activity
20092026
most citedPowers of the Phantom Ideal

24 citations · 26 across the 6 of their papers we have counts for

collaborators

8 papers

math.LO2026

Kaplansky decompositions of Polish modules

Ivo Herzog, Gianluca Paolini, Saharon Shelah

Let be a countable ring. Given an -module , we call a decomposition a Kaplansky decomposition if each is countable. We characterize th…

math.GR2022

A countable universal torsion abelian group for purity

Ivo Herzog, Marcos Mazari-Armida

We show that there is a countable universal abelian p-group for purity, i.e., a countable abelian p-group such that every countable abelian p-group purely embeds in . This i…

math.RT2022★ 1 cited

Simples in a cotilting heart

Lidia Angeleri Hügel, Ivo Herzog, Rosanna Laking

Every cotilting module over a ring R induces a t-structure with a Grothendieck heart in the derived category D(Mod R). We determine the simple objects in this heart and their injec…

math.CT2020

Lattice Theoretic Properties of Aprroximating Ideals

Xianhui Fu, Ivo Herzog, Jiangsheng Hu +1

It is proved that a finite intersection of special preenveloping ideals in an exact category is a special preenveloping ideal. Dually, a finite inter…

math.RT2017

Neeman's characterization of K(R-Proj) via Bousfield localization

Xianhui Fu, Ivo Herzog

Let be an associative ring with unit and denote by $K({\rm R \mbox{-}Proj})$ the homotopy category of complexes of projective left -modules. Neeman proved the theorem that $…

math.RT2017

Pure Projective Tilting Modules

Silvana Bazzoni, Ivo Herzog, Pavel Příhoda +2

Let be a -tilting module whose tilting torsion pair has the property that the heart of the induced -structure (in the deri…