In mathematics, a Lambert series, named for Johann Heinrich Lambert, is a series taking the formIt can be resummed formally by expanding the denominator:where the coefficients of the new series are given by the Dirichlet convolution of an with the constant function 1(n) = 1:This series may be inverted by means of the Möbius inversion formula, and is an example of a Möbius transform.

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  • In mathematics, a Lambert series, named for Johann Heinrich Lambert, is a series taking the formIt can be resummed formally by expanding the denominator:where the coefficients of the new series are given by the Dirichlet convolution of an with the constant function 1(n) = 1:This series may be inverted by means of the Möbius inversion formula, and is an example of a Möbius transform.
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  • In mathematics, a Lambert series, named for Johann Heinrich Lambert, is a series taking the formIt can be resummed formally by expanding the denominator:where the coefficients of the new series are given by the Dirichlet convolution of an with the constant function 1(n) = 1:This series may be inverted by means of the Möbius inversion formula, and is an example of a Möbius transform.
rdfs:label
  • Série de Lambert
  • Lambert series
  • Lambert-Reihe
  • Serie de Lambert
  • Sèrie de Lambert
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