Triregular Leftmost without Loop and Reverse Arc Graph Varieties of Graph Algebra of Type (2,0)
Montri Thongmoon, Tiang Poomsa-Ard
Abstract
Montri Thongmoon, Tiang Poomsa-Ard
Abstract
Graph algebras establish a connection between directed graphs without multiple edges and special universal algebras of type (2,0). We say that a graph G satisfles a term equation s … t if the corresponding graph algebra A(G) satisfles s … t. A class of graph algebras V is called a graph variety if V = Modg§ where § is a subset of T(X) £ T(X). A graph variety V 0 = Modg§ 0 is called a triregular leftmost without loop and reverse arc graph variety if § 0
A significance statement is not available in the OpenAlex record.
A contribution statement is not available in the OpenAlex record.
Method details are not available in the OpenAlex metadata.
Findings are not separately available in the OpenAlex metadata.
Limitations are not available in the OpenAlex metadata.
Application details are not available in the OpenAlex metadata.
Graph algebras establish a connection between directed graphs without multiple edges and special universal algebras of type (2,0). We say that a graph G satisfles a term equation s … t if the corresponding graph algebra A(G) satisfles s … t. A class of graph algebras V is called a graph variety if V = Modg§ where § is a subset of T(X) £ T(X). A graph variety V 0 = Modg§ 0 is called a triregular leftmost without loop and reverse arc graph variety if § 0
Key concepts: Voltage graph, Line graph, Graph algebra, Mathematics, Combinatorics, Null graph, Discrete mathematics, Symmetric graph