… The local theory of operator spaces, like its Banach space counterpart, aims to study global
properties of a space through the structure of its finite-dimensional subspaces. In this context, …

… Working over some field k, we define n-dimensional affine space as An … The relation of being
pointed elementarily homotopic is symmetric and reflexive, but not transitive. In other words, …

… with Gorenstein dimension 0 are also called totally reflexive. … ring homomorphisms is called
a quasi-deformation if φ is flat and π is a deformation. The complete intersection dimension …

… To prove it we study modules over the ring Dn of differential operators of the ndimensional
Tate … S be a ring homomorphism of left and right noetherian rings of finite global dimension. …

… ring homomorphisms through imposed conditions on the modules along them. An important
class of ring homomorphisms … with a remark on totally reflexive modules and G-regular rings. …

… flat dimensions, and investigated the properties of these … (C, ER(R/m)) is CMatlis reflexive,
in the case that R is complete local. … Let f : R → S be a flat ring homomorphism, and let C be a …

… C-injective ring R, the super finitely presented R-module M is reflexive, … flat module \(F \in
\mathcal {B}_C(R)\) and for super finitely presented R-module M, the natural homomorphism …

… A surjective homomorphism is called an epimorphism and a bijective homomorphism is an
… Let θ be a reflexive binary relation on a lattice L. According to [KNT p.90] θ is a congruence …

… ) manifold of dimension 2n with n ≥ 2, a sort of higher dimensional … The complex dimension
of an IHS manifold is necessarily … In Section 1.2 we define the Gysin homomorphism and we …

… -Macaulay module is reflexive (so in our dimension one situation, any torsionless module is
… Note that these are indeed ring homomorphisms. Although simple in definition, this map has …