Homomorphisms of integral domains of characteristic zero

Author:

Fried E.,Sichler J.

Abstract

Every category of universal algebras is isomorphic to a full subcategory of the category of all integral domains of characteristic zero and all their 1-preserving homomorphisms. Consequently, every monoid is isomorphic to the monoid of all 1-preserving endomorphisms of an integral domain of characteristic zero.

Publisher

American Mathematical Society (AMS)

Subject

Applied Mathematics,General Mathematics

Reference10 articles.

1. Homomorphisms of commutative rings with unit element;Fried, E.;Pacific J. Math.,1973

2. On the endomorphism semigroup (and category) of bounded lattices;Grätzer, G.;Pacific J. Math.,1970

3. On endomorphisms of graphs and their homomorphic images;Hedrlín, Z.,1969

4. How comprehensive is the category of semigroups?;Hedrlín, Zdeněk;J. Algebra,1969

5. The category of graphs with a given subgraph—with applications to topology and algebra;Hedrlín, Z.;Canadian J. Math.,1969

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