We study the spectral properties of a family of generalized transfer operators associated to the Farey map. We show that when acting on a suitable space of holomorphic functions, the operators are self-adjoint and the positive dominant eigenvalue can be approximated by means of the matrix expression of the operators.
|Titolo:||On the leading eigenvalue of transfer operators of the Farey map with real temperature|
|Data di pubblicazione:||2015|
|Appare nelle tipologie:||Articolo|