Kaitan Antara Homomorfisma Pada Graf dan Homomorfisma Pada Aljabar Graf
Keywords:
Automorphism and Action, Graph Algebras, HomomorphismAbstract
Let E and F be directed graphs and their associated C*-algebras respectively, C*(E) and C*(F). We call this C*-algebras as graph algebras. Graph homomorphism is a map of E to F such that preserves the structure of graph. Moreover for graph algebras C*(E) and C*(F), their homomorphism is a map of C*(E) to C*(F) such that preserves the structure of graph algebras Rosjanuardi and Albania (2012) said that an automorphism of E induces an automorphism of graph algebras C*(E). Furthermore, from this relation we get an action induces an action
References
Raeburn, I. (2004). Graph Algebras. Rhode Island: American Mathematical Society.
Rosjanuardi, R. & Albania, I.N. (2012). On Graph Algebras and Crossed Product by Semigroups. Dalam Far East Journal of Mathematics Science 6, 99-110.
