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Canadian family physician Medecin de famille canadien, 2013 Some of the next articles are maybe not open access.
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Unit group of semisimple group algebras of some non-metabelian groups of order 120
, 2021In this paper, we give the characterization of the unit groups of semisimple group algebras of some non-metabelian groups of order 120. This study completes the study of unit groups of semisimple group algebras of all groups up to order 120, except that ...
Gaurav Mittal, R. Sharma
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Clinical Infectious Diseases, 2021
The EORTC/MSGERC recently revised and updated the consensus definitions of invasive fungal disease (IFD). These definitions primarily focus on patients with cancer and stem cell or solid-organ transplant patients.
M. Bassetti +7 more
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The EORTC/MSGERC recently revised and updated the consensus definitions of invasive fungal disease (IFD). These definitions primarily focus on patients with cancer and stem cell or solid-organ transplant patients.
M. Bassetti +7 more
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International Journal of Theoretical Physics, 2004
The authors are interested study of finite effect algebras that arise as intervals in partially ordered abelian groups. They concentrate on semisimple unital groups, which are torsion free and have a finite unit interval. For such a group \(G\), the aditive group homomorphisms \(G \to\mathbb R\) form a directed partially ordered linear space over ...
Foulis, David J., Greechie, Richard J.
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The authors are interested study of finite effect algebras that arise as intervals in partially ordered abelian groups. They concentrate on semisimple unital groups, which are torsion free and have a finite unit interval. For such a group \(G\), the aditive group homomorphisms \(G \to\mathbb R\) form a directed partially ordered linear space over ...
Foulis, David J., Greechie, Richard J.
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Unit Groups of Commutative Group Rings
Communications in Algebra, 2006Let \(R\) be a unitary commutative ring and let \(G\) be an Abelian group. In the first part of the paper the authors assume that \(R\) is indecomposable and \(G\) is finite of order invertible in \(R\). They announce a result which describes the decomposition of the group ring \(RG\) into a direct sum of ring extensions of \(R\), in terms of the ...
Mollov, T., Nachev, N.
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