Representation of universal algebras by sheaves
U. Maddana Swamy · Proceedings of the American Mathematical Society · 1974
It is proved that every (universal) algebra A A with distributive and permutable structure lattice is isomorphic with the algebra of all global sections with compact supports of a sheaf of homomorphic images of A A over a topological space. This completely generalises the corresponding result of Klaus Keimel for l l -rings.