Reflexive, Reflexivity, and the Concept of Reflexive Design

‎Finite iterative methods for solving systems of linear matrix equations over reflexive and anti-reflexive matrices

A matrix $Pintextmd{C}^{ntimes n}$ is called a generalized reflection matrix if $P^{H}=P$ and $P^{2}=I$‎. ‎An $ntimes n$‎ ‎complex matrix $A$ is said to be a reflexive (anti-reflexive) matrix with respect to the generalized reflection matrix $P$ if $A=PAP$ ($A=-PAP$)‎. ‎In this paper‎, ‎we introduce two iterative methods for solving the pair of matrix equations $AXB=C$ and $DXE=F$ over reflexiv...

Reflexivity in PHIR: let's have a reflexive talk!

In 2009, a group of researchers who gathered in the context of the Population Health Intervention Research Initiative for Canada (PHIRIC) agreed upon the need to define a specific set of competencies for population health intervention research (PHIR). Following this event, a consultative process allowed the definition of six domains of core competencies in PHIR, which were released for the firs...

Reflecting on Reflexivity: Reflexive Textual Practices in Organisation and Management Theory 1 Reflecting on Reflexivity: Reflexive Textual Practices in Organisation and Management Theory

The existence totally reflexive covers

Let $R$ be a commutative Noetherian ring. We prove that  over a local ring $R$ every finitely generated $R$-module $M$ of finite Gorenstein projective dimension has a Gorenstein projective cover$varphi:C rightarrow M$ such that $C$ is finitely generated and the projective dimension of $Kervarphi$ is finite and $varphi$ is surjective.

On reflexive subobject lattices and reflexive endomorphism algebras

In this paper we study the reflexive subobject lattices and reflexive endomorphism algebras in a concrete category. For the category Set of sets and mappings, a complete characterization for both reflexive subobject lattices and reflexive endomorphism algebras is obtained. Some partial results are also proved for the category of abelian groups.