Michael Milgram

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20232026

most citedAn Extension of Glasser's Master Theorem and a Collection of Improper Integrals Many of Which Involve Riemann's Zeta Function

1 citations · 1 across the 2 of their papers we have counts for

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math.CA2026

Five Parameter Hypergeometric 3F2(1) when One or more Parameters are Integers or Separated by Integers: Derivations, Review, Exotics and More

Michael Milgram

This work was intended to be all about, and only about, hypergeometric 3F2(1). The initial goal was to revisit many identities from the literature that have been derived over the y…

math.CA2024★ 1 cited

An Extension of Glasser's Master Theorem and a Collection of Improper Integrals Many of Which Involve Riemann's Zeta Function

Michael Milgram

Glasser's Master Theorem arXiv:1308.6361v2 is essentially a restatement of Cauchy's integral Theorem reduced to a specialized form. Here we extend that theorem by introducing two n…

math.CA2023

On the Use of the Mellin Transform to Generate Families of Power, Hyperpower, Lambert and Dirichlet Type Series and Some Consequences

Larry Glasser, Michael Milgram

This note is concerned with series of the forms $\sum f (a^{n})$ and $\sum f (n^{- a})$ where f(a) possesses a Mellin transform and $a > 1$ or $a < 0$ respectively. Integral representatio…