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CD25 genetic ablation on lymphoid cell lines to obtain models of stimulation through the Interleukin-2 beta/gamma receptor. [PDF]

Sci Rep
Relova-Hernández E, Díaz-Bravo AB, Cantero-Rodríguez A, Alvarez-Arzola R, Hernández-Álvarez N, Carmenate T, Rojas G.   +6 more
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The gamma function on a numerical range, with applications to gamma and beta matrix functions

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Ramanujan's Extensions of the Gamma and Beta Functions

American Mathematical Monthly, 1980
(1980). Ramanujan's Extensions of the Gamma and Beta Functions. The American Mathematical Monthly: Vol. 87, No. 5, pp. 346-359.
Richard Askey
exaly   +2 more sources

Gamma and Beta Functions [PDF]

, 2015
U ovom radu prezentirana su neka osnovna svojstva gama i beta funkcija te iskazan Bohr-Mollerupov teorem. Osim toga, razmatrane su primjene gama i beta funkcija pri računanju integrala koje nije moguće izračunati uobičajenim metodama.In this paper, some ...
Dino Škrobar, Mihaela Ribičić Penava, Škrobar, Dino, Ribičić Penava, Mihaela   +3 more
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Approximate gamma–beta type functions

Nonlinear Analysis: Theory, Methods & Applications, 2009
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lee, Young Whan, Kim, Gwang Hui
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Integral representations for the Gamma function, the Beta function, and the Double Gamma function

Integral Transforms and Special Functions, 2009
A variety of integral representations for some special functions have been developed. Here we aim at presenting certain (new or known) integral representations for , B(α, β), and by using some of the known integral representations of the Hurwitz (or generalized) Zeta function ζ(s, a).
Junesang Choi, H. M. Srivastava
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Gamma Functions, Beta Functions, and Related

2021
Topics of this chapter are gamma functions, beta functions, and related functions in the complex domain. The evaluations are based on various numerical techniques in dependence of the function argument. Related functions are the Pochhammer symbol, the psi or digamma function, the incomplete gamma function and its first and second derivative, the ...
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Extension of Incomplete Gamma, Beta and Hypergeometric Functions

Progress in Fractional Differentiation and Applications, 2019
Recently, some extensions of the generalised gamma, beta, Gauss hypergeometric and confluent hypergeometric functions have been introduced. In this paper, we introduce generalisations of incomplete gamma, beta, Gauss, confluent and Appell's hypergeometric functions.
Özarslan, Mehmet Ali, Ustaoğlu, Ceren
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Gamma, Beta, and Error Functions

2016
The gamma function, written as G(x), was first introduced by the mathematician Leonhard Euler (1707–1783) as a general form of the factorial function x! that could be applied to complex and negative numbers. Later, Adrien-Marie Legendre (1752–1833) who provided a “duplication formula” for the G function, introduced the notation that is commonly used ...
Vasudevan Lakshminarayanan, L. Srinivasa Varadharajan   +1 more
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