A completely monotone function related to the Gamma function (1999)
by
Christian Berg
,
Henrik L. Pedersen
| Venue: | J. Comp. Appl. Math |
| Citations: | 10 - 4 self |
BibTeX
@ARTICLE{Berg99acompletely,
author = {Christian Berg and Henrik L. Pedersen},
title = {A completely monotone function related to the Gamma function},
journal = {J. Comp. Appl. Math},
year = {1999},
volume = {133},
pages = {219--230}
}
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Abstract
Abstract We show that the reciprocal of the function f (z) = log \Gamma (z + 1) z log z; z 2 C n] \Gamma 1; 0];
Citations
| 171 | The Classical Moment Problem and Some Related Questions on Analysis. Translated by N - Akhiezer - 1965 |
| 65 | Potential Theory on Locally Compact Abelian Groups - Berg, Forst - 1975 |
| 42 | Harmonic Analysis and the Theory of Probability - Bochner - 1955 |
| 41 | The logarithmic integral. I - Koosis - 1998 |
| 17 | Handbuch der Theorie der Gammafunktion, Part I in Die Gammafunktion (Chelsea Publ - Nielsen - 1965 |
| 10 | On some properties of the gamma function - Elbert, Laforgia |
| 9 | A monotoneity property of the gamma function - Anderson, Qiu - 1997 |
| 9 | Quelques remarques sur le cône de Stieltjes, in: Séminaire de Théorie du Potentiel - Berg - 1980 |
| 6 | Special functions of quasiconformal theory - Anderson, Vamanamurthy, et al. - 1989 |
| 1 | Geometric properties of the Gamma function - Ahern, Rudin - 1996 |
| 1 | le d'eveloppement de log \Gamma (a - Stieltjes, Sur - 1993 |
| 1 | le développement de log Γ(a - Stieltjes, Sur - 1993 |
