Results 141 to 150 of about 95,896 (162)
Some of the next articles are maybe not open access.
GENERALIZED POWER SERIES MODULES
Communications in Algebra, 2001In this paper we obtain results pertaining to noetherian nature of generalised power series modules over rings not necessarily possessing an indentity element. These considerably strengthen earlier results of Ribenboim on this topic.
openaire +1 more source
Convergence acceleration on a general class of power series
Computing, 1978In this paper we present several efficient methods for evaluating functions defined by power series expansions. Simple computer codes for two rapid algorithms are given in a companion paper. The convergence rates of the proposed computational schemes are investigated theoretically and the results are illustrated by numerical examples.
openaire +2 more sources
RADICALS OF SKEW GENERALIZED POWER SERIES RINGS
Journal of Algebra and Its Applications, 2012Let R be a ring, (S, ≤) a strictly ordered monoid and ω : S → End (R) a monoid homomorphism. In this note for a (S, ω)-Armendariz ring R we study some properties of skew generalized power series ring R[[S, ω]]. In particular, among other results, we show that for a S-compatible (S, ω)-Armendariz ring R, α(R[[S, ω]]) = α(R)[[S, ω]] = Ni ℓ*(R)[[S, ω ...
openaire +1 more source
GENERALIZED LINDLEY POWER SERIES FAMILY OF DISTRIBUTIONS
Advances and Applications in Statistics, 2018Summary: In this paper, we introduce a new class of distributions by compounding the generalized class of Lindley distributions with the power series family of distributions. This new class of distributions contains several lifetime subclasses, such as the Lindley power series, two-parameter Lindley power series and power Lindley power series ...
openaire +1 more source
Morita Duality for the Rings of Generalized Power Series
Acta Mathematica Sinica, English Series, 2002Let \(A,B\) be associative rings with identity, and \((S,\leq)\) be a strictly totally ordered monoid which is also Artinian and finitely generated. Then one forms a ring, denoted by \([[A^{S,\leq}]]\), called the ring of generalized power series. For any bimodule \(_AM_B\), one forms a bimodule \(_{[[A^{S,\leq}]]}[M^{S,\leq}]_{[[B^{S,\leq}]]}\).
openaire +2 more sources
Nilpotent Elements and Nil-Reflexive Property of Generalized Power Series Rings
Advances in Pure Mathematics, 2022Eltiyeb Ali
exaly
On the convergence of generalized power series solutions of q-difference equations
Aequationes Mathematicae, 2021Alberto Lastra, Lastra Alberto
exaly
The generalized modified Weibull power series distribution: Theory and applications
Computational Statistics and Data Analysis, 2016M Ganjali, E Bahrami Samani
exaly
Inference for processes with signed generalized power series thinning operator
Journal of Statistical Planning and Inference, 2010Haixiang Zhang +2 more
exaly

