Evgenij Troitsky

most citedIhara zeta functions for periodic simple graphs

8 citations · 12 across the 3 of their papers we have counts for

collaborators

Showing math.OAShow all

3 papers · 1 filter

math.OA2009★ 3 cited

A reflexivity criterion for Hilbert C-modules over commutative C-algebras

M. Frank, V. Manuilov, E. Troitsky

A C*-algebra $A$ is C*-reflexive if any countably generated Hilbert C*-module $M$ over $A$ is C*-reflexive, i.e. the second dual module $M^{''}$ coincides with $M$ . We show that a com…

math.OA2006★ 1 cited

A C*-analogue of Kazhdan's property (T)

Alexander Pavlov, Evgenij Troitsky

This paper deals with a "naive" way of generalization of the Kazhdan's property (T) to C*-algebras. This approach differs from the approach of Connes and Jones, which has already d…

math.OA2006★ 8 cited

Ihara zeta functions for periodic simple graphs

Daniele Guido, Tommaso Isola, Michel L. Lapidus

The definition and main properties of the Ihara zeta function for graphs are reviewed, focusing mainly on the case of periodic simple graphs. Moreover, we give a new proof of the a…

A reflexivity criterion for Hilbert C*-modules over commutative C*-algebras

A C*-analogue of Kazhdan's property (T)

Ihara zeta functions for periodic simple graphs

A reflexivity criterion for Hilbert C-modules over commutative C-algebras