PAPER / ARXIV:2609.09201

Homomorphisms and subalgebras of free convex semilattices

Harald Woracek

RESUMO

A convex semilattices is a convex algebra endowed with an additional semilattice operation that satisfies a distributive law. We investigate free convex semilattices by studying the homomorphisms into products R{\Omega} and, more specifically, the homomorphisms between two free finitely generated convex semilattices. We characterise the finitely generated subalgebras of a free finitely generated convex semilattice.

NO MESMO MAPA

Papers relacionados

math.RA18 de set. de 2026

Locally finite Schreier Varieties

Keith A. Kearnes , Andrew Moorhead , Agnes Szendrei

Homomorphisms and subalgebras of free convex semilattices

Papers relacionados

Locally finite Schreier Varieties

Generalized $t$-Fine and Quasi $t$-Fine Rings

Tachikawa's second conjecture implies the Auslander-Reiten conjecture

A Characterization of Local Nilpotence for Derivations of Ore Extensions

On the trace identities of 2-dimensional tr-prime algebras over a finite field

On $\ast$-Reversible and Generalized $\ast$-Reversible Rings