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To pay back this type of sum, you need to sell a lot of books and do a lot of publicity events.
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For a general method for calculating this type of sums, see [23].
A recurrent relation connecting this type of sums is given in [18].
In this section, we will derive the Fourier series of the first type of sums of products of Genocchi functions.
The corresponding weight rates of the factors are then aggregated using some types of sum or mean (e.g., arithmetic, geometric), frequently including individual weighing factors (Horton 1965).
Here we will study three types of sums of products of ordered Bell and poly-Bernoulli functions and derive their Fourier series expansion.
In this paper, we will study the following three types of sums of products of higher-order Bernoulli functions and find Fourier series expansions for them.
In this paper, we study three types of sums of products of ordered Bell and poly-Bernoulli functions and derive their Fourier series expansion.
In this paper, we will consider three types of sums of finite products of Genocchi functions and derive the Fourier series expansions for them.
Motivated by this work, we consider three types of sums of finite products of Genocchi functions and derive Fourier series expansions for them.
Here we will consider three types of sums of finite products of Bernoulli and Genocchi functions (alpha_{m}(langle xrangle)), (beta_{m}(langle xrangle)), and (gamma_{m}(langle xrangle)) and derive the Fourier series expansions of them.
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