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Given an s-unital ring $ R $, as defined by Tominaga in 1975, we show that the category of s-
unital $ R $-$ R $-bimodules is a unital monoidal category with the unit object $ R $ with …

This works concerns cohomological support varieties of modules over commutative local
rings. The main result is that the support of a derived tensor product of a pair of differential …

Let R be a commutative Cohen–Macaulay ring, and let C be a semidualizing module of R. In
this paper, we show that C is generically dualizing if and only if the tensor products of …

Pure-injectivity of Tensor Products of Modules Page 1 Algebra Colloquium c© 2014 AMSS
CAS & SUZHOU UNIV Algebra Colloquium 21 : 1 (2014) 151–156 Pure-injectivity of Tensor …

The notion of a tensor product of topological groups and modules is important in theory of
topological groups, algebraic number theory. The tensor product of compact zero …

Jordan ring is one example of the non-associative rings. We can construct a Jordan ring
from an associative ring by defining the Jordan product. In this paper, we discuss the …

The binary tensor product, for modules over a commutative ring, has two different aspects: its
connection with universal bilinear maps and its adjointness to the internal hom-functor …

Tensor products of perfect modules and maximal surjective Buchsbaum modules Page 1
JOURNAL OF PURE AND APPLIED ALGEBRA ELSEVIER Journal of Pure and Applied Algebra …

Let A and B be two rings, M be a left B, right A bimodule and be the formal triangular matrix
ring. It is known that the category of right T-modules is equivalent to the category Ω of triples …