Titlebook: Analytic Number Theory, Approximation Theory, and Special Functions; In Honor of Hari M. Gradimir V. Milovanović,Michael Th. Rassias Book

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ethnology

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Leo J. Grady,Jonathan R. Polimenilated index is a widely used measure of inequality in numerous areas such as health, finance and population attributes arenas. The paper provides a review of recent developments in the area with an emphasis on work with which the author has been involved.

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Letters Between Piazzi and Oriani,et characters with prime conductors and . runs over .. The result asserts that the expected density function common for these distributions are in fact the density function in an appropriate sense. Under the generalized Riemann hypothesis, stronger results have been proved in our previous articles,

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calamity

Conclusion: Notes in the Margin,ese concepts to partition functions, which are most useful in physics. Partition functions (elliptic genera) are conveniently transformed into product expressions, which may inherit the homology properties of appropriate (poly)graded Lie algebras. Specifically, the role of (Selberg-type) Ruelle spec

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https://doi.org/10.1007/978-3-031-06749-5es of the twisted Bernoulli numbers, the twisted Bernoulli polynomials, and their families of interpolation functions, which are the family of twisted zeta functions, the family of twisted .-functions. By using the .-adic Volkenborn integral, twisted (., .)-Bernoulli numbers and twisted (., .)-Berno

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On Classification and Regression,unction and a weighted lattice path function. This resulted in an infinite family of combinatorial identities. Using a bijection between the Bender–Knuth matrices and the .-colour partitions established by the first author in Agarwal (ARS Combinatoria, ., 97–117, 2001), in this paper we extend the m

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Jean Guex,Federico Galster,Øyvind Hammernt areas of mathematics. We opted for lesser known ones and for those which may help in determining whether or not a given function is completely monotone. In particular, we emphasize the role of representation of a . function as the Laplace transform of a measure, and we present and discuss a littl