activity
20102025
most citedThe prime spectrum of an -algebra

6 citations · 6 across the 5 of their papers we have counts for

collaborators

6 papers

math.CT2025

On the equivalence between the existence of -kernels and -cokernels

Vitor Gulisz, Wolfgang Rump

We give an elementary proof of the statement that if an idempotent complete preadditive category has weak kernels and weak cokernels, then it has -kernels if and only if it has…

math.LO2022★ 6 cited

The prime spectrum of an -algebra

W. Rump, L. Vendramin

We prove that the lattice of ideals of an arbitrary -algebra is distributive. As a consequence, a spectral theory applies with no restriction. We also study the spectrum (i.e. t…

math.RT2020

Exact categories, big Cohen-Macaulay modules and finite representation type

Chrysostomos Psaroudakis, Wolfgang Rump

One of the first remarkable results in the representation theory of artin algebras, due to Auslander and Ringel-Tachikawa, is the characterization of when an artin algebra is repre…

math.QA2019

On the indecomposable involutive set-theoretic solutions of the Yang-Baxter equation of prime-power size

Marco Castelli, Giuseppina Pinto, Wolfgang Rump

We develop a method to construct all the indecomposable involutive set-theoretic solutions of the Yang-Baxter equation with a prime-power number of elements and cyclic permutation…

math.SG2010

Convexity of Momentum Maps: A Topological Analysis

Wolfgang Rump, Jenny Santoso

The Local-to-Global-Principle used in the proof of convexity theorems for momentum maps has been extracted as a statement of pure topology enriched with a structure of convexity. W…

math.SG2010

A General Local-to-Global Principle for Convexity of Momentum Maps

Wolfgang Rump, Jenny Santoso

We extend the Local-to-Global-Principle used in the proof of convexity theorems for momentum maps to not necessarily closed maps whose target space carries a convexity structure wh…