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Targeting mTOR to Mitigate Sequelae of Chronic Hypoxia on the Carotid Artery and Cerebral Circulation. [PDF]

Compr Physiol
Choi R, Mihailovic J, Sharma P, Nikola F, Bluestein SL, Doddaballapur P, Guerrera N, Abu Hussein NS, Cavinato C, Adams TS, Yan X, Hyder F, Herman P, Humphrey JD, Manning EP.   +14 more
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On the Generalized Extended Wright Function

International Journal of Fuzzy Mathematical Archive, 2021
The main object of this paper is to introduce a new generalized extended Wright function, for the new generalized extended Wright function properties such as integral representations, Euler’s beta, Mellin, inverse Mellin, Jacobi, Gegenbaur, and Legendre transforms are proposed and investigated. Moreover, some derivative formulas, classical and extended
Umar Muhammad Abubakar, Naresh Dudi
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Generating Functions Involving the Fox-Wright Functions

Computational Mathematics and Mathematical Physics, 2021
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Some properties concerning the analysis of generalized Wright function

Journal of Computational and Applied Mathematics, 2020
The Bessel-Maitland function, also called the Wright generalized Bessel function, is defined by \(W_{\alpha ,\beta } (z)=\sum _{n=0}^{\infty }\frac{z^{n} }{n!\Gamma (\alpha n+\beta )} \quad (\beta \in \mathrm{C},\; Re\, \alpha >-1)\). Various generalizations exist, for example, \(W_{\alpha ,\beta }^{\gamma ,\delta } (z)=\sum _{n=0}^{\infty }\frac{z^{n}
Nabi Ullah Khan, Talha Usman, Mohd Aman
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On Properties of an Entire Function That is a Generalization of the Wright Function

Journal of Mathematical Sciences, 2020
The author considers the function \[\Theta_{n,\alpha}(z;\mu)=\sum_{k=0}^\infty \frac{\sin n\omega_k}{\sin \omega_k}\, \frac{z^k}{k! \Gamma(\mu-\frac{\alpha k}{2n})}, \qquad \omega_k:=(k+1)\pi/(2n)\] for positive integer \(n\). This is a fundamental solution of the fractional differential equation \[\frac{\partial^\alpha u}{\partial t^\alpha}+(-1)^n ...
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Harmonic univalent functions associated with Wright's generalized hypergeometric functions

Integral Transforms and Special Functions, 2011
The purpose of this paper is to study certain harmonic univalent mappings involving the Wright's generalized hypergeometric functions. We investigate the usual characteristics associated with such harmonic mappings and also mention their validity conditions. As consequences of our main results, we deduce several results involving the generalized Mittag–
R K Raina
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Fox-H Densities and Completely Monotone Generalized Wright Functions

Journal of Theoretical Probability
Due to their flexibility, Fox-$H$ functions are widely studied and applied to many research topics, such as astrophysics, mechanical statistic, probability, etc. Well-known special cases of Fox-$H$ functions, such as Mittag-Leffler and Wright functions, find a wide application in the theory of stochastic processes, anomalous diffusions and non-Gaussian
Luisa Beghin, José Luís da Silva, Lorenzo Cristofaro   +2 more
exaly   +4 more sources