Relativexzeptionelle analytische Mengen.
Remarks on Banach- -algebras. (Remarques sur les -algèbres de Banach.)
Remarks on derivations on semiprime rings.
Remarks on epireflective subcategories of the category of topological modules.
Remarks on generalized derivations in prime and semiprime rings.
Remarks on injectivity
Remarks on Sekine quantum groups
We first describe the Sekine quantum groups (the finite-dimensional Kac algebra of Kac-Paljutkin type) by generators and relations explicitly, which maybe convenient for further study. Then we classify all irreducible representations of and describe their representation rings . Finally, we compute the the Frobenius-Perron dimension of the Casimir element and the Casimir number of .
Remarks on strongly regular rings
Remarks on the Lie derived lengths of group algebras of groups with cyclic derived subgroup.
Remarks on the structure of the multiplicative monoid of integers modulo m.
Remarque sur les sommes directes des modules de type dénombrable
Remarques sur le caractère algébrique du procédé pseudo-différentiel et de certaines de ses extensions (I)
Remarques sur les ordres maximaux réguliers noethériens sans diviseurs de zéro
Representable equivalences are represented by tilting modules
Representable equivalences between categories of modules and applications
Representable equivalences for closed categories of modules
Représentation d'anneaux principaux, non nécessairement commutatifs, séparés et complets pour la topologie de Krull
Representation fields for commutative orders
A representation field for a non-maximal order in a central simple algebra is a subfield of the spinor class field of maximal orders which determines the set of spinor genera of maximal orders containing a copy of . Not every non-maximal order has a representation field. In this work we prove that every commutative order has a representation field and give a formula for it. The main result is proved for central simple algebras over arbitrary global fields.
Representation fields for cyclic orders
Representation filters and their application in the theory of local fields.