Results 81 to 90 of about 86,970 (217)

On the equation $p \frac{Γ(\frac{n}{2}-\frac{s}{p-1})Γ(s+\frac{s}{p-1})}{Γ(\frac{s}{p-1})Γ(\frac{n-2s}{2}-\frac{s}{p-1})} =\frac{Γ(\frac{n+2s}{4})^2}{Γ(\frac{n-2s}{4})^2}$ [PDF]

open access: yesarXiv, 2016
The note is aimed at giving a complete characterization of the following equation: $$\displaystyle p\frac{\Gamma(\frac{n}{2}-\frac{s}{p-1})\Gamma(s+\frac{s}{p-1})}{\Gamma(\frac{s}{p-1})\Gamma(\frac{n-2s}{2}-\frac{s}{p-1})} =\frac{\Gamma(\frac{n+2s}{4})^2}{\Gamma(\frac{n-2s}{4})^2}.$$ The method is based on some key transformation and the properties ...
arxiv  

On intra-regular and some left regular $Γ$-semigroups [PDF]

open access: yesarXiv, 2015
We characterize the intra-regular $\Gamma$-semigroups and the left regular $\Gamma$-semigroups $M$ in which $x\Gamma M\subseteq M\Gamma x$ for every $x\in M$ in terms of filters and we prove, among others, that every intra-regular $\Gamma$-semigroup is decomposable into simple components, and every $\Gamma$-semigroup $M$ for which $x\Gamma M\subseteq M\
arxiv  

EFFECT OF HUMAN GAMMA GLOBULIN UPON ENCEPHALITIS VIRUSES [PDF]

open access: bronze, 1959
Akio Ohyama   +5 more
openalex   +1 more source

Distance Antimagic Labeling of Zero-Divisor Graphs [PDF]

open access: yesarXiv
In this paper, we prove that for all $m\geq 1$ and $n=1$, the graph $ m\Gamma(\mathbb{Z}_9)+n\Gamma(\mathbb{Z}_4)$, for all $n\geq 1$, and $m=1$, the graph $m\overline{\Gamma(\mathbb{Z}_6)}+n\Gamma(\mathbb{Z}_9)$, for all $m\geq1$, $[m\Gamma(\mathbb{Z}_9)+\Gamma(\mathbb{Z}_4)]\times \Gamma(\mathbb{Z}_9)$, for all prime $m\geq3$, $\Gamma(\mathbb{Z}_6 ...
arxiv  

COVID-19 severity prediction in patients with chronic hepatitis C depending on the liver fibrosis stage

open access: yesВестник медицинского института «Реавиз»: Реабилитация, врач и здоровье
The aim of the study was to develop a method for assessing the risk of severity of the novel coronavirus infection COVID-19 in patients with chronic hepatitis C depending on the severity of liver fibrosis.Object and methods.
E. N. Temnik   +3 more
doaj   +1 more source

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