Iranian Jews produced roughly 15 periodicals during the twentieth century, on which some initial work has been undertaken. These periodicals, newspapers, and pamphlets gave a voice to community served foster consolidation of political subjectivity syncretic national ideologies within public sphere. With that, scholarship still lacks any significant exploration publications by those who emigrate...

3 Karen Gambaro, ([email protected]) 4 Michael C.J. Quinn, ([email protected]) 5 Katia Y. Cáceres-Gorriti, ([email protected]) 6 Rebecca S. Shapiro , ([email protected]) 7 Diane Provencher , ([email protected]) 8 Kurosh Rahimi , ([email protected]) 9 Anne-Marie Mes-Masson , ([email protected]) 10 Patricia N. Tonin 1,6,7 † (...

A. Kurosh's theorem for groups [4] provides the structure of any subgroup a free product and its proof relies on Bass-Serre theory acting trees. In case Lie algebras, such general does not exist analogue Kurosh is false in general, as it was first noticed by A.I. Shirshov [10]. However, we prove that, class positively graded algebras satisfying certain local properties cohomology, holds true su...

In this paper it is shown how non-pointed exactness provides a framework which allows a simple categorical treatment of the basics of KuroshAmitsur radical theory in the non-pointed case. This is made possible by a new approach to semi-exactness, in the sense of the first author, using adjoint functors. This framework also reveals how categorical closure operators arise as radical theories.

We study the class of Bernstein algebras that are algebraic, in sense each element generates a finite-dimensional subalgebra. Every algebra has maximal algebraic ideal, and quotient is zero-multiplication algebra. Several equivalent conditions for to be given. In particular, known characterizations train terms nilpotency generalized case locally algebras. Along way, we show if Banach (respectiv...

Near-rings considered are right near-rings. In this paper two more radicals, the right Jacobson radicals of type-1(e) and 2(e), are introduced for near-rings. It is shown that they are Kurosh-Amitsur radicals (KAradicals) in the class of all near-rings and are ideal-hereditary radicals in the class of all zero-symmetric near-rings. Different kinds of examples are also presented.