Results 21 to 30 of about 164,716 (305)

Estimates of Gamma and Beta Functions [PDF]

Tamap Journal of Mathematics and Statistics, 2019

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Fractional Ostrowski-type Inequalities via $(\alpha,\beta,\gamma,\delta)-$convex Function [PDF]

Sahand Communications in Mathematical Analysis, 2023
In this paper, we are introducing for the first time a generalized class named the class of $(\alpha,\beta,\gamma,\delta)-$convex functions of mixed kind.
Ali Hassan, Asif R. Khan, Nazia Irshad, Sumbul Khatoon   +3 more
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$\alpha_{(\gamma, \gamma^{'})}$-semiregular, $\alpha_{(\gamma, \gamma^{'})}$-$\theta$-semiopen Sets and $(\alpha_{(\gamma, \gamma^{'})}, \alpha_{(\beta, \beta^{'})})$-$\theta$-semi Continuous Functions

New Trends in Mathematical Science, 2018
Hariwan Z. Ibrahim
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Generalized Gamma, Beta and Hypergeometric Functions Defined by Wright Function and Applications to Fractional Differential Equations

Cumhuriyet Science Journal, 2022
When the literature is examined, it is seen that there are many studies on the generalizations of gamma, beta and hypergeometric functions. In this paper, new types of generalized gamma and beta functions are defined and examined using the Wright ...
Enes Ata, İ. Onur Kıymaz
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On Some Properties of Log-Harmonic Functions Product [PDF]

Sahand Communications in Mathematical Analysis, 2022
In this paper we define a new subclass $S_{LH}(k, \gamma; \varphi)$ of log-harmonic mappings, and then basic properties such as dilations, convexity on one direction and convexity of log functions of convex- exponent product of elements of that class are
Mehri Alizadeh, Rasoul Aghalary, Ali Ebadian   +2 more
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On some classes of meromorphic functions defined by subordination and superordination [PDF]

Opuscula Mathematica, 2011
Let \(p\in \mathbb{N}^*\) and \(\beta,\gamma\in \mathbb{C}\) with \(\beta\neq 0\) and let \(\Sigma_p\) denote the class of meromorphic functions of the form \(g(z)=\frac{a_{-p}}{z^p}+a_0+a_1 z+\ldots,\,z\in \dot U\), \(a_{-p}\neq 0\).
Alina Totoi
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A class of completely monotonic functions involving the polygamma functions

Journal of Inequalities and Applications, 2022
Let Γ ( x ) $\Gamma (x)$ denote the classical Euler gamma function. We set ψ n ( x ) = ( − 1 ) n − 1 ψ ( n ) ( x ) $\psi _{n}(x)=(-1)^{n-1}\psi ^{(n)}(x)$ ( n ∈ N $n\in \mathbb{N}$ ), where ψ ( n ) ( x ) $\psi ^{(n)}(x)$ denotes the nth derivative of the
Li-Chun Liang, Li-Fei Zheng, Aying Wan
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Some inequalities involving two generalized beta functions in n variables

Journal of Inequalities and Applications, 2021
The beta and gamma functions have recently seen several developments and various extensions because of their nice properties and interesting applications. The contribution of this paper falls within this framework.
Mustapha Raïssouli, Salma I. El-Soubhy
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Certain subclass of analytic functions based on q-derivative operator associated with the generalized Pascal snail and its applications

AIMS Mathematics, 2022
By the principle of differential subordination and the $ q $-derivative operator, we introduce the $ q $-analog $ \mathcal{SP}^{q}_{snail}(\lambda; \alpha, \beta, \gamma) $ of certain class of analytic functions associated with the generalized Pascal ...
Pinhong Long, Jinlin Liu, Murugusundaramoorthy Gangadharan, Wenshuai Wang   +3 more
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Extended k-Gamma and k-Beta Functions of Matrix Arguments

Mathematics, 2020
Various k-special functions such as k-gamma function, k-beta function and k-hypergeometric functions have been introduced and investigated. Recently, the k-gamma function of a matrix argument and k-beta function of matrix arguments have been presented ...
Ghazi S. Khammash, Praveen Agarwal, Junesang Choi   +2 more
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