Inverses of Gamma Functions

Author:

Pedersen Henrik L.

Publisher

Springer Science and Business Media LLC

Subject

Computational Mathematics,General Mathematics,Analysis

Reference16 articles.

1. Ahern, P., Rudin, W.: Geometric properties of the gamma function. Am. Math. Mon. 103, 678–681 (1996)

2. Barnes, E.W.: The theory of the multiple gamma function. Trans. Camb. Philos. Soc. 19, 374–425 (1904)

3. Berg, C.: Stieltjes-Pick-Bernstein-Schoenberg and their connection to complete monotonicity. In: Mateu, J., Porcu, E. (eds.) Positive Definite Functions. From Schoenberg to Space-Time Challenges. Department of Mathematics, University Jaume I, Castellon, Spain (2008)

4. Eremenko, A., Yuditskii, P.: Comb functions. Contemp. Math. 578, 99–118 (2012)

5. Ginzel, I.: Die konforme Abbildung durch die Gammafunktion. Acta Math. 56(1), 273–353 (1931). (German)

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