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Uma introdução à teoria de Galois sobre anéis comutativos e aplicações
(Universidade Estadual Paulista (Unesp), 2020-02-28)
O principal objetivo deste trabalho é apresentar a teoria de Galois sobre anéis comutativos, exibindo uma definição adequada para uma extensão de anéis ser galoisiana, de modo que esta seja uma generalização natural da ...
Braided module and comodule algebras, Galois extensions and elements of trace 1
(Academic Press Inc Elsevier Science, 2007-01)
Let k be a field and let H be a rigid braided Hopf k-algebra. In this paper we continue the study of the theory of braided Hopf crossed products began in [J.A. Guccione, J.J. Guccione, Theory of braided Hopf crossed products, ...
THE INTEGRAL TRACE FORM OF CYCLIC EXTENSIONS OF ODD PRIME DEGREE
(Rocky Mt Math Consortium, 2017-01-01)
Let L/Q be a cyclic extension of degree p, where p is an odd unramified prime in L/Q. An explicit description of the integral trace form Tr-L/Q(x(2))|O-L, where O-L is the ring of algebraic integers of L, is given, and an ...
Ações parciais de grupos sobre álgebras : teoria de Galois e contexto de Morita
(BrasilDepartamento de MatemáticaPrograma de Pós-Graduação em MatemáticaUEMMaringá, PRCentro de Ciências Exatas, 2019)
Tannaka theory over Sup-Lattices and Descent for Topoi
(Mount Allison University, 2016)
We consider locales B as algebras in the tensor category s` of sup-lattices. We show the equivalence between the Joyal-Tierney descent theorem for open localic surjections shB q −→ E in Galois theory and a Tannakian ...
Maximal ideals and representations of twisted forms of algebras
(Mathematical Sciences Publishers, 2013-07)
Abstract Given a central simple algebra g g and a Galois extension of base rings S ∕ R S∕R, we show that the maximal ideals of twisted S ∕ R S∕R-forms of the algebra of currents g ( R ) g(R) are in natural bijection with ...
Extensions Cubiques à Base Normale
(, 1989)
Finite-Dimensional Representations of Hyper Loop Algebras over Non-algebraically Closed Fields
(SpringerDordrechtHolanda, 2010)
ON ZP-EXTENSIONS OF COMMUTATIVE RINGS
(Elsevier Science BvAmsterdamHolanda, 1991)