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Cobbionema trigamma Leduc 2013, sp. nov.
, 2013 Cobbionema trigamma sp. nov. Figs. 8-10, Table 2 urn:lsid:zoobank.org:act: 06CDA8B6-C525-46E9-9D04-05C4923651D8 Diagnosis Cobbionema trigamma sp. nov.
Leduc, Daniel
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New representations for the Mathieu series via the trigamma function
Applied Mathematical Sciences, 2015 We derive new representations for the Mathieu series via the (second) logarithmic derivative of the Gamma function known as the trigamma function. Some further applications concerning the representation of Apery’s constant (3) are also presented.
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Ecosphere, Volume 16, Issue 8, August 2025.Abstract Seed dispersal by endozoochory is essential to plant dynamics, but once released in the feces, the seeds face a hostile environment that is not always favorable to germination. Indeed, feces may contain inhibitors, have high seed density, and be densely structured.
Grégoire Pauly +6 more
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Linear and nonlinear dirichlet share equations models [PDF]
, 1989 An adequate stochastic model for shares as dependent variables is provided by the Dirichlet distribution. The paper considers two different parametrizations which lead to linear and nonlinear Dirichlet share equations.
Ronning, Gerd
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A mechanical basis for chromosome function [PDF]
, 2004 We propose that chromosome function is governed by internal mechanical forces generated by programmed tendencies for expansion of the DNA/chromatin fiber against constraining ...
Dekker, J +13 more
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Some Considerations Concerning the Sumatory Function Associated to Smarandache Function [PDF]
, 1996 Giving an algorithm to calculate the sumatory function, associated to the Smarandache ...
Radescu, N. +3 more
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, 2023 This paper reports alternative expressions for the mod-function, cumulative sums and alternative prime-coprime-equations.
Geert Vermeir (6787121)
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Completely monotonic degree of a function involving trigamma and tetragamma functions
AIMS Mathematics, 2020 Let $ψ(x)$ be the di-gamma function, the logarithmic derivative of the classical Euler's gamma function $Γ(x)$. In the paper, the author shows that the completely monotonic degree of the function $[ψ'(x)]^2+ψ''(x)$ is $4$, surveys the history and motivation of the topic, supplies a proof for the claim that a function $f(x)$ is strongly completely ...
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Derivatives of the Incomplete Beta Function [PDF]
The incomplete beta function is defined as where Beta(p, q) is the beta function. Dutka (1981) gave a history of the development and numerical evaluation of this function. In this article, an algorithm for computing first and second derivatives of Ix,p,q
James F. Robinson-Cox, Robert J. Boik
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