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It is expected that the Fourier series of the higher-order Bernoulli functions will find some applications in connections with a certain generalization of Dirichlet L-functions and higher-order generalized Bernoulli numbers.
Just as the Fourier series expansion of the Bernoulli functions are useful in computing the special values of Dirichlet L-functions, we would like to see some applications to a certain generalization of Dirichlet L-functions and higher-order generalized Bernoulli numbers in near future.
It is expected that the Fourier series of the ordered Bell functions will find some applications in connection with a certain generalization of the Euler zeta function and the higher-order generalized Frobenius-Euler numbers and polynomials.
We prove a certain generalization of the Andronov-Hopf theorem.
Technically, the method presents a certain generalization of the 'variational' uncertainty quantification method for observed systems.
We also show that a certain generalization of the Cîrtoaje's inequality fulfils an interesting property.
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We will prove Theorem 21 on a generalized (modified) p-factor operator, which is certain generalization of Andronov-Hopf theorem [5].
In what follows we give certain generalizations of some notions for a positive valued function of a positive variable.
The norms E2 and E∞ are certain generalizations of the classical norms H2 and H∞.
To this aim, we present certain generalizations of higher-order strong invexity.
For the purpose of studying this new solution concept, we present certain generalizations of higher-order strong invexity [9].
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