Let T be an exterior modular correspondence on an irreducible locally symmetric space X. In this note, we show that the isolated fixed points of the power T^n are equidistributed with respect to the invariant measure on X as n tends to infinity. A similar statement is given for general sequences of modular correspondences.
On density of ergodic measures and generic points
Equidistribution of Farey sequences on horospheres in covers of SL(n+1,Z)\SL(n+1,R) and applications
Equidistribution from Fractals
![QR code for arXiv:1011.0529 [math.DS]](http://oss.arxitics.com/images/favicon.svg)