithmetic functions that capture ... some important properties of the cyclic group. Dirichlet characters are used to define Dirichlet L-functions, meromorphic functions which have a ... in honour of Johann Peter Gustav Lejeune Dirichlet. Axiomatic definition A Dirichlet character is ...
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Dirichlet convolution
Dirichlet convolution In mathematics, the Dirichlet convolution is a binary operation defined for ... was developed by Johann Peter Gustav Lejeune Dirichlet, a German mathematician. If f and g ... a new arithmetic function f * g, the Dirichlet convolution of f and g, by
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Series (mathematics)
Series (mathematics) In mathematics, a series is often represented as the sum of ... a sequence of terms. That is, a series is represented as a list of numbers ... or even by a random number generator. Series may be finite, or infinite; in the ... be handled with elementary algebra, but infinite series require tools from mathematical analysis if ...
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Fourier series
Fourier series Fourier transforms Continuous Fourier transform Fourier series Discrete Fourier transform Discrete-time Fourier transform ... Related transforms edit In mathematics, a Fourier series of a periodic function, named in honor ... number and i the imaginary unit. The series forms the harmonics of e ix . By Euler's formula, the series can be expressed equivalently in terms ...
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Bell series
Bell series In mathematics, the Bell series is a formal power series used to study properties of multiplicative arithmetical functions. Bell series were introduced and developed by Eric Temple ... math>p, define the formal power series $f\_p(x)$, called the ...
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Lambert series
Lambert series In mathematics, a Lambert series, named for Johann Heinrich Lambert, is a series taking the form $S(q)=\backslash sum\_\; ...\; math>\; where\; the\; coefficients\; of\; the\; new$series are given by the Dirichlet convolution of $\{a\_n\}$ with ...
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