Along the recently trodden path of studying certain number theoretic prop-erties of gauge theories, especially supersymmetric theories whose vacuum mani-folds are non-trivial, we investigate Ihara’s Graph Zeta Function for large classes of quiver theories and periodic tilings by bi-partite graphs. In particular, we ex-amine issues such as the spectra of the adjacency and whether the gauge theory satisfies the strong and weak versions of the graph theoretical analogue of th
Poles of the {\it Ihara zeta function} associated with a finite graph are described by graph-theoret...
AbstractAfter defining and exploring some of the properties of Ihara zeta functions of digraphs, we ...
AbstractA graph theoretical analog of Brauer–Siegel theory for zeta functions of number fields is de...
Along the recently trodden path of studying certain number theoretic properties of gauge theories, e...
In this paper, we give a more direct proof of the results by Clair and Mokhtari-Sharghi [B. Clair, S...
AbstractIn this paper, we give a more direct proof of the results by Clair and Mokhtari-Sharghi [B. ...
We study Ihara’s zeta function for graphs in the context of quivers arising from gauge theories, esp...
The definition and main properties of the Ihara zeta function for graphs are reviewed, focusing main...
AbstractThree different zeta functions are attached to a finite connected, possibly irregular graphX...
We explore three seemingly disparate but related avenues of inquiry: expanding what is known about t...
Abstract. A graph theoretical analogue of Brauer-Siegel theory for zeta func-tions of number \u85eld...
As a continuation of computing the zeta function of a regular covering graph by Mizuno and Sato in [...
Poles of the Ihara zeta function associated with a finite graph are described by graph-theoretic qua...
The location of the nontrivial poles of a generalized zeta function is derived from the spectrum of ...
AbstractIn 1989, Hashimoto introduced an edge zeta function of a finite graph, which is a generaliza...
Poles of the {\it Ihara zeta function} associated with a finite graph are described by graph-theoret...
AbstractAfter defining and exploring some of the properties of Ihara zeta functions of digraphs, we ...
AbstractA graph theoretical analog of Brauer–Siegel theory for zeta functions of number fields is de...
Along the recently trodden path of studying certain number theoretic properties of gauge theories, e...
In this paper, we give a more direct proof of the results by Clair and Mokhtari-Sharghi [B. Clair, S...
AbstractIn this paper, we give a more direct proof of the results by Clair and Mokhtari-Sharghi [B. ...
We study Ihara’s zeta function for graphs in the context of quivers arising from gauge theories, esp...
The definition and main properties of the Ihara zeta function for graphs are reviewed, focusing main...
AbstractThree different zeta functions are attached to a finite connected, possibly irregular graphX...
We explore three seemingly disparate but related avenues of inquiry: expanding what is known about t...
Abstract. A graph theoretical analogue of Brauer-Siegel theory for zeta func-tions of number \u85eld...
As a continuation of computing the zeta function of a regular covering graph by Mizuno and Sato in [...
Poles of the Ihara zeta function associated with a finite graph are described by graph-theoretic qua...
The location of the nontrivial poles of a generalized zeta function is derived from the spectrum of ...
AbstractIn 1989, Hashimoto introduced an edge zeta function of a finite graph, which is a generaliza...
Poles of the {\it Ihara zeta function} associated with a finite graph are described by graph-theoret...
AbstractAfter defining and exploring some of the properties of Ihara zeta functions of digraphs, we ...
AbstractA graph theoretical analog of Brauer–Siegel theory for zeta functions of number fields is de...