Results 61 to 70 of about 95,896 (162)

Assessment of thermal distribution through an inclined radiative-convective porous fin of concave profile using generalized residual power series method (GRPSM)

open access: yesScientific Reports, 2022
The thermal distribution in a convective-radiative concave porous fin appended to an inclined surface has been examined in this research. The equation governing the temperature and heat variation in fin with internal heat generation is transformed using ...
R. S. Varun Kumar   +8 more
doaj   +1 more source

ALMOST right (left) SEMICLEAN RINGS of SKEW GENERALIZED POWER SERIES

open access: yesJournal of Scientific Research in Science
We extend the notions of almost clean, n-almost clean, and almost semiclean to the non-commutative setting. Then, we demonstrate that under specific conditions that the skew generalized power series rings S[[T,w]] is almost right (left) semiclean if ...
Dina Abdelhakim   +2 more
doaj   +1 more source

Generalized load graphical forecasting method based on modal decomposition

open access: yesGlobal Energy Interconnection
In a “low-carbon” context, the power load is affected by the coupling of multiple factors, which gradually evolves from the traditional “pure load” to the generalized load with the dual characteristics of “load + power supply.” Traditional time-series ...
Lizhen Wu   +3 more
doaj   +1 more source

REVERSIBLE SKEW GENERALIZED POWER SERIES RINGS [PDF]

open access: yesBulletin of the Australian Mathematical Society, 2011
AbstractIn this note we show that there exist a semiprime ring R, a strictly ordered artinian, narrow, unique product monoid (S,≤) and a monoid homomorphism ω:S⟶End(R) such that the skew generalized power series ring R[[S,ω]] is semicommutative but R[[S,ω]] is not reversible. This answers a question posed in Marks et al. [‘A unified approach to various
openaire   +1 more source

Solutions of the time fractional reaction–diffusion equations with residual power series method

open access: yesAdvances in Mechanical Engineering, 2016
In this article, the residual power series method for solving nonlinear time fractional reaction–diffusion equations is introduced. Residual power series algorithm gets Maclaurin expansion of the solution.
Fairouz Tchier   +3 more
doaj   +1 more source

Generic Fiber of Power Series Ring Extensions [PDF]

open access: yesCommunications in Algebra, 2009
Let D be a Noetherian domain containing a field, d a nonzero nonunit of D and z an indeterminate over D. We prove that the generic fiber of D[1/d][[z]] over D[[z]] has dimension greater than the dimension of D/dD.
openaire   +2 more sources

A Novel Hybrid Method for Short-Term Power Load Forecasting

open access: yesJournal of Electrical and Computer Engineering, 2016
Influenced by many uncertain and random factors, nonstationary, nonlinearity, and time-variety appear in power load series, which is difficult to forecast accurately.
Huang Yuansheng   +2 more
doaj   +1 more source

Analytical Solution of the Fractional Fredholm Integrodifferential Equation Using the Fractional Residual Power Series Method

open access: yesComplexity, 2017
We study the solution of fractional Fredholm integrodifferential equation. A modified version of the fractional power series method (RPS) is presented to extract an approximate solution of the model.
Muhammed I. Syam
doaj   +1 more source

Operators on generalized power series

open access: yesIllinois Journal of Mathematics, 2001
The ring of series constructed on a ring \(C\) with the monomials from a totally ordered set (or a partially ordered set) \(M\) has been studied by H. Hahn (respectively by G. Higman) in 1907 (respectively in 1952). If \(C\) is a field and \(M\) is a totally ordered group, then Hahn proved that this ring is a field.
openaire   +3 more sources

A Tauberian theorem for a generalized power series method

open access: yesApplied Mathematics Letters, 2005
Let \(P_n=\sum_{y=0}^np_y\) as being required to define the standard power series method, where \(s=(s_k)\) is transformed into \(t_s (x)=\sum_{k=0}^\infty p_ks_kx^k/p(x)\), \(p(x)=\sum_{k=0}^\infty p_kx^k ...
Richard F. Patterson   +2 more
openaire   +2 more sources

Home - About - Disclaimer - Privacy