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Publications by M. Chacron
Rings With Involution All of Whose Symmetric Elements Are Nilpotent or Regular
Proceedings of the American Mathematical Society
Mathematics
Applied Mathematics
Direct Product of Division Rings and a Paper of Abian
Proceedings of the American Mathematical Society
Mathematics
Applied Mathematics
Related publications
Group Rings Whose Set of Symmetric Elements Is Lie Metabelian
Forum Mathematicum
Mathematics
Applied Mathematics
Group Rings Whose Units Form a Nilpotent or FC Group
Proceedings of the American Mathematical Society
Mathematics
Applied Mathematics
Factorizations of Invertible Symmetric Matrices Over Polynomial Rings With Involution
WSEAS TRANSACTIONS ON COMPUTERS
Trace-Like Functions on Rings With No Nilpotent Elements
Transactions of the American Mathematical Society
Mathematics
Applied Mathematics
Solvable Assosymmetric Rings Are Nilpotent
Proceedings of the American Mathematical Society
Mathematics
Applied Mathematics
Commutative Rings Whose Matrix Rings Are Baer Rings
Proceedings of the American Mathematical Society
Mathematics
Applied Mathematics
Rings Whose Quasi-Injective Modules Are Injective
Proceedings of the American Mathematical Society
Mathematics
Applied Mathematics
$*$-Differential Identities of Prime Rings With Involution
Transactions of the American Mathematical Society
Mathematics
Applied Mathematics
Metric Spaces All of Whose Decompositions Are Metric
Proceedings of the American Mathematical Society
Mathematics
Applied Mathematics