AbstractA Lefschetz formula is given that relates loops in a regular finite graph to traces of a certain representation. As an application the vanishing orders of the Ihara/Bass zeta function are expressed as dimensions of global section spaces of locally constant sheaves
AbstractIn 1989, Hashimoto introduced an edge zeta function of a finite graph, which is a generaliza...
AbstractSuppose Y is a regular covering of a finite graph X with covering transformation group π=Z. ...
As a continuation of computing the zeta function of a regular covering graph by Mizuno and Sato in [...
AbstractA Lefschetz formula is given that relates loops in a regular finite graph to traces of a cer...
Poles of the Ihara zeta function associated with a finite graph are described by graph-theoretic qua...
Starting with Ihara's work in 1968, there has been a growing interest in the study of zeta functions...
Poles of the {\it Ihara zeta function} associated with a finite graph are described by graph-theoret...
AbstractThree different zeta functions are attached to a finite connected, possibly irregular graphX...
Abstract. We reprove the Lefschetz trace formula for Lubin-Tate spaces, based on the locally finite ...
AbstractIhara’s formula expresses the Ihara zeta function of a finite undirected graph as a rational...
AbstractWe study two important invariants of the monodromy of a function on an isolated cyclic quoti...
AbstractLet L be a locally finite lattice. An order function ν on L is a function defined on pairs o...
AbstractConsider a fiber-preserving map of the total space of a fibration-like, proper surjection wh...
AbstractIn his approach to analytic number theory C. Deninger has suggested that to the Riemann zeta...
AbstractWe express the Lefschetz number of iterates of the monodromy of a function on a smooth compl...
AbstractIn 1989, Hashimoto introduced an edge zeta function of a finite graph, which is a generaliza...
AbstractSuppose Y is a regular covering of a finite graph X with covering transformation group π=Z. ...
As a continuation of computing the zeta function of a regular covering graph by Mizuno and Sato in [...
AbstractA Lefschetz formula is given that relates loops in a regular finite graph to traces of a cer...
Poles of the Ihara zeta function associated with a finite graph are described by graph-theoretic qua...
Starting with Ihara's work in 1968, there has been a growing interest in the study of zeta functions...
Poles of the {\it Ihara zeta function} associated with a finite graph are described by graph-theoret...
AbstractThree different zeta functions are attached to a finite connected, possibly irregular graphX...
Abstract. We reprove the Lefschetz trace formula for Lubin-Tate spaces, based on the locally finite ...
AbstractIhara’s formula expresses the Ihara zeta function of a finite undirected graph as a rational...
AbstractWe study two important invariants of the monodromy of a function on an isolated cyclic quoti...
AbstractLet L be a locally finite lattice. An order function ν on L is a function defined on pairs o...
AbstractConsider a fiber-preserving map of the total space of a fibration-like, proper surjection wh...
AbstractIn his approach to analytic number theory C. Deninger has suggested that to the Riemann zeta...
AbstractWe express the Lefschetz number of iterates of the monodromy of a function on a smooth compl...
AbstractIn 1989, Hashimoto introduced an edge zeta function of a finite graph, which is a generaliza...
AbstractSuppose Y is a regular covering of a finite graph X with covering transformation group π=Z. ...
As a continuation of computing the zeta function of a regular covering graph by Mizuno and Sato in [...
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