Publication date
July 2004
DOI Publisher
Elsevier Inc. ISSN
0095-8956 Citation count (estimate)
11Abstract
AbstractWe give a decomposition formula for the weighted zeta function of a regular covering of a graph
AbstractWe give a decomposition formula for the weighted zeta function of a regular covering of a graph
AbstractWe consider the (Ihara) zeta functions of line graphs, middle graphs and total graphs of a r...
AbstractSuppose Y is a regular covering of a finite graph X with covering transformation group π=Z. ...
AbstractWe define a zeta function of a digraph and an L-function of a symmetric digraph, and give de...
AbstractWe give a decomposition formula for the Bartholdi zeta function of a regular covering of a g...
AbstractWe give a decomposition formula for the zeta function of a group covering of a graph
AbstractWe give the (Ahumada type) Selberg trace formula for a semiregular bipartite graph G. Furthe...
AbstractWe express the (Bartholdi type) L-functions of the line graph and the middle graph of a regu...
AbstractWe define the weighted Bartholdi zeta function and a weighted L-function of a graph G, and g...
AbstractWe give a decomposition formula of the zeta function of a regular covering of a graph G with...
AbstractWe define the weighted Bartholdi zeta function of a graph G, and give a determinant expressi...
AbstractLet G be a connected graph. We reformulate Stark and Terras' Galois Theory for a quotient H ...
AbstractWe consider the weighted complexity of a graph G, and present a generalization of Northshiel...
AbstractAs a continuation of computing the Bartholdi zeta function of a regular covering of a graph ...
AbstractWe extend Watanabe and Fukumizu’s Theorem on the edge zeta function to a regular covering of...
AbstractWe express the L-functions of the line graph and the middle graph of a regular covering of a...
AbstractWe consider the (Ihara) zeta functions of line graphs, middle graphs and total graphs of a r...
AbstractSuppose Y is a regular covering of a finite graph X with covering transformation group π=Z. ...
AbstractWe define a zeta function of a digraph and an L-function of a symmetric digraph, and give de...
AbstractWe give a decomposition formula for the Bartholdi zeta function of a regular covering of a g...
AbstractWe give a decomposition formula for the zeta function of a group covering of a graph
AbstractWe give the (Ahumada type) Selberg trace formula for a semiregular bipartite graph G. Furthe...
AbstractWe express the (Bartholdi type) L-functions of the line graph and the middle graph of a regu...
AbstractWe define the weighted Bartholdi zeta function and a weighted L-function of a graph G, and g...
AbstractWe give a decomposition formula of the zeta function of a regular covering of a graph G with...
AbstractWe define the weighted Bartholdi zeta function of a graph G, and give a determinant expressi...
AbstractLet G be a connected graph. We reformulate Stark and Terras' Galois Theory for a quotient H ...
AbstractWe consider the weighted complexity of a graph G, and present a generalization of Northshiel...
AbstractAs a continuation of computing the Bartholdi zeta function of a regular covering of a graph ...
AbstractWe extend Watanabe and Fukumizu’s Theorem on the edge zeta function to a regular covering of...
AbstractWe express the L-functions of the line graph and the middle graph of a regular covering of a...
AbstractWe consider the (Ihara) zeta functions of line graphs, middle graphs and total graphs of a r...
AbstractSuppose Y is a regular covering of a finite graph X with covering transformation group π=Z. ...
AbstractWe define a zeta function of a digraph and an L-function of a symmetric digraph, and give de...
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