Generators for the semigroup of endomorphisms of an independence Algebra
Given an independence algebra A of infinite rank, we denote the endomorphism monoid and the automorphism group of A by End(A)and Aut(A) respectively. This paper is concerned with finding minimal subsets R of End(A) such that Aut(A) [ E(End(A)) [ R is a generating set for End(A), where E(End(A)) deno...
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| Format: | article |
| Language: | por |
| Published: |
2015
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| Online Access: | http://hdl.handle.net/10400.2/3814 |
| Country: | Portugal |
| Oai: | oai:repositorioaberto.uab.pt:10400.2/3814 |
| Summary: | Given an independence algebra A of infinite rank, we denote the endomorphism monoid and the automorphism group of A by End(A)and Aut(A) respectively. This paper is concerned with finding minimal subsets R of End(A) such that Aut(A) [ E(End(A)) [ R is a generating set for End(A), where E(End(A)) denotes its set of idempotents. |
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