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Jordan derivable mappings on $$B(H)$$

Acta Mathematica Hungarica
Let \(H\) be a Hilbert space. In this paper, sufficient conditions are given for the existence of Jordan derivations and Jordan generalized derivations over \(B(H)\). The following is the main result. \par Theorem. Let \(H\) be a real or complex Hilbert space with \(\operatorname{dim}(H)\ge 2\) and \(\Omega\in B(H)\) be given.
Chen, L., Guo, F., Qin, Z.-J.
openaire   +2 more sources

Acceptance and attitudes toward COVID-19 vaccines: A cross-sectional study from Jordan

PLoS ONE, 2021
Tamam El-Elimat   +2 more
exaly  

Wastes and biomass materials as sustainable-renewable energy resources for Jordan

Renewable and Sustainable Energy Reviews, 2017
Zayed Al-Hamamre   +2 more
exaly  

Jordan left derivations on semiprime rings

2016
If \(R\) is a ring then \(D\in\text{End}(R,+)\) is a Jordan left derivation of \(R\) when \(D(x^2)=2xD(x)\) for all \(x\in R\). The author proves two results for such maps analogous to results known for derivations. These are: if \(R\) is a 2-torsion free semiprime ring, \(D\) a Jordan left derivation of \(R\), and \(n>1\) so that \(D(x)^n=0\) for all \
openaire   +2 more sources

Consumer adoption of mobile banking in Jordan

Journal of Enterprise Information Management, 2016
Ali Abdallah Alalwan, Yogesh K Dwivedi
exaly  

Jordan toward a 100% renewable electricity system

Renewable Energy, 2020
Suhil Kiwan
exaly  

Performance and economic comparison of fixed and tracking photovoltaic systems in Jordan

Renewable and Sustainable Energy Reviews, 2017
Salem Nijmeh
exaly  

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