Baseline Quality of Life and Its Predictors among Jordanian Women with Breast Cancer: Findings from an Ongoing Randomized Controlled Trial. [PDF]
AlDaieflih M +8 more
europepmc +1 more source
Assessment of Knowledge, Attitudes, Practices and Perceptions Regarding the Use of Sunscreen Among Pharmacists in Jordan. [PDF]
Alghananim A +4 more
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Associations of dietary fiber knowledge and intake with glycemic control among Jordanian patients with type two diabetes mellitus: a cross-sectional study. [PDF]
Hamed DA +4 more
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A Cross-Sectional Analytical Study: Prevalence and Clinical Profile of Metabolic Syndrome Among Middle Eastern, Mainly Jordanians, Cohort Presented with Atherosclerotic Cardiovascular Disease. [PDF]
Alsheyyab J +17 more
europepmc +1 more source
Machine Learning-Based Prediction of Culture-Confirmed Neonatal Sepsis in a Tertiary Neonatal Intensive Care Unit: Retrospective Cohort Study. [PDF]
Badran E +11 more
europepmc +1 more source
Factors influencing community pharmacists' provision of health promotion and disease prevention services in Jordan: Qualitative thematic analysis and deductive mapping to the COM-B model. [PDF]
Hasan Ibrahim A +3 more
europepmc +1 more source
Related searches:
Jordan, Jordan Right and Jordan Left Derivations on Convolution Algebras
Bulletin of the Iranian Mathematical Society, 2018A 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.
Ahmadi Gandomani, Mohammad Hossein +1 more
openaire +2 more sources
To study the prevalence of obesity among semi-urban communities in Jordan and its association with a number of factors.A sample of households was systematically selected from four Jordanian towns namely, Sarih, Sikhra, Southern Mazar and Subha-Subhieh.
K, Ajlouni, H, Jaddou, A, Batieha
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Differential calculus on Jordan algebras and Jordan modules [PDF]
Having in mind applications to particle physics we develop the differential calculus over Jordan algebras and the theory of connections on Jordan modules. In particular we focus on differential calculus over the exceptional Jordan algebra and provide a complete characterization of the theory of connections for free Jordan modules.
Ludwik Dabrowski, Michel Dubois-Violette
exaly +4 more sources

