Results 151 to 160 of about 3,700 (194)

Assessing the Impact of Different Spirometric Equations on Asthma Severity and Control Among Children in Jordan: A Retrospective Study. [PDF]

Pulm Med
Al-Qerem W, Jarab A, Eberhardt J, Al-Zayadneh E, Al-Iede M, Al-Sa'di L, Sawaftah L.   +6 more
europepmc   +1 more source

Prognostic role of C-reactive protein-albumin-lymphocyte (CALLY) index in gastrointestinal malignancies: a systematic review and meta-analysis. [PDF]

BMC Gastroenterol
Rayyan Y, Odeh N, Theeb L, Alajlouni YY, Alzoubi M, Al-Assaf NF, Jaber LA, AlHammouri HM, Alzghoul AH, Khamaiseh AM, Hamdan AS, Alhaj AM.   +11 more
europepmc   +1 more source

Inter-plot competition in hybrid maize multi-environment yield trials in Ethiopia can reduce rate of genetic gain. [PDF]

Theor Appl Genet
Keno T, Mace E, Godwin I, Jordan D, Kelly A.   +4 more
europepmc   +1 more source

Wavefunction Optimization at the Complete Basis Set Limit with Multiwavelets and DMRG. [PDF]

J Phys Chem A
Nibbi M, Frediani L, Dinvay E, Mendl CB.
europepmc   +1 more source

Prognostic score for predicting respiratory admissions among patients with chronic obstructive pulmonary disease in primary care: development and validation in population cohorts (Birmingham Lung Improvement Studies (BLISS)).

BMJ
Jordan RE, Keene SJ, Franssen FME, Fitzmaurice D, Adderley NJ, Dickens AP, Martin JT, Sitch AJ, Enocson A, Jowett S, Riley RD, Miller MR, Cooper BG, Turner A, Jolly K, Ayres JG, Stockley R, Greenfield S, Siebert S, Daley A, Cheng KK, de Vries F, Wouters EFM, Adab P.   +23 more
europepmc   +1 more source

On Jordan Left Derivations

On Jordan Left Derivations
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Characterizations of Jordan derivations and Jordan homomorphisms

Linear and Multilinear Algebra, 2011
Let 𝒜 be a unital Banach algebra and ℳ be a unital 𝒜-bimodule. We show that if δ is a linear mapping from 𝒜 into ℳ satisfying δ(ST) = δ(S)T +Sδ(T) for any S, T ∈ 𝒜 with ST = W, where W is a left or right separating point of ℳ, then δ is a Jordan derivation.
Jiankui Li, Jiren Zhou
exaly   +2 more sources

Jordan, Jordan Right and Jordan Left Derivations on Convolution Algebras

Bulletin of the Iranian Mathematical Society, 2018
A Jordan derivation on a ring $R$ is an additive mapping $d$ that satisfies \[ d(x^2) = d(x) x + x d(x) \] for all $x \in R$; $d$ is said to be a Jordan left derivation if \[ d(x^2) = 2xd(x) \] for all $x \in R$. Jordan right derivations are defined similarly.
Mohammad Hossein Ahmadi Gandomani
exaly   +3 more sources

On the Stability of Jordan *-Derivation Pairs

Results in Mathematics, 2013
Let \(A\) be a \(*\)-ring and \(X\) be an \(A\)-bimodule. If \(L, R:A \to X\) are additive mappings such that \(L(a^3)=L(a)\cdot (a^*)^2+a\cdot R(a)\cdot a^*+a^2L(a)\) and \(R(a^3)=R(a) \cdot(a^*)^2+a\cdot L(a)\cdot a^*+a^2R(a)\) for all \(a\in A\), then \((L,R)\) is called a Jordan \(*\)-derivation pair. In this paper, the authors prove the Hyers-Ulam
Abasalt Bodaghi, Sun Young Jang, Choonkil Park   +2 more
exaly   +2 more sources