Graph explorer

Taming Multirelations

Binary multirelations generalise binary relations by associating elements of a set to its subsets. We study the structure and algebra of multirelations under the operations of union, intersection, sequential and parallel composition, as well as finite and infinite iteration. Starting from a set-theoretic investigation, we propose axiom systems for multirelations in contexts ranging from bi-monoids to bi-quantales.

4 nodes3 linksoverview mapTaming Multirelations
4 nodes3 links
Taming Multirelations4 visible / 4 total nodes / 4 links
Co-authorshipAuthorshipAuthorshipTopic signalWTaming Multirelationspreprint / 2015AHitoshi FurusawaResearcherAGeorg StruthResearcherTLogic in Computer Science2208 works
PaperSignal 103 links

Taming Multirelations

preprint / 2015

Open