A Generalization of Bohr-Mollerup's Theorem for Higher Order Convex Functions

In 1922, Harald Bohr and Johannes Mollerup established a remarkable characterization of the Euler gamma function using its log-convexity property. A decade later, Emil Artin investigated this result and used it to derive the basic properties of the gamma function using elementary methods of the calc...

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Detaylı Bibliyografya
Yazar:	Marichal, Jean-Luc (auth)
Diğer Yazarlar:	Zenaïdi, Naïm (auth)
Materyal Türü:	Elektronik Kitap Bölümü
Dil:	İngilizce
Baskı/Yayın Bilgisi:	Cham Springer Nature 2022
Seri Bilgileri:	Developments in Mathematics
Konular:	Functional analysis & transforms Differential calculus & equations Difference Equation Higher Order Convexity Bohr-Mollerup's Theorem Principal Indefinite Sums Gauss' Limit Euler Product Form Raabe's Formula Binet's Function Stirling's Formula Euler's Infinite Product Euler's Reflection Formula Weierstrass' Infinite Product Gauss Multiplication Formula Euler's Constant Gamma Function Polygamma Functions Hurwitz Zeta Function Generalized Stieltjes Constants
Online Erişim:	DOAB: download the publication DOAB: description of the publication
Etiketler:	Etiketle Etiket eklenmemiş, İlk siz ekleyin!

A Generalization of Bohr-Mollerup's Theorem for Higher Order Convex Functions Yazar: Marichal, Jean-Luc

Baskı/Yayın Bilgisi 2022

OAPEN Library: download the publication
OAPEN Library: description of the publication

Elektronik Kitap Bölümü

A Generalization of Bohr-Mollerup's Theorem for Higher Order Convex Functions Yazar: Marichal, Jean-Luc, Zenaïdi, Naïm

Baskı/Yayın Bilgisi 2022

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Elektronik Ekitap

A Generalization of Bohr-Mollerup's Theorem for Higher Order Convex Functions

A Generalization of Bohr-Mollerup's Theorem for Higher Order Convex Functions Yazar: Marichal, Jean-Luc

A Generalization of Bohr-Mollerup's Theorem for Higher Order Convex Functions Yazar: Marichal, Jean-Luc, Zenaïdi, Naïm

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