Nilpotent Elements in Group Rings.
Sudarshan K. Sehgal (1975)
Manuscripta mathematica
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Displaying similar documents to “Degree 1 and 2 representations of nilpotent groups and applications to units of group rings.”
Nilpotent Elements in Group Rings.
Direct product decomposition of zero-product-associative rings without nilpotent elements
Alexander Abian (1978)
Colloquium Mathematicae
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On the Classification of Nilpotent Groups.
Robert L. Kruse, David P. Price (1970)
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Rings generalized by tripotents and nilpotents
Huanyin Chen, Marjan Sheibani, Nahid Ashrafi (2022)
Czechoslovak Mathematical Journal
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We present new characterizations of the rings for which every element is a sum of two tripotents and a nilpotent that commute. These extend the results of Z. L. Ying, M. T. Koşan, Y. Zhou (2016) and Y. Zhou (2018).
The Near-rings on Groups of Low Order.
James R. Clay (1968)
Mathematische Zeitschrift
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Generators of large subgroups of the unit group of integral group rings.
Eric Jespers, Guilherme Leal (1993)
Manuscripta mathematica
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Nilpotent completions and Lie rings associated to link groups.
Sadayoshi Kojima (1983)
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The Hilbert pairing for formal groups over -rings.
Bondarko, M.V., Vostokov, S.V., Lorenz, F. (2004)
Zapiski Nauchnykh Seminarov POMI
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Medial and Distributively Generated Near-Rings.
Gary Birkenmeier, Henry Heatherly (1990)
Monatshefte für Mathematik
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Computing nilpotent quotients in finitely presented Lie rings.
Schneider, Csaba (1997)
Discrete Mathematics and Theoretical Computer Science. DMTCS [electronic only]
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On rings with zero total.
Beidar, K.I. (1997)
Beiträge zur Algebra und Geometrie
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Units in group rings of crystallographic groups
Karel Dekimpe (2003)
Fundamenta Mathematicae
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In [3], the authors initiated a technique of using affine representations to study the groups of units of integral group rings of crystallographic groups. In this paper, we use this approach for some special classes of crystallographic groups. For a first class of groups we obtain a normal complement for the group inside the group of normalized units. For a second class of groups we show that the Zassenhaus conjectures ZC1 and ZC3 are valid. This generalizes the results known for the...
Near-Rings with Identity on Alternating Groups.
James R. Clay, Donna K. Doi (1968)
Mathematica Scandinavica
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The Near-Rings with Identities on Certain Finite Groups.
James R. Clay, Joseph J., Jr. Malone (1966)
Mathematica Scandinavica
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Pere Menal i Brufal, 1951-1991.
Joaquim Bruna, Warren Dicks (1992)
Publicacions Matemàtiques
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Pere Menal, Professor of Algebra at the Universitat Autònoma de Barcelona, died in a traffic accident on April 4th, 1991. His colleagues in the Mathematics Department of the UAB strongly felt the need to pay a tribute to his memory, and decided then to dedicate this, the Autumn 1992 issue of the departmental journal, to his memory.