The exponentiated generalized power series
Sign Up to like & getrecommendations! Published in 2020 at "Heliyon"
DOI: 10.1016/j.heliyon.2020.e04653
Abstract: We propose a new generalized family of distributions called the exponentiated generalized power series (EGPS) family of distributions and study its sub-model, the exponentiated generalized logarithmic (EGL) class of distributions, in detail. The structural properties… read more here.
Keywords: exponentiated generalized; family distributions; generalized power; power series ... See more keywords
On complemented subspaces of non-Archimedean Köthe spaces
Sign Up to like & getrecommendations! Published in 2019 at "Journal of Mathematical Analysis and Applications"
DOI: 10.1016/j.jmaa.2018.10.011
Abstract: Abstract The generalized power series spaces D f ( a , r ) are the most known and important examples of nuclear Kothe spaces. We prove that every Kothe–Montel space (over a non-Archimedean field K… read more here.
Keywords: subspaces non; power series; complemented subspaces; generalized power ... See more keywords
Competing Risks Failure Model Under Progressive Censoring With Random Removals Based on the Generalized Power Half Logistic Geometric Distribution
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DOI: 10.1109/access.2025.3567310
Abstract: In numerous survival analysis experiments, subjects may experience failure or death due to multiple causes. Whether these causes are dependent or independent, this study delves into the competing risk lifetime model under progressively type-II censoring… read more here.
Keywords: distribution; generalized power; logistic geometric; half logistic ... See more keywords
Some Results on Skew Generalized Power Series Rings
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DOI: 10.11650/tjm.21.2017.7327
Abstract: Let $R$ be a ring, $(S,\leq)$ a strictly ordered monoid and $\omega \colon S \to \operatorname{End}(R)$ a monoid homomorphism. The skew generalized power series ring $R[[S,\omega]]$ is a common generalization of (skew) polynomial rings, (skew)… read more here.
Keywords: generalized power; series rings; power series; series ... See more keywords